@article{52338,
  author       = {{Intveen, Julie and Hohwiller, Peter}},
  journal      = {{HeLix Dossiers zur romanischen Literaturwissenschaft}},
  publisher    = {{Universitätsbibliothek Heidelberg}},
  title        = {{{„Tolle lege! Aber was liest man eigentlich, wenn man englische Romane deutscher Schulbuchverlage liest?“}}},
  year         = {{2024}},
}

@article{53277,
  author       = {{Vorbohle, Christian and Kundisch, Dennis}},
  journal      = {{Journal of Business Models}},
  number       = {{1}},
  pages        = {{100--112}},
  title        = {{{Leveraging Business Modeling Tools For Ecosystemic Business Model Design}}},
  volume       = {{12}},
  year         = {{2024}},
}

@inbook{37704,
  author       = {{Ksouri-Gerwien, Christoph and Vorbohle, Christian}},
  booktitle    = {{Digitale Plattformen und Ökosysteme im B2B-Bereich}},
  editor       = {{Schallmo, D.R.A. and Kundisch, Dennis and Lang, K.}},
  publisher    = {{Springer Gabler}},
  title        = {{{Anwendung von System Dynamics zur Geschäftsmodellinnovation in einem B2B-Ökosystem}}},
  year         = {{2024}},
}

@unpublished{53282,
  abstract     = {{Modern wireless communication systems are expected to provide improved
latency and reliability. To meet these expectations, a short packet length is
needed, which makes the first-order Shannon rate an inaccurate performance
metric for such communication systems. A more accurate approximation of the
achievable rates of finite-block-length (FBL) coding regimes is known as the
normal approximation (NA). It is therefore of substantial interest to study the
optimization of the FBL rate in multi-user multiple-input multiple-output
(MIMO) systems, in which each user may transmit and/or receive multiple data
streams. Hence, we formulate a general optimization problem for improving the
spectral and energy efficiency of multi-user MIMO-aided ultra-reliable
low-latency communication (URLLC) systems, which are assisted by reconfigurable
intelligent surfaces (RISs). We show that a RIS is capable of substantially
improving the performance of multi-user MIMO-aided URLLC systems. Moreover, the
benefits of RIS increase as the packet length and/or the tolerable bit error
rate are reduced. This reveals that RISs can be even more beneficial in URLLC
systems for improving the FBL rates than in conventional systems approaching
Shannon rates.}},
  author       = {{Soleymani, Mohammad and Santamaria, Ignacio and Jorswieck, Eduard and Schober, Robert and Hanzo, Lajos}},
  booktitle    = {{arXiv:2402.16434}},
  title        = {{{Optimization of the Downlink Spectral- and Energy-Efficiency of  RIS-aided Multi-user URLLC MIMO Systems}}},
  year         = {{2024}},
}

@inproceedings{53259,
  author       = {{Soleymani, Mohammad and Santamaria, Ignacio and Sezgin, Aydin and Jorswieck, Eduard}},
  booktitle    = {{2023 IEEE 9th International Workshop on Computational Advances in Multi-Sensor Adaptive Processing (CAMSAP)}},
  publisher    = {{IEEE}},
  title        = {{{Maximization of Minimum Rate in MIMO OFDM RIS-Assisted Broadcast Channels}}},
  doi          = {{10.1109/camsap58249.2023.10403459}},
  year         = {{2024}},
}

@inproceedings{53258,
  author       = {{Soleymani, Mohammad and Santamaria, Ignacio and Jorswieck, Eduard}},
  booktitle    = {{GLOBECOM 2023 - 2023 IEEE Global Communications Conference}},
  publisher    = {{IEEE}},
  title        = {{{NOMA-Based Improper Signaling for MIMO STAR-RIS-Assisted Broadcast Channels with Hardware Impairments}}},
  doi          = {{10.1109/globecom54140.2023.10437458}},
  year         = {{2024}},
}

@inproceedings{53304,
  author       = {{Kuschel, Maurice and Hasija, Tanuj and Marrinan, Timothy}},
  booktitle    = {{ICASSP 2024 - 2024 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP)}},
  publisher    = {{IEEE}},
  title        = {{{Rademacher Complexity Regularization for Correlation-Based Multiview Representation Learning}}},
  doi          = {{10.1109/icassp48485.2024.10446173}},
  year         = {{2024}},
}

