@inproceedings{65466,
  author       = {{Bäumer, Fabian and Brinkmann, Marcus and Radoy, Maximilian and Schwenk, Jörg and Somorovsky, Juraj}},
  booktitle    = {{Proceedings of the 2025 ACM SIGSAC Conference on Computer and Communications Security}},
  publisher    = {{ACM}},
  title        = {{{On the Security of SSH Client Signatures}}},
  doi          = {{10.1145/3719027.3765079}},
  year         = {{2025}},
}

@inproceedings{65413,
  author       = {{Avramovic, P. and Quinting, J. and Brassel, S. and Brunner, M. and Jonas, Kristina and Rietdijk, R. and Rubi-Fessen, I. and Stenneken, P.  and Togher, L.}},
  booktitle    = {{4th CCD Symposium, Coventry, UK.}},
  title        = {{{'Co-CALIBRATE: Developing a Culturally Sensitive Framework for Adapting ABI Interventions in Diverse Population}}},
  year         = {{2025}},
}

@inproceedings{65474,
  author       = {{Rook, Jeroen and López-Ibáñez, Manuel}},
  booktitle    = {{Proceedings of the Genetic and Evolutionary Computation Conference Companion, GECCO 2025, NH Malaga Hotel, Malaga, Spain, July 14-18, 2025}},
  editor       = {{Filipic, Bogdan}},
  pages        = {{1617–1642}},
  publisher    = {{ACM}},
  title        = {{{Advanced Use of Automatic Algorithm Configuration: Single- and Multi-Objective Approaches}}},
  doi          = {{10.1145/3712255.3716537}},
  year         = {{2025}},
}

@inproceedings{59891,
  author       = {{Bodynek, Joanna and Gaigulo, Dana  and Mayer, Andreas  and Jonas, Kristina}},
  location     = {{Oldenburg }},
  title        = {{{Entwicklung und Evaluation eines Förderkonzeptes der morphologischen Bewusstheit – Vorstellung eines Forschungsvorhabens [Poster]}}},
  year         = {{2025}},
}

@misc{63753,
  author       = {{Diederich, Julia}},
  publisher    = {{Sehepunkte 25 (2025), Nr. 7/8, URL: https://www.sehepunkte.de/2025/07/39871.html}},
  title        = {{{Rezension von: Julia Peuke "Was bleibt - die DDR aus der Perspektive von Kindern: eine qualitative Studie zum historisch-politischen Lernen im Sachunterricht" (Dissertation)}}},
  year         = {{2025}},
}

@article{65485,
  abstract     = {{m Beitrag werden Ergebnisse der Design-Based-Research-Studie Studierende als Lesecoaches dargestellt, in der das Lernsetting Lesen mit Rätseln zum Lesenlernen im 3./4. Schuljahr entwickelt wurde. Dieses zeichnet sich durch eine mehrdimensionale, adaptive und kindorientierte Ausrichtung aus. In den Fokus wird die Perspektive von Schüler:innen genommen, die das Lernsetting über zehn Wochen erprobt haben. Ausgehend von qualitativen Leitfadeninterviews mit einer Teilstichprobe (n=12) beurteilen die Kinder die Rätselaufgaben, die Arbeit mit einem anderen Kind und die Arbeit mit einem digitalen Audiostift. Im Sinne der designbasierten Forschung werden aus den Beurteilungen der Kinder Gestaltungsprinzipien zur Weiterentwicklung des Lernsettings abgeleitet. Die Ergebnisse zeigen, dass die Perspektive der Schüler:innen in der designbasierten Forschung eine Bereicherung darstellen kann.}},
  author       = {{Drepper, Laura and Hoffmann, Johanna}},
  issn         = {{2511-0667}},
  journal      = {{EDeR. Educational Design Research}},
  number       = {{3}},
  title        = {{{Perspektiven von Schüler:innen in der designbasierten Forschung}}},
  doi          = {{10.15460/eder.9.3.2379}},
  year         = {{2025}},
}

@article{65487,
  author       = {{Drepper, Laura and Uhl, Benjamin}},
  issn         = {{0418-9426}},
  journal      = {{Mitteilungen des Deutschen Germanistenverbandes}},
  number       = {{1}},
  pages        = {{89--110}},
  title        = {{{Deutschlehrkräfte als Co-Designer in der designbasierten Forschung. Wie Theorie und Praxis den Deutschunterricht weiterentwickeln}}},
  doi          = {{10.13109/mdge.2025.72.1.89}},
  volume       = {{72}},
  year         = {{2025}},
}

