AbstractA convergence theorem for J. W. Lee and P. M. Prenter's filtered least squares method for solving the Fredholm first kind equation Kf = g is corrected. Under suitable restrictions the filtered least squares method is shown to be well posed under compact perturbations in K and arbitrary perturbations in g
Dedicated to the centenary of S. I. Zuchovitsky. Abstract. We consider the equation Au = f, where A ...
AbstractLet H1 and H2 be Hilbert spaces, and let T : H1 → H2 be a bounded linear operator with close...
AbstractLet T be a bounded linear operator from one Hilbert space to another. A class of gradient me...
AbstractA convergence theorem for J. W. Lee and P. M. Prenter's filtered least squares method for so...
A convergence theorem for Lee and Prenter\u27s filtered leastsquares method for solving the Fredholm...
AbstractLet H1, H2 be two Hilbert spaces over the same field, and let T : H1 → H2 be a bounded linea...
AbstractLet H1 and H2 be Hilbert spaces, and let T : H1 → H2 be a bounded linear operator with close...
AbstractLet K(s, t) be a continuous function on [0, 1] × [0, 1], and let K be the linear integral op...
AbstractConsider the least squares solutions to Ax = b Āx = b̄, where Ā = A + δA and b̄ = b + δb a...
AbstractWe consider the operator equation of the first kind, Kf = g, where K is a compact linear ope...
AbstractLet X and Y be Hilbert spaces, and let T : X → Y be a bounded linear operator with closed ra...
AbstractWe present some perturbation results for least squares problems with equality constraints. R...
AbstractA theoretical framework for the least squares solution of first order elliptic systems is pr...
AbstractGolub et al. (Linear Algebra Appl. 88/89 (1987) 317–327), J.Demmel (SIAM J. Numer. Anal. 24 ...
AbstractThe method of regularization is used to obtain least squares solutions of the linear equatio...
Dedicated to the centenary of S. I. Zuchovitsky. Abstract. We consider the equation Au = f, where A ...
AbstractLet H1 and H2 be Hilbert spaces, and let T : H1 → H2 be a bounded linear operator with close...
AbstractLet T be a bounded linear operator from one Hilbert space to another. A class of gradient me...
AbstractA convergence theorem for J. W. Lee and P. M. Prenter's filtered least squares method for so...
A convergence theorem for Lee and Prenter\u27s filtered leastsquares method for solving the Fredholm...
AbstractLet H1, H2 be two Hilbert spaces over the same field, and let T : H1 → H2 be a bounded linea...
AbstractLet H1 and H2 be Hilbert spaces, and let T : H1 → H2 be a bounded linear operator with close...
AbstractLet K(s, t) be a continuous function on [0, 1] × [0, 1], and let K be the linear integral op...
AbstractConsider the least squares solutions to Ax = b Āx = b̄, where Ā = A + δA and b̄ = b + δb a...
AbstractWe consider the operator equation of the first kind, Kf = g, where K is a compact linear ope...
AbstractLet X and Y be Hilbert spaces, and let T : X → Y be a bounded linear operator with closed ra...
AbstractWe present some perturbation results for least squares problems with equality constraints. R...
AbstractA theoretical framework for the least squares solution of first order elliptic systems is pr...
AbstractGolub et al. (Linear Algebra Appl. 88/89 (1987) 317–327), J.Demmel (SIAM J. Numer. Anal. 24 ...
AbstractThe method of regularization is used to obtain least squares solutions of the linear equatio...
Dedicated to the centenary of S. I. Zuchovitsky. Abstract. We consider the equation Au = f, where A ...
AbstractLet H1 and H2 be Hilbert spaces, and let T : H1 → H2 be a bounded linear operator with close...
AbstractLet T be a bounded linear operator from one Hilbert space to another. A class of gradient me...