@article{53316,
  abstract     = {{<jats:title>Abstract</jats:title><jats:p>The quasilinear Keller–Segel system <jats:disp-formula><jats:alternatives><jats:tex-math>$$\begin{aligned} \left\{ \begin{array}{l} u_t=\nabla \cdot (D(u)\nabla u) - \nabla \cdot (S(u)\nabla v), \\ v_t=\Delta v-v+u, \end{array}\right. \end{aligned}$$</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>
                                    <mml:mrow>
                                      <mml:msub>
                                        <mml:mi>u</mml:mi>
                                        <mml:mi>t</mml:mi>
                                      </mml:msub>
                                      <mml:mo>=</mml:mo>
                                      <mml:mi>∇</mml:mi>
                                      <mml:mo>·</mml:mo>
                                      <mml:mrow>
                                        <mml:mo>(</mml:mo>
                                        <mml:mi>D</mml:mi>
                                        <mml:mrow>
                                          <mml:mo>(</mml:mo>
                                          <mml:mi>u</mml:mi>
                                          <mml:mo>)</mml:mo>
                                        </mml:mrow>
                                        <mml:mi>∇</mml:mi>
                                        <mml:mi>u</mml:mi>
                                        <mml:mo>)</mml:mo>
                                      </mml:mrow>
                                      <mml:mo>-</mml:mo>
                                      <mml:mi>∇</mml:mi>
                                      <mml:mo>·</mml:mo>
                                      <mml:mrow>
                                        <mml:mo>(</mml:mo>
                                        <mml:mi>S</mml:mi>
                                        <mml:mrow>
                                          <mml:mo>(</mml:mo>
                                          <mml:mi>u</mml:mi>
                                          <mml:mo>)</mml:mo>
                                        </mml:mrow>
                                        <mml:mi>∇</mml:mi>
                                        <mml:mi>v</mml:mi>
                                        <mml:mo>)</mml:mo>
                                      </mml:mrow>
                                      <mml:mo>,</mml:mo>
                                    </mml:mrow>
                                  </mml:mtd>
                                </mml:mtr>
                                <mml:mtr>
                                  <mml:mtd>
                                    <mml:mrow>
                                      <mml:mrow />
                                      <mml:msub>
                                        <mml:mi>v</mml:mi>
                                        <mml:mi>t</mml:mi>
                                      </mml:msub>
                                      <mml:mo>=</mml:mo>
                                      <mml:mi>Δ</mml:mi>
                                      <mml:mi>v</mml:mi>
                                      <mml:mo>-</mml:mo>
                                      <mml:mi>v</mml:mi>
                                      <mml:mo>+</mml:mo>
                                      <mml:mi>u</mml:mi>
                                      <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>endowed with homogeneous Neumann boundary conditions is considered in a bounded domain <jats:inline-formula><jats:alternatives><jats:tex-math>$$\Omega \subset {\mathbb {R}}^n$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>Ω</mml:mi>
                    <mml:mo>⊂</mml:mo>
                    <mml:msup>
                      <mml:mrow>
                        <mml:mi>R</mml:mi>
                      </mml:mrow>
                      <mml:mi>n</mml:mi>
                    </mml:msup>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, <jats:inline-formula><jats:alternatives><jats:tex-math>$$n \ge 3$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>n</mml:mi>
                    <mml:mo>≥</mml:mo>
                    <mml:mn>3</mml:mn>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, with smooth boundary for sufficiently regular functions <jats:italic>D</jats:italic> and <jats:italic>S</jats:italic> satisfying <jats:inline-formula><jats:alternatives><jats:tex-math>$$D&gt;0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>D</mml:mi>
                    <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:inline-formula><jats:alternatives><jats:tex-math>$$S&gt;0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>S</mml:mi>
                    <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> and <jats:inline-formula><jats:alternatives><jats:tex-math>$$S(0)=0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>S</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>. On the one hand, it is shown that if <jats:inline-formula><jats:alternatives><jats:tex-math>$$\frac{S}{D}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mfrac>
                    <mml:mi>S</mml:mi>
                    <mml:mi>D</mml:mi>
                  </mml:mfrac>
                </mml:math></jats:alternatives></jats:inline-formula> satisfies the subcritical growth condition <jats:disp-formula><jats:alternatives><jats:tex-math>$$\begin{aligned} \frac{S(s)}{D(s)} \le C s^\alpha \qquad \text{ for } \text{ all } s\ge 1 \qquad \text{ with } \text{ some } \alpha &lt; \frac{2}{n} \end{aligned}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mtable>
                      <mml:mtr>
