代码搜索:Definite

找到约 349 项符合「Definite」的源代码

代码结果 349
www.eeworm.com/read/346296/11755640

m smallexample.m

% This short script demonstrates the use of the interior-point solver to % compute the solution to a quadratic program with convex objective % (i.e. positive-definite Hessian) and convex, quadratic in
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java frame.java

/*Frame construction class definition.Definite the construction of *the cheng frame quan in the Datalink_Layer. The data(Packet) *from the Network_Layer is formed into frame and then handed down
www.eeworm.com/read/470720/1447866

c enum4.c

// Build don't link: // Special g++ Options: -Wall enum tristate { no = -1, maybe, yes }; tristate definite_tristate (int truth) { return (truth) ? yes : no; }
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c enum4.c

// Build don't link: // Special g++ Options: -Wall enum tristate { no = -1, maybe, yes }; tristate definite_tristate (int truth) { return (truth) ? yes : no; }
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c enum4.c

// Build don't link: // Special g++ Options: -Wall enum tristate { no = -1, maybe, yes }; tristate definite_tristate (int truth) { return (truth) ? yes : no; }
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c lsyminv.c

lsyminv(M,Minv,Temp,n,pdet) /* M symmetric (toeplitz?) positive definite */ /* Minv=Ainv*Ainvt */ /* cholesky finds A, such that M=At*A, A upper triangular */ /* triinv finds Ainv */ /* retu
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c lsyminv.c

lsyminv(M,Minv,Temp,n,pdet) /* M symmetric (toeplitz?) positive definite */ /* Minv=Ainv*Ainvt */ /* cholesky finds A, such that M=At*A, A upper triangular */ /* triinv finds Ainv */ /* retu
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c enum4.c

// Build don't link: // Special g++ Options: -Wall enum tristate { no = -1, maybe, yes }; tristate definite_tristate (int truth) { return (truth) ? yes : no; }
www.eeworm.com/read/440906/1777945

c enum4.c

// Build don't link: // Special g++ Options: -Wall enum tristate { no = -1, maybe, yes }; tristate definite_tristate (int truth) { return (truth) ? yes : no; }
www.eeworm.com/read/405754/2285300

c ep.c

/* # proc: la_eigen - Given a real positive definite symmetric matrix # proc: produce the eigenvalues and eigenvectors. # proc: diag_mat - Finds eigenvalues and eigenvectors of a symmetric