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A PARTIALLY DIFFUSIVE MODEL FOR FROGEYE LEAF SPOT EPIDEMICS IN SOYBEAN. [PDF]
Discrete Continuous Dyn Syst Ser BAnderson M, Yamazaki K, Yang C, Wang J.
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Discrete stochastic maximal regularity. [PDF]
Math AnnEvangelopoulos-Ntemiris F, Veraar M.
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H-Monotone Operator and Resolvent Operator Technique for Variational Inclusions
Applied Mathematics and Computation, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ya-Ping Fang, Nan-jing Huang
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Criterion for the Resolvent Set of Nonsymmetric Tridiagonal Operators
Proceedings of the American Mathematical Society, 1995 We study nonsymmetric tridiagonal operators acting in the Hilbert space ℓ 2 {\ell ^2} and describe the spectrum and the resolvent set of such operators in terms of a continued fraction related to the ...
Walter Van Assche, A I Aptekarev
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Computers and Mathematics With Applications, 2009 In this paper, we introduce and study a new class of nonlinear random (A,η)-resolvent operator equations with random relaxed cocoercive operators in Hilbert spaces.
Heng-You Lan
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Generalized Resolvents of Symmetric Operators
Mathematical Notes, 2003The Krein formula for generalized resolvents is one of the highlights of the theory of extensions of symmetric operators in Hilbert spaces. In the present paper, the authors give another more general version of such a formula for generalized \(U\)-resolvents of the isometric operator \(V\). Each boundary triple \(\Pi\) of \(\{V,V^{-1}\}\) generates the
Malamud, M. M., Mogilevskii, V. I.
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2017
This chapter describes the construction of a resolvent operator using the Laplace transform of a parametrix for the heat kernel and a perturbative argument. In the equation (μ-L) R(μ) f = f, R(μ) is a right inverse for (μ-L). In Hölder spaces, these are the natural elliptic estimates for generalized Kimura diffusions.
Charles L. Epstein, Rafe Mazzeo
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This chapter describes the construction of a resolvent operator using the Laplace transform of a parametrix for the heat kernel and a perturbative argument. In the equation (μ-L) R(μ) f = f, R(μ) is a right inverse for (μ-L). In Hölder spaces, these are the natural elliptic estimates for generalized Kimura diffusions.
Charles L. Epstein, Rafe Mazzeo
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Proceedings of the London Mathematical Society, 1987
Let A be a resolvent positive (linear) operator (i.e., \((\lambda -A)^{- 1}\) exists and is positive for \(\lambda >\lambda_ 0)\) on a Banach lattice E. Even though no norm condition on the resolvent is demanded, a theory is developed which - to a large extent - is analogous to the theory of positive \(C_ 0\)-semigroups.
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Let A be a resolvent positive (linear) operator (i.e., \((\lambda -A)^{- 1}\) exists and is positive for \(\lambda >\lambda_ 0)\) on a Banach lattice E. Even though no norm condition on the resolvent is demanded, a theory is developed which - to a large extent - is analogous to the theory of positive \(C_ 0\)-semigroups.
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Resolvents of Monotone Operators
2011Two quite useful single-valued, Lipschitz continuous operators can be associated with a monotone operator, namely its resolvent and its Yosida approximation. This chapter is devoted to the investigation of these operators. It exemplifies the tight interplay between firmly nonexpansive mappings and monotone operators.
Heinz H. Bauschke, Patrick L. Combettes
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A Characterization of Periodic Resolvent Operators
Results in Mathematics, 1990zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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