                        <mml:mtd>
                          <mml:mrow>
                            <mml:mfrac>
                              <mml:mrow>
                                <mml:mi>S</mml:mi>
                                <mml:mo>(</mml:mo>
                                <mml:mi>s</mml:mi>
                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                              <mml:mrow>
                                <mml:mi>D</mml:mi>
                                <mml:mo>(</mml:mo>
                                <mml:mi>s</mml:mi>
                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                            </mml:mfrac>
                            <mml:mo>≤</mml:mo>
                            <mml:mi>C</mml:mi>
                            <mml:msup>
                              <mml:mi>s</mml:mi>
                              <mml:mi>α</mml:mi>
                            </mml:msup>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>for</mml:mtext>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>all</mml:mtext>
                            <mml:mspace />
                            <mml:mi>s</mml:mi>
                            <mml:mo>≥</mml:mo>
                            <mml:mn>1</mml:mn>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>with</mml:mtext>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>some</mml:mtext>
                            <mml:mspace />
                            <mml:mi>α</mml:mi>
                            <mml:mo>&lt;</mml:mo>
                            <mml:mfrac>
                              <mml:mn>2</mml:mn>
                              <mml:mi>n</mml:mi>
                            </mml:mfrac>
                          </mml:mrow>
                        </mml:mtd>
                      </mml:mtr>
                    </mml:mtable>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:disp-formula>and <jats:inline-formula><jats:alternatives><jats:tex-math>$$C&gt;0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>C</mml:mi>
                    <mml:mo>&gt;</mml:mo>
                    <mml:mn>0</mml:mn>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, then for any sufficiently regular initial data there exists a global weak energy solution such that <jats:inline-formula><jats:alternatives><jats:tex-math>$${ \mathrm{{ess}}} \sup _{t&gt;0} \Vert u(t) \Vert _{L^p(\Omega )}&lt;\infty $$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>ess</mml:mi>
                    <mml:msub>
                      <mml:mo>sup</mml:mo>
                      <mml:mrow>
                        <mml:mi>t</mml:mi>
                        <mml:mo>&gt;</mml:mo>
                        <mml:mn>0</mml:mn>
                      </mml:mrow>
                    </mml:msub>
                    <mml:msub>
                      <mml:mrow>
                        <mml:mo>‖</mml:mo>
                        <mml:mi>u</mml:mi>
                        <mml:mrow>
                          <mml:mo>(</mml:mo>
                          <mml:mi>t</mml:mi>
                          <mml:mo>)</mml:mo>
                        </mml:mrow>
                        <mml:mo>‖</mml:mo>
                      </mml:mrow>
                      <mml:mrow>
                        <mml:msup>
                          <mml:mi>L</mml:mi>
                          <mml:mi>p</mml:mi>
                        </mml:msup>
                        <mml:mrow>
                          <mml:mo>(</mml:mo>
                          <mml:mi>Ω</mml:mi>
                          <mml:mo>)</mml:mo>
                        </mml:mrow>
                      </mml:mrow>
                    </mml:msub>
                    <mml:mo>&lt;</mml:mo>
                    <mml:mi>∞</mml:mi>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula> for some <jats:inline-formula><jats:alternatives><jats:tex-math>$$p &gt; \frac{2n}{n+2}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>p</mml:mi>
                    <mml:mo>&gt;</mml:mo>
                    <mml:mfrac>
                      <mml:mrow>
                        <mml:mn>2</mml:mn>
                        <mml:mi>n</mml:mi>
                      </mml:mrow>
                      <mml:mrow>
                        <mml:mi>n</mml:mi>
                        <mml:mo>+</mml:mo>
                        <mml:mn>2</mml:mn>
                      </mml:mrow>
                    </mml:mfrac>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>. On the other hand, if <jats:inline-formula><jats:alternatives><jats:tex-math>$$\frac{S}{D}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mfrac>
                    <mml:mi>S</mml:mi>
                    <mml:mi>D</mml:mi>
                  </mml:mfrac>
                </mml:math></jats:alternatives></jats:inline-formula> satisfies the supercritical growth condition <jats:disp-formula><jats:alternatives><jats:tex-math>$$\begin{aligned} \frac{S(s)}{D(s)} \ge c s^\alpha \qquad \text{ for } \text{ all } s\ge 1 \qquad \text{ with } \text{ some } \alpha &gt; \frac{2}{n} \end{aligned}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mtable>
                      <mml:mtr>
                        <mml:mtd>
                          <mml:mrow>
                            <mml:mfrac>
                              <mml:mrow>
                                <mml:mi>S</mml:mi>
                                <mml:mo>(</mml:mo>
                                <mml:mi>s</mml:mi>
                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                              <mml:mrow>
                                <mml:mi>D</mml:mi>
