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The Laplace Operator

2017
We consider what is perhaps the most important of all partial differential operators, theLaplace operator (Laplacian) on \(\mathbb {R}^n\).
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A Laplace Operator on Semi-Discrete Surfaces

Foundations of Computational Mathematics, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Discrete Laplace–Beltrami operators and their convergence

Computer Aided Geometric Design, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A nonholonomic Laplace operator

Journal of Soviet Mathematics, 1993
See the review in Zbl 0779.53029.
Vershik, A. M., Gershkovich, V. Ya.
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The Laplace Operator

2023
Yaiza Canzani, Jeffrey Galkowski
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Strong Uniqueness for Laplace and Bi-Laplace Operators in the Limit Case

2001
In this article we study some limiting cases of strong unique continuation for inequalities of the type $$ \left| {\Delta u\left( x \right)} \right| \leqslant \frac{A} {{\left| x \right|^2 }}\left| {u\left( x \right)} \right| + \frac{B} {{\left| x \right|}}\left| {\nabla u\left( x \right)} \right| x \in \Omega , $$ (1.1) or $$ \left ...
COLOMBINI, FERRUCCIO, GRAMMATICO C.
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Der Laplace Operator

2019
In diesem Kapitel betrachten wir Differentialoperatoren, die in engem Zusammenhang mit der orthogonalen Gruppe der Raumdrehungen im \( {\mathbb{R}}^{n} \) stehen. Zum einen ist dies der sogenannte Laplace Operator \( \Delta = \sum\limits_{i = 1}^{n} {\partial_{i}^{2} } \) , gegeben durch die Summe der zweiten Ableitungen, und zum anderen der Euler ...
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The Nehari manifold approach for singular equations involving the p(x)-Laplace operator

Complex Variables and Elliptic Equations, 2023
Dusan Repovš, Kamel Saoudi
exaly  

The Laplace Operator

American Journal of Physics, 1964
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The Laplace operator

2006
Mikhail Borsuk, Vladimir Kondratiev
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