Results 101 to 110 of about 42,410 (200)
This paper deals with analytical and numerical methods for constructing a minimax (generalized) solution to the Dirichlet problem for the Hamilton–Jacobi equation.
Pavel D. Lebedev, Alexander A. Uspenskii
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Regularity theory for Hamilton–Jacobi equations
The author studies the regularity and stability under small perturbations of viscosity solutions of Hamilton-Jacobi equations \(H(P+D_x u, x)=\overline{H}(P),\) where \(H(p,x):\mathbb{R}^{2n}\rightarrow \mathbb{R}\) is a strictly convex smooth Hamiltonian (\(D^{2}_{vv} L(x,v)>\gamma >0\) uniformly and coercive in \(p, \lim_{|p|\rightarrow\infty} \frac ...
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Homogenization of pathwise Hamilton–Jacobi equations
We present qualitative and quantitative homogenization results for pathwise Hamilton-Jacobi equations with "rough" multiplicative driving signals. When there is only one such signal and the Hamiltonian is convex, we show that the equation, as well as equations with smooth approximating paths, homogenize. In the multi-signal setting, we demonstrate that
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A Bertrand model with Brownian motion and behavioral errors. [PDF]
Gao B, Gao X, He S.
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Quasistationarity and extinction for population processes under asymptotic reversibility conditions. [PDF]
Clancy D.
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Onsager's Non-Equilibrium Thermodynamics as Gradient Flow in Information Geometry. [PDF]
Wada T, Scarfone AM.
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AI-driven feature recognition of SEM profiles in deep reactive ion etching based on physics-constrained variational autoencoder. [PDF]
Wang F +6 more
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The Dynamical Evolution Parameter in Manifestly Covariant Quantum Gravity Theory. [PDF]
Cremaschini C.
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Quantum Gravity Spacetime: Universe vs. Multiverse. [PDF]
Tessarotto M, Cremaschini C.
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