Results 11 to 20 of about 462,806 (159)
Fredholm Weighted Composition Operator on Weighted Hardy Space [PDF]
This paper gives a unified characterization of Fredholm weighted composition operator on a class of weighted Hardy spaces.
Liankuo Zhao
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The generalized Fredholm operators [PDF]
Let X, Y be Banach spaces over either the real field or the complex field. A continuous linear operator will be called a generalized Fredholm operator if
Kung Wei Yang
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Fredholm composition operators [PDF]
In this paper a necessary and sufficient condition for a composition operator C T
Ashok Kumar
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On tau functions associated with linear systems [PDF]
\noindent {\bf Abstract} This paper considers the Fredholm determinant $\det (I-\Gamma_x)$ of a Hankel integral operator on $L^2(0, \infty )$ with kernel $\phi (s+t+2x)$, where $\phi$ is a matrix scattering function.
Newsham, Samantha, Blower, Gordon
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Integrable operators and squares of Hankel operators. [PDF]
Integrable operators arise in random matrix teory, where they describe the asymptotic distributions of large self-adjoint random matrices from the generalized unitary ensembles.
Blower, Gordon
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Discrete Tracy--Widom operators. [PDF]
Integrable operators arise in random matrix theory, where they describe the asymptotic eigenvalue distribution of large self-adjoint random matrices from the generalized unitary ensembles.
McCafferty, Andrew, Blower, Gordon
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Unbounded B-Fredholm operators on Hilbert spaces [PDF]
This paper is concerned with the study of a class of closed linear operators densely defined on a Hilbert space H and called B-Fredholm operators.
Berkani, M. +3 more
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The paper considers a new approach to constructing generalized solutions of degenerate integro-differential equations convolution type in Banach spaces.
M.V. Falaleev
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$C_{0}$-Fredholm operators. IV [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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In this paper we consider the properties of the resolvent of a linear operator corresponding to a degenerate singular second-order differential equation with variable coefficients, considered in the Lebesgue space.
K. N. Ospanov, A. N. Yesbayev
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