Results 101 to 110 of about 10,094 (209)

On the existence and uniqueness of solution of the Cauchy problem for a class of linear integro-differential equations [PDF]

, 1971
Ivan Hlaváček
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Collocation methods for nonlinear Volterra integro-differential equations with infinite delay [PDF]

, 1989
Hermann Brunner
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Periodic solutions of nonlinear integro-differential equations [PDF]

, 1989
Yoshihiro Hamaya
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On an integro-differential equation [PDF]

Annales Polonici Mathematici, 1964
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Stability analysis of an implicit fractional integro-differential equation via integral boundary conditions

Alexandria Engineering Journal
The primary objective of this research study is to analyze a boundary problem involving Caputo fractional integro-differential equations. The focus is on a differential equation with a nonlinear right-hand side composed of two terms.
Mehboob Alam, Akbar Zada, Thabet Abdeljawad   +2 more
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Existence and uniqueness of solution of some integro-differential equation [PDF]

, 1986
Antoni Leon Dawidowicz, Krzysztof Łoskot   +1 more
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Integro-differential equations [PDF]

Bulletin of the American Mathematical Society, 1925
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An integral equation method in the problem of electromagnetic wave propagation in a space filled with a locally inhomogeneous medium with a graphene layer at the boundary of the inhomogeneity region

Известия высших учебных заведений. Поволжский регион: Физико-математические науки
Background. The purpose of the study is to obtain a hybrid integro–differential equation in the case of an inhomogeneous volumetric graphene-covered obstacle to an electromagnetic wave. Material and methods.
Aleksey A. Tsupak
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A Block-by-Block Method for Volterra Integro-Differential Equations With Weakly-Singular Kernel [PDF]

, 1981
Athena Makroglou
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On a Class of Parabolic Integro-Differential Equations

Zeitschrift für Analysis und ihre Anwendungen, 2000
Existence and uniqueness results for the integro-differential equation u_1(x, t) - au_{xx} (x, t) = c(x, t)u(x, t) + \int^1_0 k(s, x)h(s, t, u(s, t)) ds + f(x, t)\\\ ((x,t) \in Q) subject to the boundary condition u(x,t) = \varphi (x,t)\\\ ((x,
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