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Globally stable blowup profile for supercritical wave maps in all dimensions. [PDF]
Calc Var Partial Differ EquGlogić I.
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On a new approach of enriched operators. [PDF]
HeliyonTurcanu T, Postolache M.
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Investigation on integro-differential equations with fractional boundary conditions by Atangana-Baleanu-Caputo derivative. [PDF]
PLoS OneHarisa SA +4 more
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Topological data analysis and topological deep learning beyond persistent homology: a review. [PDF]
Artif Intell RevSu Z +7 more
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Bilinear Operators on Ball Banach Function Spaces
The Journal of Geometric AnalysiszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kwok-Pun Ho
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Parareductive Operators on Banach Spaces
Canadian Mathematical Bulletin, 1994AbstractThis note gives a Banach space extension of the Hilbert space result due to P. A. Fillmore (see [3]). In particular, it is shown that the adjoint T* = A — iB of an operator T = A + iB (with A and B hermitian) is a polynomial in T if and only if T* leaves invariant every linear subspace invariant under T, and this is equivalent to the assertion ...
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2016
The Feynman operator calculus and the Feynman path integral develop naturally on Hilbert space. In this chapter we develop the theory of semigroups of operators, which is the central tool for both. In order to extend the theory to other areas of interest, we begin with a new approach to operator theory on Banach spaces. We first show that the structure
Tepper L. Gill, Woodford Zachary
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The Feynman operator calculus and the Feynman path integral develop naturally on Hilbert space. In this chapter we develop the theory of semigroups of operators, which is the central tool for both. In order to extend the theory to other areas of interest, we begin with a new approach to operator theory on Banach spaces. We first show that the structure
Tepper L. Gill, Woodford Zachary
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Adjoint Abelian Operators on Banach Space
Canadian Journal of Mathematics, 1969I. In the first part of this paper we introduce a new class of operators, mentioned in the title. It is easy to say that these are a generalization of self-adjoint operators for Hilbert space. This is deceptive since it implies that the definition of self-adjointness is forced into the unnatural setting of a Banach space. We feel that the definition of
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