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Hinrichs, Benjamin, and Oliver Matte. “Feynman-Kac Formulas for Semigroups Generated by Multi-Polaron  Hamiltonians in Magnetic Fields and on General Domains.” ArXiv:2403.12147, 2024.

Hinrichs, Benjamin, et al. “Super-Gaussian Decay of Exponentials: A Sufficient Condition.”10.1016/j.jmaa.2023.127558__Journal of Mathematical Analysis and Applications, vol. 528, no. 1, 127558, Elsevier BV, 2023, doi:10.1016/j.jmaa.2023.127558.

Hinrichs, Benjamin, and Oliver Matte. “Feynman-Kac Formula for Fiber Hamiltonians in the Relativistic Nelson  Model in Two Spatial Dimensions.” ArXiv:2309.09005, 2023.

Hinrichs, Benjamin, et al. “On Lieb-Robinson Bounds for a Class of Continuum Fermions.” ArXiv:2310.17736, 2023.

Hinrichs, Benjamin, and Jonas Lampart. “A Lower Bound on the Critical Momentum of an Impurity in a Bose-Einstein  Condensate.” ArXiv:2311.05361, 2023.

Dam, Thomas Norman, and Benjamin Hinrichs. “Absence of Ground States in the Renormalized Massless Translation-Invariant Nelson Model.”10.1142/s0129055x22500337__Reviews in Mathematical Physics, vol. 34, no. 10, World Scientific Pub Co Pte Ltd, 2022, doi:10.1142/s0129055x22500337.

Hasler, David, et al. “FKN Formula and Ground State Energy for the Spin Boson Model with External Magnetic Field.”10.1007/s00023-022-01160-6__Annales Henri Poincaré, vol. 23, no. 8, Springer Science and Business Media LLC, 2022, pp. 2819–53, doi:10.1007/s00023-022-01160-6.

Hinrichs, Benjamin, and Oliver Matte. Feynman-Kac Formula and Asymptotic Behavior of the Minimal Energy for  the Relativistic Nelson Model in Two Spatial Dimensions.

Hinrichs, Benjamin. Existence of Ground States for Infrared-Critical Models of Quantum Field Theory. 2022, doi:10.22032/dbt.51516.

Hinrichs, Benjamin. “Existence of Ground States in the Infrared-Critial Spin Boson Model.” Mathematical Aspects of Quantum Fields and Related Topics, edited by Fumio Hiroshima, vol. 2235, 2022, pp. 60–73.

Hasler, David, et al. “On Existence of Ground States in the Spin Boson Model.”10.1007/s00220-021-04185-w__Communications in Mathematical Physics, vol. 388, no. 1, Springer Science and Business Media LLC, 2021, pp. 419–33, doi:10.1007/s00220-021-04185-w.

Hasler, David, et al. “Correlation Bound for a One-Dimensional Continuous Long-Range Ising Model.”10.1016/j.spa.2021.12.010__Stochastic Processes and Their Applications, vol. 146, Elsevier BV, 2021, pp. 60–79, doi:10.1016/j.spa.2021.12.010.