Integration by parts and Pohozaev identities for space-dependent fractional-order operators
Copyright policy )Integration by parts and Pohozaev identities for space-dependent fractional-order operators
Consider a classical elliptic pseudodifferential operator $P$ on ${\Bbb R}^n$ of order $2a$ ($0
Final version to appear in J. Differential Equations, 42 pages. References added
- University of Copenhagen Denmark
- University of Copenhagen Denmark
- University of Copenhagen Denmark
\(a\)-transmission property, nonlocal Dirichlet problem, pseudodifferential operator, symbol factorization, Pseudodifferential operator, Pohozaev identity, Fractional partial differential equations, 35S15, 35J92, 47G10, Functional Analysis (math.FA), Fractional Laplacian, Boundary value problems for PDEs with pseudodifferential operators, Mathematics - Functional Analysis, Mathematics - Analysis of PDEs, a-Transmission property, Symbol factorization, Nonlocal Dirichlet problem, FOS: Mathematics, fractional Laplacian, Pseudodifferential operators, Analysis of PDEs (math.AP)
\(a\)-transmission property, nonlocal Dirichlet problem, pseudodifferential operator, symbol factorization, Pseudodifferential operator, Pohozaev identity, Fractional partial differential equations, 35S15, 35J92, 47G10, Functional Analysis (math.FA), Fractional Laplacian, Boundary value problems for PDEs with pseudodifferential operators, Mathematics - Functional Analysis, Mathematics - Analysis of PDEs, a-Transmission property, Symbol factorization, Nonlocal Dirichlet problem, FOS: Mathematics, fractional Laplacian, Pseudodifferential operators, Analysis of PDEs (math.AP)
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