Computational methods for integral equations
Computational methods for integral equations
The Galerkin method for singular integral equations revisited
Journal of Computational and Applied Mathematics
Integral equations: theory and numerical treatment
Integral equations: theory and numerical treatment
A Galerkin solution to a regularized Cauchy singular integro-differential equation
Quarterly of Applied Mathematics
Integral equations of the first kind in plane elasticity
Quarterly of Applied Mathematics
Integral equations and potential-theortic type integrals of orthogonal polynomials
Journal of Computational and Applied Mathematics
Fredholm integral equation with potential kernel and its structure resolvent
Applied Mathematics and Computation
Integral equation and contact problem for a system of impressing stamps
Applied Mathematics and Computation
Integral equation with Macdonald kernel and its application to a system of contact problem
Applied Mathematics and Computation
Integral equation of mixed type and integrals of orthogonal polynomials
Journal of Computational and Applied Mathematics
Fredholm-Volterra integral equation in contact problem
Applied Mathematics and Computation
On the numerical solutions of integral equation of mixed type
The Korean Journal of Computational & Applied Mathematics
Solving a system of integral equations by an analytic method
Mathematical and Computer Modelling: An International Journal
Taylor collocation method and convergence analysis for the Volterra-Fredholm integral equations
Journal of Computational and Applied Mathematics
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Regular and singular asymptotic methods are applied to one- and two-dimensional Fredholm-Volterra integral equation (F-VIE) of the first kind that arise in the treatment of various two-dimensional axisymmetric and three-dimensional problems with mixed boundary conditions in the mechanics of continuous media. The solution of the integral equation is obtained in the space L2(Ω) × C(0, T), 0 ≤ t ≤ T ∞ under certain conditions, where Ω is the domain of integration and t ∈ (0, T) is the time interval.