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Discontinuous Galerkin Isogeometric Analysis of Elliptic PDEs on Surfaces
, 2014The Isogeometric Analysis (IGA), that was introduced by Hughes et al. [9] and has since been developed intensively, see also monograph [4], is a very suitable framework for representing and discretizing Partial Differential Equations (PDEs) on surfaces ...
U. Langer, S. Moore
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Analysis and simulation of a PDE model for surface relaxation
Computational and Applied Mathematics, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Functional Analysis Methods in PDEs
1997The equation {Eq 329_1}is uniformly elliptic in the region Q ⊂ R n if there exist constants C 1 > 0 and C 2 > 0 such that {Eq 329_2} where A(x)=[a ij ] n ...
Endre Pap +2 more
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Journal of Computational Physics
Physics-informed neural networks (PINNs) have recently emerged as a promising way to compute the solutions of partial differential equations (PDEs) using deep neural networks.
Seungchan Ko, Sanghyeon Park
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Physics-informed neural networks (PINNs) have recently emerged as a promising way to compute the solutions of partial differential equations (PDEs) using deep neural networks.
Seungchan Ko, Sanghyeon Park
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Lyapunov-Based Boundary Feedback Design for Parabolic PDEs
International Journal of Control, 2021Iasson Karafyllis
exaly
IsoGeometric Analysis: A New Paradigm in the Numerical Approximation of PDEs
, 2016A. Buffa, G. Sangalli
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