Jacobson, T. (1995). Thermodynamics of Spacetime: The Einstein Equation of State. Physical Review Letters, 75(7), 1260-1263. doi:10.1103/physrevlett.75.1260
Padmanabhan, T. (2010). Thermodynamical aspects of gravity: new insights. Reports on Progress in Physics, 73(4), 046901. doi:10.1088/0034-4885/73/4/046901
F. Finster and M. Jokel, Causal Fermion Systems: An Elementary Introduction to Physical Ideas and Mathematical Concepts, Progress and Visions in Quantum Theory in View of Gravity, eds. F. Finster, D. Giulini, J. Kleiner and J. Tolksdorf (Birkhäuser Verlag, Basel, 2020), pp. 63–92, arXiv:1908.08451 [math-ph].
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Jacobson, T. (1995). Thermodynamics of Spacetime: The Einstein Equation of State. Physical Review Letters, 75(7), 1260-1263. doi:10.1103/physrevlett.75.1260
Padmanabhan, T. (2010). Thermodynamical aspects of gravity: new insights. Reports on Progress in Physics, 73(4), 046901. doi:10.1088/0034-4885/73/4/046901
F. Finster and M. Jokel, Causal Fermion Systems: An Elementary Introduction to Physical Ideas and Mathematical Concepts, Progress and Visions in Quantum Theory in View of Gravity, eds. F. Finster, D. Giulini, J. Kleiner and J. Tolksdorf (Birkhäuser Verlag, Basel, 2020), pp. 63–92, arXiv:1908.08451 [math-ph].
Finster, F. (2016). The Continuum Limit of Causal Fermion Systems. Fundamental Theories of Physics. doi:10.1007/978-3-319-42067-7
Finster, F., & Grotz, A. (2012). A Lorentzian quantum geometry. Advances in Theoretical and Mathematical Physics, 16(4), 1197-1290. doi:10.4310/atmp.2012.v16.n4.a3
Finster, F., & Kleiner, J. (2016). Noether-like theorems for causal variational principles. Calculus of Variations and Partial Differential Equations, 55(2). doi:10.1007/s00526-016-0966-y
Finster, F., & Kleiner, J. (2017). A Hamiltonian formulation of causal variational principles. Calculus of Variations and Partial Differential Equations, 56(3). doi:10.1007/s00526-017-1153-5
Finster, F., & Kleiner, J. (2019). A class of conserved surface layer integrals for causal variational principles. Calculus of Variations and Partial Differential Equations, 58(1). doi:10.1007/s00526-018-1469-9
Finster, F. (2007). A variational principle in discrete space–time: existence of minimizers. Calculus of Variations and Partial Differential Equations, 29(4), 431-453. doi:10.1007/s00526-006-0042-0
Bernard, Y., & Finster, F. (2014). On the structure of minimizers of causal variational principles in the non-compact and equivariant settings. Advances in Calculus of Variations, 7(1). doi:10.1515/acv-2012-0109
Helgason, S. (2000). Groups and Geometric Analysis. Mathematical Surveys and Monographs. doi:10.1090/surv/083
Finster, F., & Kindermann, S. (2020). A gauge fixing procedure for causal fermion systems. Journal of Mathematical Physics, 61(8), 082301. doi:10.1063/1.5125585
Finster, F. (2020). Perturbation theory for critical points of causal variational principles. Advances in Theoretical and Mathematical Physics, 24(3), 563-619. doi:10.4310/atmp.2020.v24.n3.a2
Bogachev, V. I. (2007). Measure Theory. doi:10.1007/978-3-540-34514-5
Finster, F. (2008). On the regularized fermionic projector of the vacuum. Journal of Mathematical Physics, 49(3), 032304. doi:10.1063/1.2888187
Finster, F., & Hoch, S. (2009). An action principle for the masses of Dirac particles. Advances in Theoretical and Mathematical Physics, 13(6), 1653-1711. doi:10.4310/atmp.2009.v13.n6.a2
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