Integral transforms of generalized functions / by 330283 Brychkov, Yu A., Prundnikov, A. P.

Subjects:

The analysis of linear integral equations/ by 350973 Cochran, James Alan

Subjects: “…Integral equations…”

Approximation by polynomials with integral coefficients / by 351632 Ferguson Le Baron O.

The fourier integral and its applications / by Papoulis, Athanasios, 1921-

Volterra integral and differential equations/ by 398236 Burton, T. A.

Random sets and integral geometry / by 403345 Matheron, Georges

Subjects: “…Geometry, Integral…”

Integral geometry and geometric probability / by 403903 Santalo Sors, Luis Antonio

Subjects:

Stochastic processes and the Wiener integral / by 405675 Yeh, James

Subjects:

Integral and functional differential equations / by Herdman, Terry L., 1945-, Stech, Harlan W., 1949-, Rankin, Samuel M., 1945-

Integral transform and operational calculus by 406610 Ditkin, Vitalii Arsenevich, Prudnikov, A. P.

Subjects: “…Integral transforms…”

Integral transform in applied mathematics by 406825 Miles, John W.

Subjects: “…Integral transforms…”

Integral transforms in science and engineering by 406879 Wolf, Kurt Bernardo

Subjects: “…Integral transforms…”

Nonlinear volterra integral equations / by Miller, Richard Kendall, 1946-

Subjects: “…Integral equations…”

Integral formulas in Riemannian geometry/ by 346881 Yano, Kentaro, 1912-

Lectures on differential and integral equations / by 430514 Yosida, Kosaku

Subjects:

Distributions, integral transforms, and applications / by Kierat, Wladyslaw, 1935-, Sztaba, Urszula, 1947-

Subjects:

Integral transforms in mathematical physics / by Tranter, C. J. (Clement John)

Integral transforms in mathematical physics/ by Tranter, C. J. (Clement John)

Differential and Integral Models of TOKAMAK by Ivo Dolezel, Pavel Karban, Martin Mach, Bohus Ulrych

“…Use of differential methods (such as FDM or FEM) for this purpose may be complicated because of geometrical incommensurability of particular subregions in the investigated area or problems with the boundary conditions. That is why integral formulation of the problem may sometimes be an advantages. …”
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Integral equations with contrasting kernels by Theodore Burton

“…In this paper we study integral equations of the form $x(t)=a(t)-\int^t_0 C(t,s)x(s)ds$ with sharply contrasting kernels typified by $C^*(t,s)=\ln (e+(t-s))$ and $D^*(t,s)=[1+(t-s)]^{-1}$. …”
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