@article{63250,
  abstract     = {{<jats:title>Abstract</jats:title>
                  <jats:p>
                    An initial-boundary value problem for
                    <jats:disp-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\begin{aligned} \left\{ \begin{array}{ll}u_{tt} = \big (\gamma (\Theta ) u_{xt}\big )_x + au_{xx} - \big (f(\Theta )\big )_x, \qquad &amp;  x\in \Omega , \ t&gt;0, \\[1mm] \Theta _t = \Theta _{xx} + \gamma (\Theta ) u_{xt}^2 - f(\Theta ) u_{xt}, \qquad &amp;  x\in \Omega , \ t&gt;0, \end{array} \right. \end{aligned}$$</jats:tex-math>
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                    is considered in an open bounded real interval
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                    . Under the assumption that
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                      </jats:alternatives>
                    </jats:inline-formula>
                    and
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                        <jats:tex-math>$$f\in C^0([0,\infty ))$$</jats:tex-math>
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                    are such that
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                    , and
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                    as well as
                    <jats:disp-formula>
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                        <jats:tex-math>$$\begin{aligned} |f(\xi )| \le K_f \cdot (\xi +1)^\alpha \qquad \hbox {for all } \xi \ge 0 \end{aligned}$$</jats:tex-math>
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                    with some
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                    and
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                    , for all suitably regular initial data of arbitrary size a statement on global existence of a global weak solution is derived. By particularly covering the thermodynamically consistent choice
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                    of predominant physical relevance, this appears to go beyond previous related literature which seems to either rely on independence of
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                    on
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                    , or to operate on finite time intervals.
                  </jats:p>}},
  author       = {{Winkler, Michael}},
  issn         = {{0044-2275}},
  journal      = {{Zeitschrift für angewandte Mathematik und Physik}},
  number       = {{5}},
  publisher    = {{Springer Science and Business Media LLC}},
  title        = {{{Large-data solutions in one-dimensional thermoviscoelasticity involving temperature-dependent viscosities}}},
  doi          = {{10.1007/s00033-025-02582-y}},
  volume       = {{76}},
  year         = {{2025}},
}

