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A variational principle is introduced which minimizes an action formulated for configurations of vacuum Dirac seas.
B.N. Watson, “Theory of Bessel Functions,” 2nd edition, Cambridge University Press
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F. Finster, “The Principle of the Fermionic Projector,” AMS/IP Studies in Advanced Mathematics
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F. Finster, “The principle of the fermionic projector: an approach for quantum gravity?”, gr-qc/0601128, in “Quantum Gravity,” B. Fauser, J. Tolksdorf and E. Zeidler, Eds., pages 263-281, Birkhäuser Verlag
2006
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F. Finster, “A variational principle in discrete space-time – existence of minimizers,” math-ph/0503069, Calc. Var. and Partial Diff. Eq
2007
Cited alongside, same era.
F. Finster, “Fermion systems in discrete space-time,” hep-th/0601140, J. Phys.: Conf. Ser
2007
Cited alongside, same era.
F. Finster, “On the regularized fermionic projector of the vacuum,” math-ph/0612003v2, J. Math. Phys
2007
Cited alongside, same era.
2008
Closest in time.
S. Hoch, “State stability analysis of the fermionic projector of the vacuum,” Dissertation Universität Regensburg (2008)
2008
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2009
Closest in time.
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