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(1966)
Integral’nye operatory v prostranstvakh summiruemykh funktsii (Integral Operators in Spaces of Integrable Functions)
(1966)
On a Certain Problem of Nonlinear Radiation Transport
M. Zarebnia (2013)
A NUMERICAL SOLUTION OF NONLINEAR VOLTERRA-FREDHOLM INTEGRAL EQUATIONSJournal of Applied Analysis and Computation, 3
(1969)
Translated under the title Teoriya matrits
L.G. Arabadzhyan, N.B. Engibaryan (1984)
Convolution Equations and Nonlinear Functional EquationsItogi Nauki i Tekhn. Mat. Analiz, 22
Monica Lauran (2012)
Existence results for some nonlinear integral equationsMiskolc Mathematical Notes, 13
(1999)
Solvability of a Volterra Type Integral Equation on the Half-Line
N. Karapetyants, A. Kilbas, M. Saigo (1996)
On the Solution of Nonlinear Volterra Convolution Equation with Power NonlinearityJournal of Integral Equations and Applications, 8
P. Lancaster (1978)
Theory of Matrices
(1981)
Elementy teorii funktsii i funktsional’nogo analiza (Elements of the Theory of Functions and Functional Analysis)
(1987)
An Integral Equation of Transport Theory in an Inhomogeneous Medium
A.N. Kolmogorov, V.S. Fomin (1981)
Elementy teorii funktsii i funktsional’nogo analiza
M.A. Krasnosel’skii, P.P. Zabreiko, E.I. Pustyl’nik, P.E. Sobolevskii (1966)
Integral’nye operatory v prostranstvakh summiruemykh funktsii
L. Arabadzhyan, N. Engibaryan (1987)
Convolution equations and nonlinear functional equationsJournal of Soviet Mathematics, 36
(1969)
Theory of Matrices, New York–London
We study a system of nonlinear integral equations of the Hammerstein–Volterra type on a half-line in the supercritical case. We show that this system has a one-parameter family of positive integrable bounded solutions. We describe the structure of each solution in this family. The monotone dependence of the solutions on the parameter is proved.
Differential Equations – Springer Journals
Published: Sep 16, 2016
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