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Feynman–Kac-Type Theorems and Gibbs Measures on Path Space
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17 August 2026

This two-volume work established itself as a standard reference serving both as a self-contained, advanced textbook, and as a research tool.
Volume 1 addresses fundamental models of non-relativistic and relativistic quantum mechanics including electrostatic potentials, magnetic fields and spin, offering a systematic, rigorous description of both classical and recent developments, which can be a point of departure for further research. It combines and further develops cutting edge mathematical tools, involving functional analysis, stochastic processes with continuous paths or jumps, and stochastic analysis, while the presentation is user-friendly.
New section on a description of eigenstates at short to mid range as opposed to behaviour at infinity.
Professor Dr. József Lőrinczi, Alfréd Rényi Institute of Mathematics, Budapest, Hungary; Professor Dr. Fumio Hiroshima, Faculty of Mathematics, Kyushu University, Fukuoka, Japan; Professor Dr. Volker Betz, Technical University Darmstadt, Mathematics, Darmstadt, Germany.