                                <mml:mo>(</mml:mo>
                                <mml:mi>s</mml:mi>
                                <mml:mo>)</mml:mo>
                              </mml:mrow>
                            </mml:mfrac>
                            <mml:mo>≥</mml:mo>
                            <mml:mi>c</mml:mi>
                            <mml:msup>
                              <mml:mi>s</mml:mi>
                              <mml:mi>α</mml:mi>
                            </mml:msup>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>for</mml:mtext>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>all</mml:mtext>
                            <mml:mspace />
                            <mml:mi>s</mml:mi>
                            <mml:mo>≥</mml:mo>
                            <mml:mn>1</mml:mn>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>with</mml:mtext>
                            <mml:mspace />
                            <mml:mspace />
                            <mml:mtext>some</mml:mtext>
                            <mml:mspace />
                            <mml:mi>α</mml:mi>
                            <mml:mo>&gt;</mml:mo>
                            <mml:mfrac>
                              <mml:mn>2</mml:mn>
                              <mml:mi>n</mml:mi>
                            </mml:mfrac>
                          </mml:mrow>
                        </mml:mtd>
                      </mml:mtr>
                    </mml:mtable>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:disp-formula>and <jats:inline-formula><jats:alternatives><jats:tex-math>$$c&gt;0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>c</mml:mi>
                    <mml:mo>&gt;</mml:mo>
                    <mml:mn>0</mml:mn>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, then the nonexistence of a global weak energy solution having the boundedness property stated above is shown for some initial data in the radial setting. This establishes some criticality of the value <jats:inline-formula><jats:alternatives><jats:tex-math>$$\alpha = \frac{2}{n}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>α</mml:mi>
                    <mml:mo>=</mml:mo>
                    <mml:mfrac>
                      <mml:mn>2</mml:mn>
                      <mml:mi>n</mml:mi>
                    </mml:mfrac>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula> for <jats:inline-formula><jats:alternatives><jats:tex-math>$$n \ge 3$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>n</mml:mi>
                    <mml:mo>≥</mml:mo>
                    <mml:mn>3</mml:mn>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, without any additional assumption on the behavior of <jats:italic>D</jats:italic>(<jats:italic>s</jats:italic>) as <jats:inline-formula><jats:alternatives><jats:tex-math>$$s \rightarrow \infty $$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>s</mml:mi>
                    <mml:mo>→</mml:mo>
                    <mml:mi>∞</mml:mi>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, in particular without requiring any algebraic lower bound for <jats:italic>D</jats:italic>. When applied to the Keller–Segel system with volume-filling effect for probability distribution functions of the type <jats:inline-formula><jats:alternatives><jats:tex-math>$$Q(s) = \exp (-s^\beta )$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>Q</mml:mi>
                    <mml:mrow>
                      <mml:mo>(</mml:mo>
                      <mml:mi>s</mml:mi>
                      <mml:mo>)</mml:mo>
                    </mml:mrow>
                    <mml:mo>=</mml:mo>
                    <mml:mo>exp</mml:mo>
                    <mml:mrow>
                      <mml:mo>(</mml:mo>
                      <mml:mo>-</mml:mo>
                      <mml:msup>
                        <mml:mi>s</mml:mi>
                        <mml:mi>β</mml:mi>
                      </mml:msup>
                      <mml:mo>)</mml:mo>
                    </mml:mrow>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, <jats:inline-formula><jats:alternatives><jats:tex-math>$$s \ge 0$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>s</mml:mi>
                    <mml:mo>≥</mml:mo>
                    <mml:mn>0</mml:mn>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula>, for global solvability the exponent <jats:inline-formula><jats:alternatives><jats:tex-math>$$\beta = \frac{n-2}{n}$$</jats:tex-math><mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
                  <mml:mrow>
                    <mml:mi>β</mml:mi>
                    <mml:mo>=</mml:mo>
                    <mml:mfrac>
                      <mml:mrow>
                        <mml:mi>n</mml:mi>
                        <mml:mo>-</mml:mo>
                        <mml:mn>2</mml:mn>
                      </mml:mrow>
                      <mml:mi>n</mml:mi>
                    </mml:mfrac>
                  </mml:mrow>
                </mml:math></jats:alternatives></jats:inline-formula> is seen to be critical.
</jats:p>}},
  author       = {{Stinner, Christian and Winkler, Michael}},
  issn         = {{1424-3199}},
  journal      = {{Journal of Evolution Equations}},
  keywords     = {{Mathematics (miscellaneous)}},
  number       = {{2}},
  publisher    = {{Springer Science and Business Media LLC}},
  title        = {{{A critical exponent in a quasilinear Keller–Segel system with arbitrarily fast decaying diffusivities accounting for volume-filling effects}}},
  doi          = {{10.1007/s00028-024-00954-x}},
  volume       = {{24}},
  year         = {{2024}},
}

