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The Volterra Theory of Integro-Differential Equations
Journal of Mathematical Sciences, 2023This paper considers a Volterra integro-differential equation with logarithmic kernel in some weighted spaces on a finite interval with power singularities at the endpoints of the interval. Using the properties of the zeros of a polynomial related to the kernel function, the authors derive solvability results for the considered integro-differential ...
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Reconstructing a fractional integro‐differential equation
Mathematical Methods in the Applied Sciences, 2020We are concerned with the inverse problem of reconstructing a fractional integro‐differential equation from a single observation of its solution at an arbitrary point. We first prove the global existence of solutions generated by suitable initial conditions.
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Integro-Differential Equations
1992The aim of this chapter is to extend some results of Chapters 1 – 7 concerning boundedness, convergence and quasiconvergence to a class of integro-differential equations with retarded argument which arises from phase synchronization problems. Our aim is to apply ordinary differential equation methods such as the Bakaev-Guzh technique and non-local ...
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Improvement by projection for integro‐differential equations
Mathematical Methods in the Applied Sciences, 2020The aim of this work is to establish an improved convergence analysis via Kulkarni method to approximate the solution of an integro‐differential equation in . We prove the following convergence orders: Kulkarni order is , and Kulkarni iterated order is . The present study extends and improves earlier results in the literature.
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Collocation Methods for Integro-Differential Equations
SIAM Journal on Numerical Analysis, 1977In this note we extend the work of de Boor and Swartz (SIAM J. Numer. Anal., 10 (1973), pp. 582-606) on the solution of two-point boundary value problems by collocation. In particular, we are concerned with boundary value problems described by integro-differential equations involving derivatives of order up to and including m with m boundary conditions.
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