Results 31 to 40 of about 166,599,830 (60)
ERROR ANALYSIS OF NUMERICAL METHODS FOR NONLINEAR GEOMETRIC PDEs
This dissertation presents the numerical treatment of two classes of nonlinear geometric problems: fully nonlinear elliptic PDEs and nonlinear nonlocal PDEs.
Li, Wenbo
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Field Solutions of Parametric PDEs [PDF]
We consider mesh based approaches for training neural network to produce field predictions to parametric partial differential equations (PDEs). This is in contrast to current approaches for ‘neural PDE solvers’ that employ collocation approaches to make ...
Ganapathysubramanian, Baskar +6 more
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”New Connections between dynamical systems and Hamiltonian PDEs”
This is a course of 8 hours on Hamiltonian PDEs: main examples, Nash-Moser IFT, tame estimates of the inverse linearzied operator, application to NLS and ...
BERTI, MASSIMILIANO
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Dissipation inequalities for the analysis of a class of PDEs [PDF]
In this paper, we develop dissipation inequalities for a class of well-posed systems described by partial differential equations (PDEs). We study passivity, reachability, induced input–output norm boundedness, and input-to-state stability (ISS).
Ahmadi, Mohamadreza +5 more
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Quasi-periodic solutions of Hamiltonian PDEs [PDF]
This paper is an overview of recent existence results and techniques about KAM theory for ...
Massimiliano Berti +2 more
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Adaptive tensor product wavelet methods for the solution of PDEs [PDF]
We consider the problem of solving linear elliptic partial differential equations on a high-dimensional product domain, which we take to be the unit hypercube. These equations can arise, for example, when solving stochastic differential equations. With a
Dijkema, T. J.. +2 more
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Hamiltonian PDEs: new connections between dynamical systems and PDEs with small divisors phenomena
Many partial differential equations arising in physics can be seen as infinite dimensional Hamiltonian systems. Main examples are the nonlinear wave equation, the nonlinear Schrödinger equation, the beam, the membrane and the Kirkhoff equations in ...
BERTI, MASSIMILIANO
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On Spectral Properties of Certain Semiregular Systems of PDEs with Polynomial Coefficients [PDF]
This chapter is a survey of some recent results obtained with Marcello Malagutti, concerning asymptotic properties and semi-clustering properties of certain systems of PDEs with polynomial coefficients that contain, as particular examples, some models ...
Alberto Parmeggiani
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SDE Based Regression for Linear Random PDEs
A simulation based method for the numerical solution of PDEs with random coefficients is presented. By the Feynman--Kac formula, the solution can be represented as conditional expectation of a functional of a corresponding stochastic differential ...
Bayer, Christian +11 more
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A PDES method preserving boundaries on dense disparity map reconstruction
Over smoothness restricts the application of PDEs in the field of dense disparity map reconstruction, because disparity map reconstruction usually requires preserving discontinuousness in some areas such as the boundaries of objects.
Liu J(刘霁) +3 more
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