gen_form.m
来自「这是在网上下的一个东东」· M 代码 · 共 40 行
M
40 行
function x = gen_form(L_p,x_s,A,b,K,M) %GEN_FORM Transform a standard-form problem back to the general-form setting. % % x = gen_form(L_p,x_s,A,b,K,M) (method 1) % x = gen_form(L_p,x_s,x_0) (method 2) % % Transforms the standard-form solution x_s back to the required % solution to the general-form problem: % x = L_p*x_s + d , % where L_p and d depend on the method as follows: % method = 1: L_p = pseudoinverse of L, d = K*(b - A*L_p*x_s) % method = 2: L_p = A-weighted pseudoinverse of L, d = x_0. % % Usually, the standard-form problem is generated by means of % function std_form. % % Note that x_s may have more that one column. % References: L. Elden, "Algorithms for regularization of ill- % conditioned least-squares problems", BIT 17 (1977), 134-145. % L. Elden, "A weighted pseudoinverse, generalized singular values, % and constrained lest squares problems", BIT 22 (1982), 487-502. % M. Hanke, "Regularization with differential operators. An itera- % tive approach", J. Numer. Funct. Anal. Optim. 13 (1992), 523-540. % Per Christian Hansen, IMM, 06/12/93. % Nargin determines which method. if (nargin==6) [p,q] = size(x_s); [Km,Kn] = size(K); if (Km==0) x = L_p*x_s; else x = L_p*x_s + K*(M*(b*ones(1,q) - A*(L_p*x_s))); end else x_0 = A; [p,q] = size(x_s); x = L_p*x_s + x_0*ones(1,q); end
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