AbstractConvergence results are proved for Cauchy principal value integrals of the Schoenberg variation-diminishing splines and its first derivative. The use of such splines in the numerical solution of the Prandtl and generalized Prandtl integral equations is proposed. A Nyström-type method and a modified Nyström method are used and compared computationally
We propose a new quadrature rule for Cauchy principal value integrals, based on quadratic spline qua...
This thesis is concerned with the Numerical Solution of Partial Differential Equations. Initially so...
AbstractPowell–Sabin splines are piecewise quadratic polynomials with global C1-continuity. They are...
AbstractConvergence results are proved for Cauchy principal value integrals of the Schoenberg variat...
AbstractModified quasi-interpolatory splines are used for the numerical solution of the generalized ...
AbstractWe consider a method based on projector-splines for the numerical solution of the Prandtl eq...
AbstractIn this paper we prove the uniform convergence of some quadrature formulas based on spline a...
AbstractConvergence results are proved for product integration rules based on approximating splines....
AbstractIn this paper we consider the numerical evaluation of one-dimensional Cauchy principal value...
AbstractIn this note we discuss three types of polynomial spline approximation: (i) Schoenberg's var...
AbstractCollocation and quadrature methods for singular integro-differential equations of Prandtl's ...
AbstractIn a recent paper (this journal (1990)), the authors proposed product integration formulas, ...
AbstractIn this paper, we propose an algorithm supporting an approximation using quasi-interpolatory...
This report describes an application of the general method of integrating initial value problems by ...
In this paper, we propose and justify a spline-collocation method with first-order splines for appro...
We propose a new quadrature rule for Cauchy principal value integrals, based on quadratic spline qua...
This thesis is concerned with the Numerical Solution of Partial Differential Equations. Initially so...
AbstractPowell–Sabin splines are piecewise quadratic polynomials with global C1-continuity. They are...
AbstractConvergence results are proved for Cauchy principal value integrals of the Schoenberg variat...
AbstractModified quasi-interpolatory splines are used for the numerical solution of the generalized ...
AbstractWe consider a method based on projector-splines for the numerical solution of the Prandtl eq...
AbstractIn this paper we prove the uniform convergence of some quadrature formulas based on spline a...
AbstractConvergence results are proved for product integration rules based on approximating splines....
AbstractIn this paper we consider the numerical evaluation of one-dimensional Cauchy principal value...
AbstractIn this note we discuss three types of polynomial spline approximation: (i) Schoenberg's var...
AbstractCollocation and quadrature methods for singular integro-differential equations of Prandtl's ...
AbstractIn a recent paper (this journal (1990)), the authors proposed product integration formulas, ...
AbstractIn this paper, we propose an algorithm supporting an approximation using quasi-interpolatory...
This report describes an application of the general method of integrating initial value problems by ...
In this paper, we propose and justify a spline-collocation method with first-order splines for appro...
We propose a new quadrature rule for Cauchy principal value integrals, based on quadratic spline qua...
This thesis is concerned with the Numerical Solution of Partial Differential Equations. Initially so...
AbstractPowell–Sabin splines are piecewise quadratic polynomials with global C1-continuity. They are...