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The Astrophysical Journal Supplement SeriesThis paper introduces a hybrid numerical scheme for the fuzzy dark matter (FDM) model: it combines a wave-based approach to solve the Schrödinger equation using Fourier continuations with Gram polynomials and a fluid-based approach to solve the Hamilton ...
Alexander Kunkel +4 more
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Hamilton-Jacobi equations on networks
, 2014 CourseInternational audienceLecture 1: A short introduction to linear differential equations on networks. Lecture 2: Hamilton-Jacobi equations on networks.
Camilli, Fabio
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Flux-limited solutions for quasi-convex Hamilton-Jacobi equations on networks
, 2017 104 pages. Version finale.International audienceWe study Hamilton-Jacobi equations on networks in the case where Hamiltonians are quasi-convex with respect to the gradient variable and can be discontinuous with respect to the space variable at vertices ...
Imbert, Cyril, Monneau, R
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Viscosity Solutions of Hamilton–Jacobi Equations
Hamilton—Jacobi equations are partial differential equations of first order. They appear in variety of problems in both physics and engineering, and are therefore of great studying interest.
Simona, Stoyanoska
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Hamilton-Jacobi Equations and State-Constraints Problems
, 1987 Capuzzo-Dolcetta, I.; Lions, P.-L.. (1987). Hamilton-Jacobi Equations and State-Constraints Problems.
Capuzzo-Dolcetta, I., Lions, P.-L.
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Existence and multiplicity for radially symmetric solutions to Hamilton-Jacobi-Bellman equations
Electronic Journal of Differential Equations, 2021 Xiaoyan Li, Bian-Xia Yang
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Linearization of the Hamilton–Jacobi equation
Journal of Mathematical Physics, 1986Through a canonoid transformation the integration for the Hamilton–Jacobi equations is transformed into a two step procedure: the first being a linear problem and the second a quasilinear one. Examples are given.
Espindola, Maria L. +2 more
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2001
We already know that canonical transformations are useful for solving mechanical problems. We now want to look for a canonical transformation that transforms the 2N coordinates (q i , p i ) to 2N constant values (Q i , P i ), e.g., to the 2N initial values \((q_{i}^{0},p_{i}^{0})\) at time t = 0.
Walter Dittrich, Martin Reuter
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We already know that canonical transformations are useful for solving mechanical problems. We now want to look for a canonical transformation that transforms the 2N coordinates (q i , p i ) to 2N constant values (Q i , P i ), e.g., to the 2N initial values \((q_{i}^{0},p_{i}^{0})\) at time t = 0.
Walter Dittrich, Martin Reuter
openaire +1 more source