Spectral analysis of the multidimensional diffusion operator with random jumps from the boundary

DOI10.1007/s00028-020-00647-1zbMath1470.35242arXiv2006.14392OpenAlexW3121075181MaRDI QIDQ2044648

Vladimir Lotoreichik, David Krejčiřík, Matěj Tušek, Konstantin Pankrashkin

Publication date: 10 August 2021

Published in: Journal of Evolution Equations (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2006.14392

zbMATH Keywords

numerical rangeBrownian motionroot vectorselliptic differential operatornon-self-adjoint and non-local boundary conditionspectral enclosures

Mathematics Subject Classification ID

Boundary value problems for second-order elliptic equations (35J25) General topics in linear spectral theory for PDEs (35P05)

Cites Work

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• Spectral analysis of the diffusion operator with random jumps from the boundary
• Spectral analysis of diffusions with jump boundary
• Coupling for drifted Brownian motion on an interval with redistribution from the boundary
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• Dependence of eigenvalues on the diffusion operators with random jumps from the boundary
• Perturbation theory for linear operators.
• Correction to: ``Spectral analysis of the diffusion operator with random jumps from the boundary
• Spectral analysis of a family of second-order elliptic operators with nonlocal boundary condition indexed by a probability measure
• Diffusion with nonlocal Dirichlet boundary conditions on domains
• Spectral analysis of Brownian motion with jump boundary
• MULTIPLICITIES OF EIGENVALUES OF THE DIFFUSION OPERATOR WITH RANDOM JUMPS FROM THE BOUNDARY
• Diffusion with nonlocal boundary conditions

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