@article{63249,
  abstract     = {{<jats:title>Abstract</jats:title>
                  <jats:p>
                    The model
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                        <jats:tex-math>$$\begin{aligned} \left\{ \begin{array}{l}u_{tt} = \big (\gamma (\Theta ) u_{xt}\big )_x + au_{xx} - \big (f(\Theta )\big )_x, \\[1mm] \Theta _t = \Theta _{xx} + \gamma (\Theta ) u_{xt}^2 - f(\Theta ) u_{xt}, \end{array} \right. \end{aligned}$$</jats:tex-math>
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                                    </mml:mrow>
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                                </mml:mtd>
                              </mml:mtr>
                            </mml:mtable>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:disp-formula>
                    for thermoviscoelastic evolution in one-dimensional Kelvin–Voigt materials is considered. By means of an approach based on maximal Sobolev regularity theory of scalar parabolic equations, it is shown that if
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\gamma _0&gt;0$$</jats:tex-math>
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                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    is fixed, then there exists
                    <jats:inline-formula>
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                        <jats:tex-math>$$\delta =\delta (\gamma _0)&gt;0$$</jats:tex-math>
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                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    with the property that for suitably regular initial data of arbitrary size an associated initial boundary value problem posed in an open bounded interval admits a global classical solution whenever
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\gamma \in C^2([0,\infty ))$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
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                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f\in C^2([0,\infty ))$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>f</mml:mi>
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                              <mml:mn>2</mml:mn>
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                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    are such that
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f(0)=0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>f</mml:mi>
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                            <mml:mo>=</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$|f(\xi )| \le K_f \cdot (\xi +1)^\alpha $$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
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                              <mml:mi>α</mml:mi>
                            </mml:msup>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    for all
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\xi \ge 0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>ξ</mml:mi>
                            <mml:mo>≥</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and some
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$K_f&gt;0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:msub>
                              <mml:mi>K</mml:mi>
                              <mml:mi>f</mml:mi>
                            </mml:msub>
                            <mml:mo>&gt;</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\alpha &lt;\frac{3}{2}$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>α</mml:mi>
                            <mml:mo>&lt;</mml:mo>
                            <mml:mfrac>
                              <mml:mn>3</mml:mn>
                              <mml:mn>2</mml:mn>
                            </mml:mfrac>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    , and that
                    <jats:disp-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\begin{aligned} \gamma _0 \le \gamma (\xi ) \le \gamma _0 + \delta \qquad \hbox {for all } \xi \ge 0. \end{aligned}$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mtable>
                              <mml:mtr>
                                <mml:mtd>
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                                      <mml:mi>γ</mml:mi>
                                      <mml:mn>0</mml:mn>
                                    </mml:msub>
                                    <mml:mo>≤</mml:mo>
                                    <mml:mi>γ</mml:mi>
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                                      <mml:mo>(</mml:mo>
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                                    <mml:mo>≤</mml:mo>
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                                      <mml:mn>0</mml:mn>
                                    </mml:msub>
                                    <mml:mo>+</mml:mo>
                                    <mml:mi>δ</mml:mi>
                                    <mml:mspace/>
                                    <mml:mtext>for all</mml:mtext>
                                    <mml:mspace/>
                                    <mml:mi>ξ</mml:mi>
                                    <mml:mo>≥</mml:mo>
                                    <mml:mn>0</mml:mn>
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                                  </mml:mrow>
                                </mml:mtd>
                              </mml:mtr>
                            </mml:mtable>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:disp-formula>
                    This is supplemented by a statement on global existence of certain strong solutions, particularly continuous in both components, under weaker conditions on the initial data.
                  </jats:p>}},
  author       = {{Winkler, Michael}},
  issn         = {{1424-3199}},
  journal      = {{Journal of Evolution Equations}},
  number       = {{4}},
  publisher    = {{Springer Science and Business Media LLC}},
  title        = {{{Large-data regular solutions in a one-dimensional thermoviscoelastic evolution problem involving temperature-dependent viscosities}}},
  doi          = {{10.1007/s00028-025-01144-z}},
  volume       = {{25}},
  year         = {{2025}},
}

