SOLVING SPARSE SYMMETRIC DEFINITE QUADRATIC LAMBDA-MATRIX PROBLEMS

被引：2

作者：

SCOTT, DS ^{[1
]}

机构：

[1] UNIV TEXAS,DEPT COMP SCI,AUSTIN,TX 78712

来源：

BIT | 1981年 / 21卷 / 04期

关键词：

D O I：

10.1007/BF01932844

中图分类号：

TP31 [计算机软件];

学科分类号：

081202 ; 0835 ;

摘要：

引用

页码：475 / 480

页数：6

共 50 条

[21] An algorithm framework of sparse minimization for positive definite quadratic forms
Chen, Si-Bao
Ding, Chris H. Q.
Luo, Bin
NEUROCOMPUTING, 2015, 151 : 223 - 230
[22] The largest eigenvalue of a positive definite symmetric matrix
Krafft, O
Schaefer, M
AMERICAN MATHEMATICAL MONTHLY, 2002, 109 (10): : 922 - 923
[23] Computing the logarithm of a symmetric positive definite matrix
Lu, YY
APPLIED NUMERICAL MATHEMATICS, 1998, 26 (04) : 483 - 496
[24] RANK IN A SYMMETRIC SEMI-DEFINITE MATRIX
RINEHART, RF
MORRIS, WL
AMERICAN MATHEMATICAL MONTHLY, 1967, 74 (07): : 877 - &
[25] Approximating the inverse of a symmetric positive definite matrix
Linear Algebra Its Appl, 1-3 (97-103):
[26] Multisplitting preconditioners for a symmetric positive definite matrix
Yun J.H.
Kim E.H.
Oh S.
Journal of Applied Mathematics and Computing, 2006, 22 (1-2) : 169 - 180
[27] Approximating the inverse of a symmetric positive definite matrix
Simons, G
Yao, YC
LINEAR ALGEBRA AND ITS APPLICATIONS, 1998, 281 (1-3) : 97 - 103
[28] Semi-definite programming relaxation of quadratic assignment problems based on nonredundant matrix splitting
Peng, Jiming
Zhu, Tao
Luo, Hezhi
Toh, Kim-Chuan
COMPUTATIONAL OPTIMIZATION AND APPLICATIONS, 2015, 60 (01) : 171 - 198
[29] A new method for solving linear equations with large sparse symmetric and indefinite coefficients matrix
Wang, JM
Xie, DX
Bai, BD
IEEE TRANSACTIONS ON MAGNETICS, 2004, 40 (02) : 1069 - 1071
[30] Semi-definite programming relaxation of quadratic assignment problems based on nonredundant matrix splitting
Jiming Peng
Tao Zhu
Hezhi Luo
Kim-Chuan Toh
Computational Optimization and Applications, 2015, 60 : 171 - 198

← 1 2 3 4 5 →