Results 11 to 20 of about 169,346 (282)
Time-Slicing Path-integral in Curved Space [PDF]
Path integrals constitute powerful representations for both quantum and stochastic dynamics. Yet despite many decades of intensive studies, there is no consensus on how to formulate them for dynamics in curved space, or how to make them covariant with ...
Mingnan Ding, Xiangjun Xing
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Massive Ray-Singer torsion and path integrals
Zero modes are an essential part of topological field theories, but they are frequently also an obstacle to the explicit evaluation of the associated path integrals.
Matthias Blau +2 more
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A compendium of sphere path integrals
We study the manifestly covariant and local 1-loop path integrals on S d+1 for general massive, shift-symmetric and (partially) massless totally symmetric tensor fields of arbitrary spin s ≥ 0 in any dimensions d ≥ 2.
Y.T. Albert Law
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13 pages, 14 figures; typos corrected, references added, discussion of weight factors ...
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A tree approach to $p$-variation and to integration [PDF]
We consider a real-valued path; it is possible to associate a tree to this path, and we explore the relations between the tree, the properties of $p$-variation of the path, and integration with respect to the path. In particular, the fractal dimension of
Picard, Jean
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In this paper we continued our research of the uniform electron gas in a warm dense matter regime, focusing on the momentum distribution functions and pair correlation functions.
Alexander Larkin +2 more
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Weak values from path integrals
We connect the weak measurements framework to the path integral formulation of quantum mechanics. We show how Feynman propagators can in principle be experimentally inferred from weak value measurements. We also obtain expressions for weak values parsing
A. Matzkin
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Dirac’s Formalism for Time-Dependent Hamiltonian Systems in the Extended Phase Space
Dirac’s formalism for constrained systems is applied to the analysis of time-dependent Hamiltonians in the extended phase space. We show that the Lewis invariant is a reparametrization invariant, and we calculate the Feynman propagator using the extended
Angel Garcia-Chung +2 more
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Relativistic Path Integrals [PDF]
Summary: An elementary theory of relativistic path integrals is developed in the Lorentz space. A path integral for a Dirac electron is formulated, in which the perturbation expansion is shown to give the same rules as those given in the more usual formulation of field theory. A geometric feature of path integrals is investigated by using Weyl's theory
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Microcanonical path integrals and the holography of small black hole interiors
We use a microcanonical path integral closely related to that introduced by Brown and York in 1992 to add new entries to the AdS/CFT dictionary concerning the interiors of small black holes.
Donald Marolf
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