@article{63246,
  abstract     = {{<jats:title>Abstract</jats:title>
                  <jats:p>
                    The hyperbolic-parabolic model
                    <jats:disp-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\begin{aligned} \left\{ \begin{array}{ll} u_{tt} = u_{xx} - \big (f(\Theta )\big )_x, \qquad &amp;  x\in \Omega , \ t&gt;0, \\ \Theta _t = \Theta _{xx} - f(\Theta ) u_{xt}, \qquad &amp;  x\in \Omega , \ t&gt;0, \end{array} \right. \end{aligned}$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mtable>
                              <mml:mtr>
                                <mml:mtd>
                                  <mml:mfenced>
                                    <mml:mrow>
                                      <mml:mtable>
                                        <mml:mtr>
                                          <mml:mtd>
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                                                <mml:mrow>
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                                                </mml:mrow>
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                                              <mml:mo>=</mml:mo>
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                                                <mml:mi>u</mml:mi>
                                                <mml:mrow>
                                                  <mml:mi>xx</mml:mi>
                                                </mml:mrow>
                                              </mml:msub>
                                              <mml:mo>-</mml:mo>
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                                              <mml:mi>f</mml:mi>
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                                                <mml:mo>)</mml:mo>
                                              </mml:mrow>
                                              <mml:msub>
                                                <mml:mrow>
                                                  <mml:mo>)</mml:mo>
                                                </mml:mrow>
                                                <mml:mi>x</mml:mi>
                                              </mml:msub>
                                              <mml:mo>,</mml:mo>
                                              <mml:mspace/>
                                            </mml:mrow>
                                          </mml:mtd>
                                          <mml:mtd>
                                            <mml:mrow>
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                                              <mml:mo>∈</mml:mo>
                                              <mml:mi>Ω</mml:mi>
                                              <mml:mo>,</mml:mo>
                                              <mml:mspace/>
                                              <mml:mi>t</mml:mi>
                                              <mml:mo>&gt;</mml:mo>
                                              <mml:mn>0</mml:mn>
                                              <mml:mo>,</mml:mo>
                                            </mml:mrow>
                                          </mml:mtd>
                                        </mml:mtr>
                                        <mml:mtr>
                                          <mml:mtd>
                                            <mml:mrow>
                                              <mml:mrow/>
                                              <mml:msub>
                                                <mml:mi>Θ</mml:mi>
                                                <mml:mi>t</mml:mi>
                                              </mml:msub>
                                              <mml:mo>=</mml:mo>
                                              <mml:msub>
                                                <mml:mi>Θ</mml:mi>
                                                <mml:mrow>
                                                  <mml:mi>xx</mml:mi>
                                                </mml:mrow>
                                              </mml:msub>
                                              <mml:mo>-</mml:mo>
                                              <mml:mi>f</mml:mi>
                                              <mml:mrow>
                                                <mml:mo>(</mml:mo>
                                                <mml:mi>Θ</mml:mi>
                                                <mml:mo>)</mml:mo>
                                              </mml:mrow>
                                              <mml:msub>
                                                <mml:mi>u</mml:mi>
                                                <mml:mrow>
                                                  <mml:mi>xt</mml:mi>
                                                </mml:mrow>
                                              </mml:msub>
                                              <mml:mo>,</mml:mo>
                                              <mml:mspace/>
                                            </mml:mrow>
                                          </mml:mtd>
                                          <mml:mtd>
                                            <mml:mrow>
                                              <mml:mi>x</mml:mi>
                                              <mml:mo>∈</mml:mo>
                                              <mml:mi>Ω</mml:mi>
                                              <mml:mo>,</mml:mo>
                                              <mml:mspace/>
                                              <mml:mi>t</mml:mi>
                                              <mml:mo>&gt;</mml:mo>
                                              <mml:mn>0</mml:mn>
                                              <mml:mo>,</mml:mo>
                                            </mml:mrow>
                                          </mml:mtd>
                                        </mml:mtr>
                                      </mml:mtable>
                                    </mml:mrow>
                                  </mml:mfenced>
                                </mml:mtd>
                              </mml:mtr>
                            </mml:mtable>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:disp-formula>
                    for the evolution of the displacement variable
                    <jats:italic>u</jats:italic>
                    and the temperature
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\Theta \ge 0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>Θ</mml:mi>
                            <mml:mo>≥</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    during thermoelastic interaction in a one-dimensional bounded interval
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$\Omega $$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mi>Ω</mml:mi>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    is considered. Whereas the literature has provided comprehensive results on global solutions for sufficiently regular initial data
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$(u_0,u_{0t},\Theta _0)=(u,u_t,\Theta )|_{t=0}$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:msub>
                                <mml:mi>u</mml:mi>
                                <mml:mn>0</mml:mn>
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                              <mml:mo>,</mml:mo>
                              <mml:msub>
                                <mml:mi>u</mml:mi>
                                <mml:mrow>
                                  <mml:mn>0</mml:mn>
                                  <mml:mi>t</mml:mi>
                                </mml:mrow>
                              </mml:msub>
                              <mml:mo>,</mml:mo>
                              <mml:msub>
                                <mml:mi>Θ</mml:mi>
                                <mml:mn>0</mml:mn>
                              </mml:msub>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                            <mml:mo>=</mml:mo>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mi>u</mml:mi>
                              <mml:mo>,</mml:mo>
                              <mml:msub>
                                <mml:mi>u</mml:mi>
                                <mml:mi>t</mml:mi>
                              </mml:msub>
                              <mml:mo>,</mml:mo>
                              <mml:mi>Θ</mml:mi>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                            <mml:msub>
                              <mml:mrow>
                                <mml:mo>|</mml:mo>
                              </mml:mrow>
                              <mml:mrow>
                                <mml:mi>t</mml:mi>
                                <mml:mo>=</mml:mo>
                                <mml:mn>0</mml:mn>
                              </mml:mrow>
                            </mml:msub>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    when
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f\equiv id$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>f</mml:mi>
                            <mml:mo>≡</mml:mo>
                            <mml:mi>i</mml:mi>
                            <mml:mi>d</mml:mi>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    , it seems to have remained open so far how far a solution theory can be built solely on the two fundamental physical principles of energy conservation and entropy nondecrease. The present manuscript addresses this by asserting global existence of weak solutions under assumptions which are energy- and entropy-minimal in the sense of allowing for any initial data
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$u_0\in W_0^{1,2}(\Omega )$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:msub>
                              <mml:mi>u</mml:mi>
                              <mml:mn>0</mml:mn>
                            </mml:msub>
                            <mml:mo>∈</mml:mo>
                            <mml:msubsup>
                              <mml:mi>W</mml:mi>
                              <mml:mn>0</mml:mn>
                              <mml:mrow>
                                <mml:mn>1</mml:mn>
                                <mml:mo>,</mml:mo>
                                <mml:mn>2</mml:mn>
                              </mml:mrow>
                            </mml:msubsup>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mi>Ω</mml:mi>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    ,
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$u_{0t} \in L^2(\Omega )$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:msub>
                              <mml:mi>u</mml:mi>
                              <mml:mrow>
                                <mml:mn>0</mml:mn>
                                <mml:mi>t</mml:mi>
                              </mml:mrow>
                            </mml:msub>
                            <mml:mo>∈</mml:mo>
                            <mml:msup>
                              <mml:mi>L</mml:mi>
                              <mml:mn>2</mml:mn>
                            </mml:msup>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mi>Ω</mml:mi>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$0\le \Theta _0\in L^1(\Omega )$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mn>0</mml:mn>
                            <mml:mo>≤</mml:mo>
                            <mml:msub>
                              <mml:mi>Θ</mml:mi>
                              <mml:mn>0</mml:mn>
                            </mml:msub>
                            <mml:mo>∈</mml:mo>
                            <mml:msup>
                              <mml:mi>L</mml:mi>
                              <mml:mn>1</mml:mn>
                            </mml:msup>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mi>Ω</mml:mi>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    , and which apply to arbitrary
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f\in C^1([0,\infty ))$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>f</mml:mi>
                            <mml:mo>∈</mml:mo>
                            <mml:msup>
                              <mml:mi>C</mml:mi>
                              <mml:mn>1</mml:mn>
                            </mml:msup>
                            <mml:mrow>
                              <mml:mo>(</mml:mo>
                              <mml:mrow>
                                <mml:mo>[</mml:mo>
                                <mml:mn>0</mml:mn>
                                <mml:mo>,</mml:mo>
                                <mml:mi>∞</mml:mi>
                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                              <mml:mo>)</mml:mo>
                            </mml:mrow>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    with
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f(0)=0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mi>f</mml:mi>
                            <mml:mo>(</mml:mo>
                            <mml:mn>0</mml:mn>
                            <mml:mo>)</mml:mo>
                            <mml:mo>=</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    and
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$f'&gt;0$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:msup>
                              <mml:mi>f</mml:mi>
                              <mml:mo>′</mml:mo>
                            </mml:msup>
                            <mml:mo>&gt;</mml:mo>
                            <mml:mn>0</mml:mn>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    on
                    <jats:inline-formula>
                      <jats:alternatives>
                        <jats:tex-math>$$[0,\infty )$$</jats:tex-math>
                        <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                          <mml:mrow>
                            <mml:mo>[</mml:mo>
                            <mml:mn>0</mml:mn>
                            <mml:mo>,</mml:mo>
                            <mml:mi>∞</mml:mi>
                            <mml:mo>)</mml:mo>
                          </mml:mrow>
                        </mml:math>
                      </jats:alternatives>
                    </jats:inline-formula>
                    .
                  </jats:p>}},
  author       = {{Winkler, Michael}},
  issn         = {{0944-2669}},
  journal      = {{Calculus of Variations and Partial Differential Equations}},
  number       = {{1}},
  publisher    = {{Springer Science and Business Media LLC}},
  title        = {{{Rough solutions in one-dimensional nonlinear thermoelasticity}}},
  doi          = {{10.1007/s00526-025-03170-8}},
  volume       = {{65}},
  year         = {{2025}},
}

