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Laplace-Radon Integral Operators
1994Laplace-Radon integral operators studied in this chapter were designed to supply asymptotic solutions (w.r.t. differentability) to differential equations on complex manifolds. Prior to considering these operators in general let us describe the representation of singular solutions to differential equations we intend to use in our constructions.
V. E. Shatalov, Boris Sternin
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Perturbations of the Laplace-Beltrami Operator
2011International ...
Courty, Nicolas+2 more
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On the First Eigenvalue of the Degenerate $$\varvec{p}$$p-Laplace Operator in Non-convex Domains
Integral equations and operator theory, 2018V. Gol’dshtein+4 more
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Fractional Laplace operator and its properties
Basic Theory, 2019M. Kwaśnicki
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Laplace Operators on Networks and Trees
2011This work is an autonomous study of functions on infinite networks reflecting potential theory on locally compact spaces, influenced by the function theory associated with random walks and electrical networks. Starting with an overview of the contents of the five chapters presented here, this chapter introduces harmonic and superharmonic functions and ...
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Estimates for eigenvalues of the Wentzell–Laplace operator
Journal of Geometry and Physics, 2018Feng Du, Qiaoling Wang, C. Xia
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