Iterative variants of the Nystrom method for the numerical solution of integral equations
From MaRDI portal
Publication:2562692
DOI10.1007/BF01436618zbMath0267.65089OpenAlexW169461701MaRDI QIDQ2562692
Publication date: 1973
Published in: Numerische Mathematik (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/132250
Related Items
Convergence analysis for the harmonic balance method ⋮ Recent developments in the numerical solution of singular integral equations ⋮ Spline-Gauss rules and the Nyström method for solving integral equations in quantum scattering ⋮ Iterative solution of integral equations by a quasi-Newton method ⋮ Solving Fredholm integral equations using deep learning ⋮ Two-grid methods for nonlinear multi-dimensional weakly singular integral equations ⋮ Numerical solution of Fredholm integral equations of the second kind by using integral mean value theorem. II: High dimensional problems ⋮ Iterative refinement for approximate eigenelements of compact operators ⋮ A fast boundary element method for the two-dimensional Helmholtz equation ⋮ A fast solver for the Ornstein--Zernike equations ⋮ Multiple Grid Methods for the Solution of Fredholm Integral Equations of the Second Kind ⋮ Error analysis of reiterated projection methods for Hammerstein integral equations ⋮ LP solutions to the parameterized Fredholm integral equations associated with Chandrasekhar kernels ⋮ About a numerical method of successive interpolations for functional Hammerstein integral equations ⋮ Numerical solution of linear Fredholm integral equations via two-dimensional modification of hat functions ⋮ Multilevel source iteration accelerators for the linear transport equation in slab geometry ⋮ The numerical method of successive interpolations for Fredholm functional integral equations ⋮ The numerical solution of a control problem governed by a phase filed model ⋮ Two-grid solution of boundary integral equations on closed curves ⋮ Newton-like methods for two-point boundary value problems ⋮ Radiative Heat Transfer and Applications for Glass Production Processes ⋮ Conjugate gradient methods for the solution of boundary integral equations on a piecewise smooth boundary ⋮ Mesh independence of Newton-like methods for infinite dimensional problems ⋮ Numerical approach for solving neutral differential equation with deviating argument ⋮ A survey of numerical methods for solving nonlinear integral equations ⋮ Numerical solution of volterra functional integral equation by using cubic B‐spline scaling functions ⋮ On using a modified Nyström method to solve the 2-D potential problem ⋮ On the piecewise constant collocation method for multidimensional weakly singular integral equations ⋮ Space‐angle‐energy multigrid methods for Sn discretizations of the multi‐energetic Boltzmann equation ⋮ Solving the nonlinear Poisson equation on the unit disk ⋮ On the approximate solution of firstkind integral equations of Volterra type ⋮ A fast two-grid method for matrix H-equations ⋮ Approximate solution of multivariable integral equations of the second kind ⋮ Fast solvers of integral equations of the second kind: quadrature methods ⋮ On multilevel iterative methods for integral equations of the second kind and related problems
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Über die numerische Behandlung von Integralgleichungen nach der Quadraturformelmethode
- Approximations to nonlinear operator equations and Newton's method
- A special method of successive approximations for Fredholm integral equations
- On a General Iterative Method for the Approximate Solution of Linear Operator Equations
- Asymptotic Expansions for Product Integration
- The Numerical Solution of Fredholm integral Equations of the Second Kind
- A Method for Solving Large Matrix Equations Reduced From Fredholm Integral Equations of the Second Kind
- The numerical solution of non-singular linear integral equations
This page was built for publication: Iterative variants of the Nystrom method for the numerical solution of integral equations