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 complib/zlapll(3) -- two column vectors X and Y, let A = ( X Y )
    Given two column vectors X and Y, let The subroutine first computes the QR factorization of A = Q*R, and then computes the SVD of the 2-by-2 upper triangular matrix R. The smaller singular value of R is returned in SSMIN, which is used as the measurement of the linear dependency of the vectors X and Y.
 complib/zlapmt(3) -- rearrange the columns of the M by N matrix X as specified by the permutation K(1),K(2),...,K(N) of the integer
    ZLAPMT rearranges the columns of the M by N matrix X as specified by the permutation K(1),K(2),...,K(N) of the integers 1,...,N. If FORWRD = .TRUE., forward permutation: X(*,K(J)) is moved X(*,J) for J = 1,2,...,N. If FORWRD = .FALSE., backward permutation: X(*,J) is moved to X(*,K(J)) for J = 1,2,...,N.
 complib/zlaqgb(3) -- equilibrate a general M by N band matrix A with KL subdiagonals and KU superdiagonals using the row and scalin
    ZLAQGB equilibrates a general M by N band matrix A with KL subdiagonals and KU superdiagonals using the row and scaling factors in the vectors R and C.
 complib/zlaqge(3) -- equilibrate a general M by N matrix A using the row and scaling factors in the vectors R and C
    ZLAQGE equilibrates a general M by N matrix A using the row and scaling factors in the vectors R and C.
 complib/zlaqhb(3) -- equilibrate a symmetric band matrix A using the scaling factors in the vector S
    ZLAQHB equilibrates a symmetric band matrix A using the scaling factors in the vector S.
 complib/zlaqhe(3) -- equilibrate a Hermitian matrix A using the scaling factors in the vector S
    ZLAQHE equilibrates a Hermitian matrix A using the scaling factors in the vector S.
 complib/zlaqhp(3) -- equilibrate a Hermitian matrix A using the scaling factors in the vector S
    ZLAQHP equilibrates a Hermitian matrix A using the scaling factors in the vector S.
 complib/zlaqsb(3) -- equilibrate a symmetric band matrix A using the scaling factors in the vector S
    ZLAQSB equilibrates a symmetric band matrix A using the scaling factors in the vector S.
 complib/zlaqsp(3) -- equilibrate a symmetric matrix A using the scaling factors in the vector S
    ZLAQSP equilibrates a symmetric matrix A using the scaling factors in the vector S.
 complib/zlaqsy(3) -- equilibrate a symmetric matrix A using the scaling factors in the vector S
    ZLAQSY equilibrates a symmetric matrix A using the scaling factors in the vector S.
 complib/zlar2v(3) -- from both sides to a sequence of 2-by-2 complex Hermitian matrices,
    ZLAR2V applies a vector of complex plane rotations with real cosines from both sides to a sequence of 2-by-2 complex Hermitian matrices, defined by the elements of the vectors x, y and z. For i = 1,2,...,n ( x(i) z(i) ) := ( conjg(z(i)) y(i) ) ( c(i) conjg(s(i)) ) ( x(i) z(i) ) ( c(i) -conjg(s(i)) ) ( -s(i) c(i) ) ( conjg(z(i)) y(i) ) ( s(i) c(i) )
 complib/zlarf(3) -- applie a complex elementary reflector H to a complex M-by-N matrix C, from either the left or the right
    ZLARF applies a complex elementary reflector H to a complex M-by-N matrix C, from either the left or the right. H is represented in the form H = I - tau * v * v' where tau is a complex scalar and v is a complex vector. If tau = 0, then H is taken to be the unit matrix. To apply H' (the conjugate transpose of H), supply conjg(tau) instead tau.
 complib/zlarfb(3) -- complex M-by-N matrix C, from either the left or the right
    ZLARFB applies a complex block reflector H or its transpose H' to a complex M-by-N matrix C, from either the left or the right.
 complib/zlarfg(3) -- generate a complex elementary reflector H of order n, such that H' * ( alpha ) = ( beta ), H' * H = I
    ZLARFG generates a complex elementary reflector H of order n, such that ( x ) ( 0 ) where alpha and beta are scalars, with beta real, and x is an (n-1)- element complex vector. H is represented in the form H = I - tau * ( 1 ) * ( 1 v' ) , ( v ) where tau is a complex scalar and v is a complex (n-1)-element vector. Note that H is not hermitian. If the elements of x are all zero and alpha is real, then tau = 0 and H is taken to be the unit matrix. Otherwise 1 <= real(tau) <= 2 and abs(tau-1) <= 1...
 complib/zlarft(3) -- form the triangular factor T of a complex block reflector H of order n, which is defined as a product of k ele
    ZLARFT forms the triangular factor T of a complex block reflector H of order n, which is defined as a product of k elementary reflectors. If DIRECT = 'F', H = H(1) H(2) . . . H(k) and T is upper triangular; If DIRECT = 'B', H = H(k) . . . H(2) H(1) and T is lower triangular. If STOREV = 'C', the vector which defines the elementary reflector H(i) is stored in the i-th column of the array V, and H = I - V * T * V' If STOREV = 'R', the vector which defines the elementary reflector H(i) is ...
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