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On an elaboration of M. Kac's theorem concerning eigenvalues of the Laplacian in a region with randomly distributed small obstacles

https://doi.org/10.1007/bf01206016
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What this work says

Outgoing claims: the papers this work cites, builds on, or argues with.

inferredcites →https://doi.org/10.1016/0022-1236(75)90028-2openalex-snapshot
Potential and scattering theory on wildly perturbed domains
inferredcites →https://doi.org/10.1016/c2013-0-10818-5openalex-snapshot
Martingale Limit Theory and its Application
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Theory of Partial Differential Equations
inferredcites →https://doi.org/10.1016/s0079-8169(08)x6061-1openalex-snapshot
Functional Integration and Quantum Physics
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Introdction to Measure and Probability
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THE THEORY OF PARTIAL DIFFERENTIAL EQUATIONS
inferredcites →https://doi.org/10.1215/s0012-7094-81-04842-0openalex-snapshot
Singular variation of domains and eigenvalues of the Laplacian
inferredcites →https://doi.org/10.1216/rmj-1974-4-3-511openalex-snapshot
Probabilistic methods in some problems of scattering theory
inferredcites →https://doi.org/10.18910/4566openalex-snapshot
Point interaction potential approximation for (−Δ+U)−1 and eigenvalues of the Laplacian on wildly perturbed domain
inferredcites →https://doi.org/10.2307/2981599openalex-snapshot
Martingale Limit Theory and its Application.
inferredcites →https://doi.org/10.3792/pjaa.58.419openalex-snapshot
Eigenvalues of the Laplacian on wildly perturbed domain
inferredcites →https://doi.org/10.3792/pjaa.59.5openalex-snapshot
On an Elaboration of M. Kac's theorem concerning eigenvalues of $- \Delta $ in a region with randomly distributed small obstacles

What points at this work

Incoming claims: where this work appears in other papers’ reference lists and arguments.

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Universal Low-energy Behavior in a Quantum Lorentz Gas with Gross-Pitaevskii Potentials
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Book Review: Singular perturbation in the physical sciences
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On an Elaboration of M. Kac's theorem concerning eigenvalues of $- \Delta $ in a region with randomly distributed small obstacles
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Random media and quasi-classical limit of Schrödinger operator
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