@phdthesis{62717,
  abstract     = {{Diese Dissertation untersucht, wie Menschen Entscheidungen in Interaktionen sowohl mit anderen Personen als auch mit zunehmend verbreiteten algorithmischen Systemen treffen. Unter Einbezug von Erkenntnissen aus der Verhaltensökonomie und der Mensch-Maschine-Interaktion wird analysiert, wie kognitive Limitationen, soziale Präferenzen und Wahrnehmungsverzerrungen das Verhalten in Kontexten von Unehrlichkeit, Empfehlungsumsetzung, Feedbackverarbeitung und Selbsteinschätzung prägen. Vier kontrollierte ökonomische Experimente zeigen, dass algorithmische Intransparenz unehrliches Verhalten verstärken kann, die Einbindung von Nutzern in das Training von KI-Systemen zwar deren Wahrnehmung verbessert, jedoch nicht die tatsächliche Befolgung algorithmischer Ratschläge fördert, dass Echtzeit-Feedback in Human-in-the-Loop-Systemen unbeabsichtigt Verhaltensverzerrungen verstärken kann und dass gängige Messungen von Selbstüberschätzung stark von methodischen Designentscheidungen abhängen. Die Dissertation unterstreicht die Notwendigkeit, realistische Annahmen über menschliches Verhalten bei der Gestaltung von Prüfungsprozessen, Empfehlungssystemen und interaktiven Technologien zu berücksichtigen und leistet damit einen Beitrag zu einem besseren Verständnis menschlicher Entscheidungsprozesse in einer zunehmend automatisierten Welt.}},
  author       = {{Protte, Marius}},
  publisher    = {{LibreCat University}},
  title        = {{{Behavioral effects in human-machine and human-human interactions}}},
  doi          = {{10.17619/UNIPB/1-2448}},
  year         = {{2025}},
}

