An example where this theory [ A1 ] ANSELONE , P.M .: Collectively compact operator approximaapplies is the Nyström method , which consists of solving ( 7 ) tion theory and applications to integral equations , Prenticeand then using ( 6 ) ...
R. Aljarrah, An error estimate for Gauss-Jacobi quadrature formula with the Hermite weight w(x) = exp(−x2). ... P.M. Anselone, Collectively Compact Operator Approximation Theory and Applications to Integral Equations (Prentice-Hall, ...
MR1957381 (2005a:81254) P. M. Anselone: Collectively Compact Operator Approximation Theory and Applications to Integral Equations, Prentice-Hall, Englewood Cliffs, NJ, 1971. MR0443383 (56:1753) P. M. Anselone and J. W. Lee: Nonlinear ...
A family of compact operators which is norm precompact is collectively compact, but the converse is not true. Moreover, denoting by K* the ... "Collectively Compact Operator Approximation Theory and Applications to Integral Equations.
18, Chapman & Hall/CRC, Boca Raton, xvii + 382, 2001 [3] P.M.ANESELONE, Collectively compact Operator Approximation Theory and Applications to integral Equations, Prentice–Hall, Englewood Cliffs, 1971. [4] R.ARCANGELI, Psedo–solution de ...
integral and operator equations, in Error in Digital Computation, Vol. Il, ed. by L. Rall, John Wiley & Sons, New York, pp. 231-252. [16] P. Anselone (1971) Collectively Compact Operator Approximation Theory and Applications to Integral ...
Anselone, P.M.: Collectively Compact Operator Approximation Theory and Applications to Integral Equations. Prentice-Hall, Englewood Cliffs, N.J (1971) 4. Anselone, P.M., Moore, R.: Approximate solution of integral and operator equations ...
Numerical methods for integral equations of the first kind are the Socalled 'regularization methods' (cf. Regularization method, [A4]). References [A1] ANSELoNE, P.M.: Collectively compact operator approximation theory and applications ...
P.M. Anselone, Collectively Compact Operator Approximation Theory and Applications to Integral Equations, Prentice-Hall, Englewood Cliffs, NJ, 1971. K. E. Atkinson, Numerical solution of Fredholm integral equation of the second kind ...
[1] Collocation methods for second kind integral equations with non-compact operators. J. Int. Eq. Appl. 2 (1989) 1–30 ANSELONE, Ph. M.: [1] Collectively compact operator approximation theory and applications to integral equations.