Results 11 to 20 of about 5,942 (275)
Dirac operators on configuration spaces and Yang-Mills quantum field theory
Nuclear Physics BIn this paper we discuss a connection between Dirac operators on configuration spaces and Yang-Mills quantum field theory. We first show that the Hamilton operators of the self-dual and anti-self-dual sectors of a Yang-Mills quantum field theory emerge ...
Johannes Aastrup +1 more
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Variational and viscosity operators for the evolutionary Hamilton–Jacobi equation [PDF]
Communications in Contemporary Mathematics, 2019 We study the Cauchy problem for the first-order evolutionary Hamilton–Jacobi equation with a Lipschitz initial condition. The Hamiltonian is not necessarily convex in the momentum variable and not a priori compactly supported. We build and study an operator giving a variational solution of this problem, and get local Lipschitz estimates on this ...
Valentine Roos
openaire +3 more sources
Variational and viscosity operators for the evolutive Hamilton-Jacobi equation
, 2017 We study the Cauchy problem for the first order evolutive Hamilton-Jacobi equation with a Lipschitz initial condition. The Hamiltonian is not necessarily convex in the momentum variable and not a priori compactly supported. We build and study an operator giving a variational solution of this problem, and get local Lipschitz estimates on this operator ...
Roos, Valentine
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Hamilton–jacobi homogenization and the isospectral problem [PDF]
, 2021 We consider the homogenization theory for Hamilton–Jacobi equations on the onedimensional flat torus in connection to the isospectrality problem of Schrödinger operators.
Lorenzo Zanelli, Zanelli L.
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An approximation method for the stabilizing solution of the Hamilton-Jacobi equation for integrable systems using Hamiltonian perturbation theory [PDF]
, 2006 In this report, a method for approximating the stabilizing solution of the Hamilton-Jacobi equation for integrable systems is proposed using symplectic geometry and a Hamiltonian perturbation technique.
Sakamoto, Noboru +10 more
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On the Stochastic Mechanics Foundation of Quantum Mechanics
Universe, 2021 Among the famous formulations of quantum mechanics, the stochastic picture developed since the middle of the last century remains one of the less known ones.
Michael Beyer, Wolfgang Paul
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A Nonconstant Gradient Constrained Problem for Nonlinear Monotone Operators
Axioms, 2023 The purpose of the research is the study of a nonconstant gradient constrained problem for nonlinear monotone operators. In particular, we study a stationary variational inequality, defined by a strongly monotone operator, in a convex set of gradient ...
Sofia Giuffrè
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Kinematic Mapping in Semi-Euclidean 4-Space
Düzce Üniversitesi Bilim ve Teknoloji Dergisi, 2015 We study the some algebraic properties of matrix associated to Hamilton operators is defined for semi-quaternions. The kinematic mapping corresponding to these operators in semi-Euclidean 4-space is same as the kinematic mapping of Blaschke and Grünwald ...
Mehdi JAFARI
doaj +4 more sources
Hamilton-Pontryagin Integrators on Lie Groups [PDF]
, 2007 In this thesis structure-preserving time integrators for mechanical systems whose configuration space is a Lie group are derived from a Hamilton-Pontryagin (HP) variational principle.
Bou-Rabee, Nawaf Mohammed
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Adapting Logic to Physics: The Quantum-Like Eigenlogic Program
Entropy, 2020 Considering links between logic and physics is important because of the fast development of quantum information technologies in our everyday life. This paper discusses a new method in logic inspired from quantum theory using operators, named Eigenlogic ...
Zeno Toffano, François Dubois
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