@inproceedings{59088,
  abstract     = {{This paper deals with the implementation and results of the application of a multi-stage traffic light control system which includes a simulation-based traffic estimation and model predictive control.
The traffic light control system incorporates a fuzzy system for traffic light phase preselection, followed by a model predictive control to optimise phase combinations and switching times. Predefined phases are selected without restrictions in the order according to a multi-objective optimisation to adapt to the traffic as freely as possible. Initially, the system is tested in simulations and compared with existing methods and analysed afterwards for its effectiveness in a prototype commissioning in field tests. Results indicate high potentials for reducing emissions and waiting times, highlighting the system's value. However, further refinement is necessary for standard implementation. This comprehensive approach demonstrates advancements in traffic management technology, showcasing the potential for enhancing urban mobility and reducing environmental impact.}},
  author       = {{Malena, Kevin and Link, Christopher and Gausemeier, Sandra and Trächtler, Ansgar}},
  booktitle    = {{2024 IEEE 27th International Conference on Intelligent Transportation Systems (ITSC)}},
  issn         = {{2153-0017}},
  keywords     = {{MPC}},
  location     = {{Edmonton (Canada)}},
  publisher    = {{IEEE}},
  title        = {{{Implementation and Results of a Multi-Stage Model Predictive Traffic Light Control System}}},
  doi          = {{10.1109/itsc58415.2024.10919569}},
  volume       = {{27}},
  year         = {{2025}},
}

@inbook{65510,
  author       = {{Rossmann, Felix}},
  booktitle    = {{Jahrbuch Normative und institutionelle Grundfragen der Ökonomik}},
  editor       = {{Sturn, Richard and Klüh, Ulrich}},
  pages        = {{15 pp.}},
  publisher    = {{Metropolis}},
  title        = {{{Zum Verhältnis von nachhaltigkeitsbezogener Transparenz und strategischem Sichtbarkeitsmanagement}}},
  year         = {{2025}},
}

@article{65509,
  author       = {{Rossmann, Felix Konstantin}},
  issn         = {{1865-5114}},
  journal      = {{ZfKE – Zeitschrift für KMU und Entrepreneurship}},
  number       = {{3–4}},
  pages        = {{251--256}},
  publisher    = {{Duncker & Humblot GmbH}},
  title        = {{{Forschungsperspektiven zu Sustainable Finance in kleinen und mittleren Unternehmen}}},
  doi          = {{10.3790/zfke.2024.1465308}},
  volume       = {{72}},
  year         = {{2025}},
}

@inproceedings{64610,
  author       = {{Hadipour, Amir Hossein and Jafari, Atousa and Awais, Muhammad and Platzner, Marco}},
  booktitle    = {{2025 IEEE 28th International Symposium on Design and Diagnostics of Electronic Circuits and Systems (DDECS)}},
  publisher    = {{IEEE}},
  title        = {{{A Two-Stage Approximation Methodology for Efficient DNN Hardware Implementation}}},
  doi          = {{10.1109/ddecs63720.2025.11006769}},
  year         = {{2025}},
}

