Results 81 to 90 of about 1,721 (102)
Self-Adjoint Dirac Operators on Domains in R 3. [PDF]
Ann Henri Poincare, 2020 Behrndt J, Holzmann M, Mas A.
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A note on fractional powers of the Hermite operator [PDF]
arXiv, 2018 We give a very short proof of a result proved by Cappiello-Rodino-Toft on the Weyl symbol of the inverse of the Harmonic oscillator. We also extend their results to fractional powers.
arxiv
Infinite-body optimal transport with Coulomb cost. [PDF]
Calc Var Partial Differ Equ, 2015 Cotar C, Friesecke G, Pass B.
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On phase segregation in nonlocal two-particle Hartree systems
Open Mathematics, 2009 Aschbacher Walter, Squassina Marco
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Traveling waves and effective mass for the regularized Landau-Pekar equations. [PDF]
Calc Var Partial Differ EquRademacher S.
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Nonrelativistic Limit of Generalized MIT Bag Models and Spectral Inequalities. [PDF]
Math Phys Anal GeomBehrndt J +3 more
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The ground states for the non-cooperative autonomous systems involving the fractional Laplacian
, 2022The aim of this paper is to study the the following non-cooperative autonomous systems involving the fractional Laplacian(−∆)su + λu = g(v), in RN,(−∆)sv + λv = f(u), in RN,where s ∈ (0, 1), N > 2s, λ > 0, (−∆)s is the fractional Laplacian and f and g ...
Suhong Li +3 more
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MultiscaleComputations fortheMaxwell–Schrödinger System in Heterogeneous Nanostructures
Communications in Computational Physics, 2020In this paper, we study the multiscale computations for the Maxwell– Schrödinger system with rapidly oscillating coefficients under the dipole approximation that describes light-matter interaction in heterogeneous nanostructures.
Chupeng Ma
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A Mortar Spectral Element Method for Full-Potential Electronic Structure Calculations
Communications in Computational Physics, 2021In this paper, we propose an efficient mortar spectral element approximation scheme for full-potential electronic structure calculations. As a subsequent work of [24], the paper adopts a similar domain decomposition that the computational domain is first
Yichen Guo
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Journal of Partial Differential Equations, 2019
In this paper, we consider a nonlinear wave equation with nonlocal damping and nonlinear boundary damping. We prove a general energy decay property for solutions in terms of coefficient of the frictional boundary damping by using of the multiplier ...
Donghao Li sci
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In this paper, we consider a nonlinear wave equation with nonlocal damping and nonlinear boundary damping. We prove a general energy decay property for solutions in terms of coefficient of the frictional boundary damping by using of the multiplier ...
Donghao Li sci
semanticscholar +1 more source