@article{53315,
  abstract     = {{<jats:title>Abstract</jats:title><jats:p>In a smoothly bounded two‐dimensional domain  and for a given nondecreasing positive unbounded , for each  and  the inequality
<jats:disp-formula />is shown to hold for any positive  fulfilling
<jats:disp-formula />This is thereafter applied to nonglobal solutions of the Keller–Segel system coupled to the incompressible Navier–Stokes equations through transport and buoyancy, and it is seen that in any such blow‐up event the corresponding population density cannot remain uniformly integrable over  near its explosion time.</jats:p>}},
  author       = {{Wang, Yulan and Winkler, Michael}},
  issn         = {{0024-6107}},
  journal      = {{Journal of the London Mathematical Society}},
  keywords     = {{General Mathematics}},
  number       = {{3}},
  publisher    = {{Wiley}},
  title        = {{{An interpolation inequality involving $L\log L$ spaces and application to the characterization of blow‐up behavior in a two‐dimensional Keller–Segel–Navier–Stokes system}}},
  doi          = {{10.1112/jlms.12885}},
  volume       = {{109}},
  year         = {{2024}},
}

@article{53375,
  author       = {{Voß, Fabian}},
  journal      = {{Mitteilungen des Instituts für Europäische Kulturgeschichte}},
  title        = {{{Rezension zu Anna-Victoria Bognár: Der Architekt in der Frühen Neuzeit. Ausbildung, Karrierewege, Berufsfelder (=Höfische Kultur interdisziplinär. Schriften und Materialien des Rudolfstädter Arbeitskreises. 2). Heidelberg 2020.}}},
  year         = {{2024}},
}