@inproceedings{59895,
  abstract     = {{The generation of optically broadband Nyquist pulse sequences using an integrated Mach-Zehnder modulator (MZM) in a thin-film lithium-niobate (TFLN) platform with repetition rates of 5 to 32 GHz and optical bandwidths of up to 160 GHz is demonstrated. Nyquist pulse sequences with high optical bandwidth can be used as synchronization and control signals in quantum sources based on photon pair generation.}},
  author       = {{Kress, Christian and Mihaylov, Martin Miroslavov and Schwabe, Tobias and Silberhorn, Christine and Scheytt, J. Christoph}},
  booktitle    = {{PIERS Proceedings }},
  location     = {{Abu Dhabi}},
  publisher    = {{PhotonIcs and Electromagnetics Research Symposium (PIERS)}},
  title        = {{{Broadband Nyquist Pulse Generation on TFLN Platform for Integrated Quantum Source}}},
  doi          = {{10.1109/PIERS-Spring66516.2025.11276835}},
  year         = {{2025}},
}

@inproceedings{65525,
  author       = {{Reckmann, Eileen and Temmen, Katrin}},
  location     = {{Oldenburg}},
  title        = {{{Beforschung eines MINT Clusters – erste Ergebnisse und weitere Schritte}}},
  year         = {{2025}},
}

@article{65528,
  author       = {{Janovsky, Adam and Chmielewski, Łukasz and Svenda, Petr and Jancar, Jan and Matyas, Vashek}},
  issn         = {{0167-4048}},
  journal      = {{Computers &amp; Security}},
  publisher    = {{Elsevier BV}},
  title        = {{{Revisiting the analysis of references among Common Criteria certified products}}},
  doi          = {{10.1016/j.cose.2025.104362}},
  volume       = {{152}},
  year         = {{2025}},
}

@inbook{65526,
  author       = {{JANCAR, Jan and SVENDA, Petr and SYS, Marek}},
  booktitle    = {{Embedded Cryptography 3}},
  isbn         = {{9781789452150}},
  publisher    = {{Wiley}},
  title        = {{{ROCA and Minerva Vulnerabilities}}},
  doi          = {{10.1002/9781394351930.ch10}},
  year         = {{2025}},
}

@article{65537,
  abstract     = {{<jats:p>It is a widely accepted standard practice to implement cryptographic software so that secret inputs do not influence the cycle count. Software following this paradigm is often referred to as “constant-time” software and typically involves following three rules: 1) never branch on a secret-dependent condition, 2) never access memory at a secret-dependent location, and 3) avoid variable-time arithmetic operations on secret data. The third rule requires knowledge about such variable-time arithmetic instructions, or vice versa, which operations are safe to use on secret inputs. For a long time, this knowledge was based on either documentation or microbenchmarks, but critically, there were never any guarantees for future microarchitectures. This changed with the introduction of the data-operand-independent-timing (DOIT) mode on Intel CPUs and, to some extent, the data-independent-timing (DIT) mode on Arm CPUs. Both Intel and Arm document a subset of their respective instruction sets that are intended to leak no information about their inputs through timing, even on future microarchitectures if the CPU is set to run in a dedicated DOIT (or DIT) mode.In this paper, we present a principled solution that leverages DOIT to enable cryptographic software that is future-proof constant-time, in the sense that it ensures that only instructions from the DOIT subset are used to operate on secret data, even during speculative execution after a mispredicted branch or function return location. For this solution, we build on top of existing security type systems in the Jasmin framework for high-assurance cryptography.We then use our solution to evaluate the extent to which existing cryptographic software built to be “constant-time” is already secure in this stricter paradigm implied by DOIT and what the performance impact is to move from constant-time to future-proof constant-time.</jats:p>}},
  author       = {{Arranz-Olmos, Santiago and Barthe, Gilles and Grégoire, Benjamin and Jancar, Jan and Laporte, Vincent and Oliveira, Tiago and Schwabe, Peter}},
  issn         = {{2569-2925}},
  journal      = {{IACR Transactions on Cryptographic Hardware and Embedded Systems}},
  number       = {{3}},
  pages        = {{644--667}},
  publisher    = {{Universitatsbibliothek der Ruhr-Universitat Bochum}},
  title        = {{{Let’s DOIT: Using Intel’s Extended HW/SW Contract for Secure Compilation of Crypto Code}}},
  doi          = {{10.46586/tches.v2025.i3.644-667}},
  volume       = {{2025}},
  year         = {{2025}},
}

