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LIMITED MEMORY QUASI-NEWTON METHOD FOR LARGE-SCALE LINEARLY EQUALITY-CONSTRAINED MINIMIZATION
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作者 倪勤 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2000年第3期320-328,共9页
In this paper, a new limited memory quasi-Newton method is proposed and developed for solving large-scale linearly equality-constrained nonlinear programming problems. In every iteration, a linear equation subproblem ... In this paper, a new limited memory quasi-Newton method is proposed and developed for solving large-scale linearly equality-constrained nonlinear programming problems. In every iteration, a linear equation subproblem is solved by using the scaled conjugate gradient method. A truncated solution of the subproblem is determined so that computation is decreased. The technique of limited memory is used to update the approximated inverse Hessian matrix of the Lagrangian function. Hence, the new method is able to handle large dense problems. The convergence of the method is analyzed and numerical results are reported. 展开更多
关键词 limeted memory quasi-newton method large-scale problem linearly equality-constrained optimization
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