Block truncated-Newton methods for parallel optimization

Author:

Nash Stephen G.,Sofer Ariela

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Software

Reference21 articles.

1. R.H. Byrd, R.B. Schnabel and G.A. Shultz, “Using parallel function evaluations to improve Hessian approximations for unconstrained optimization,” Technical Report CU-CS-361-87, Department of Computer Science, University of Colorado at Boulder (Boulder, CO, 1987).

2. R.H. Byrd, R.B. Schnabel and G.A. Shultz, “Parallel quasi-Newton methods for unconstrained optimization,” Technical Report CU-CS-396-88, Department of Computer Science, University of Colorado at Boulder (Boulder, CO, 1988).

3. T.F. Coleman and P.E. Plassmann, “Solution of nonlinear least-square problems on a multiprocessor,” Report TR 88-923, Computer Science Department, Cornell University (Ithaca, NY, 1988).

4. P. Concus, G.H. Golub and D.P. O'Leary, “A generalized conjugate-gradient method for the numerical solution of elliptic partial differential equations,” in: J. Bunch and D. Rose, eds.,Sparse Matrix Computations (Academic Press, NY, 1976) pp. 309–332.

5. R.S. Dembo and T. Steihaug, “Truncated-Newton algorithms for large-scale unconstrained optimization,”Mathematical Programming 26 (1983) 190–212.

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