@misc{53374,
  author       = {{De Groote, Carsten}},
  title        = {{{A Dispersion Algorithm for Robot Swarms Inside Polygonal Boundary Shapes}}},
  year         = {{2024}},
}

@misc{53373,
  author       = {{Doddegowda, Rajesh}},
  title        = {{{Optimal Drone Strategies For Packet Delivery}}},
  year         = {{2024}},
}

@misc{53372,
  author       = {{Thakur, Heena}},
  title        = {{{Evaluating the Implications}}},
  year         = {{2024}},
}

@inproceedings{53394,
  author       = {{Kullmer, Gunter and Weiß, Deborah and Schramm, Britta}},
  location     = {{Kassel}},
  publisher    = {{Deutscher Verband für Materialforschung und –prüfung e.V.}},
  title        = {{{Weiterentwicklung des Exponentialansatzes zur Beschreibung von Rissfortschrittskurven}}},
  doi          = {{10.48447/BR-2024-369}},
  year         = {{2024}},
}

@inbook{53397,
  author       = {{Magdeburg, Lena Maria}},
  booktitle    = {{Jahrbuch für Tod und Gesellschaft}},
  editor       = {{Benkel, Thorsten and Meitzler, Matthias}},
  pages        = {{147--149}},
  publisher    = {{Beltz Juventa}},
  title        = {{{Sterben und Tod in den Vorstellungen von Grundschulkindern. Eine qualitative Studie im Kontext von Sachunterrichtsdidaktik}}},
  volume       = {{3}},
  year         = {{2024}},
}

@article{52096,
  author       = {{Kamp, Hermann}},
  journal      = {{Zeitschrift des Aachener Geschichtsvereins }},
  pages        = {{137--167}},
  publisher    = {{VERLAGSDRUCKEREI SCHMIDT GMBH}},
  title        = {{{Zwischen Beutesuche und politischen Ambitionen. Die Normannen an Rhein und Maas zwischen 880 und 892}}},
  volume       = {{123/124, 2021-2022}},
  year         = {{2024}},
}

@book{53066,
  editor       = {{Eremin, Oxana and Langer, Antje and Mattei, Annalisa and Mahs, Claudia}},
  title        = {{{Reproduktionspolitiken und Selbstbestimmung}}},
  volume       = {{16}},
  year         = {{2024}},
}

@article{38031,
  abstract     = {{We consider the data-driven approximation of the Koopman operator for
stochastic differential equations on reproducing kernel Hilbert spaces (RKHS).
Our focus is on the estimation error if the data are collected from long-term
ergodic simulations. We derive both an exact expression for the variance of the
kernel cross-covariance operator, measured in the Hilbert-Schmidt norm, and
probabilistic bounds for the finite-data estimation error. Moreover, we derive
a bound on the prediction error of observables in the RKHS using a finite
Mercer series expansion. Further, assuming Koopman-invariance of the RKHS, we
provide bounds on the full approximation error. Numerical experiments using the
Ornstein-Uhlenbeck process illustrate our results.}},
  author       = {{Philipp, Friedrich and Schaller, Manuel and Worthmann, Karl and Peitz, Sebastian and Nüske, Feliks}},
  journal      = {{Applied and Computational Harmonic Analysis }},
  publisher    = {{Springer }},
  title        = {{{Error bounds for kernel-based approximations of the Koopman operator}}},
  doi          = {{10.1016/j.acha.2024.101657}},
  volume       = {{71}},
  year         = {{2024}},
}

@article{43135,
  author       = {{Sharma ,  Umesh  and Loreman ,  Tim  and May ,  Fiona  and Romano ,  Alessandra  and Lozano , Caroline Sahli and Avramidis ,  Elias  and Woodcock ,  Stuart  and Subban ,  Pearl  and Kullmann, Harry}},
  journal      = {{European Journal of Special Needs Education}},
  number       = {{2}},
  pages        = {{167–184}},
  title        = {{{Measuring collective efficacy for inclusion in a global context}}},
  doi          = {{10.1080/08856257.2023.2195075}},
  volume       = {{39}},
  year         = {{2024}},
}

@inproceedings{53437,
  author       = {{Pritom, Touhid Hossain and Welzel, Simon and Klingler, Florian}},
  booktitle    = {{11th IEEE International Conference on Computing, Networking and Communications (ICNC 2024)}},
  title        = {{{Cuckoos United: Extending Cuckoo Filters for Message Dissemination in Vehicular Networks}}},
  year         = {{2024}},
}

