is_transposed = function( tcode )
{
if ( sum(tcode == c('n', 'N')) > 0 )
return(FALSE)
if ( sum(tcode == c('T', 't', 'C', 'c')) > 0 )
return(TRUE)
stop("Invalid transpose code given")
}
check_matrix = function(A, classes=c('big.matrix', 'matrix'),
types='double')
{
if (!any( class(A) == classes))
{
stop("A is not the correct class type")
}
if (!any(typeof(A) == types))
{
stop("The matrix type is not correct")
}
return( ifelse( class(A) == 'big.matrix', TRUE, FALSE ) )
}
# Do I need a function to add a scalar to each element of a matrix?
# Copy a matrix
# Y := X
dcopy = function(N=NULL, X, INCX=1, Y, INCY=1)
{
X.is.bm = check_matrix(X)
Y.is.bm = check_matrix(Y)
if (is.null(N))
{
N = as.double(nrow(X))*as.double(ncol(X))
}
.Call('dcopy_wrapper', N, X, as.double(INCX), Y, as.double(INCY),
X.is.bm, Y.is.bm)
return(0)
}
# Multiply by a scalar
# Y := ALPHA * Y
dscal = function(N=NULL, ALPHA, Y, INCY=1)
{
Y.is.bm = check_matrix(Y)
if (is.null(N))
{
N = as.double(nrow(Y))*as.double(ncol(Y))
}
.Call('dscal_wrapper', N, as.double(ALPHA), Y, as.double(INCY), Y.is.bm)
return(0)
}
# Add two matrices.
# Y := ALPHA * X + Y
daxpy = function(N=NULL, ALPHA=1, X, INCX=1, Y, INCY=1)
{
X.is.bm = check_matrix(X)
Y.is.bm = check_matrix(Y)
if (is.null(N))
{
N = as.double(nrow(X))*as.double(ncol(X))
}
.Call('daxpy_wrapper', as.double(N), as.double(ALPHA), X, as.double(INCX),
Y, as.double(INCY), X.is.bm, Y.is.bm)
return(0)
}
# Matrix Multiply
# C := ALPHA * op(A) * op(B) + BETA * C
# This is function provides dgemm functionality. The matrix types
# are handled on the C++ side.
dgemm = function(TRANSA='n', TRANSB='n', M=NULL, N=NULL, K=NULL,
ALPHA=1, A, LDA=NULL, B, LDB=NULL, BETA=0, C, LDC=NULL, COFF=0)
{
A.is.bm = check_matrix(A)
B.is.bm = check_matrix(B)
C.is.bm = check_matrix(C)
# The matrices look OK. Now, if they haven't been specified, let's
# specify some reasonable dimension information.
if ( is.null(M) )
{
M = ifelse ( is_transposed(TRANSA), ncol(A), nrow(A) )
}
if ( is.null(N) )
{
N = ifelse ( is_transposed(TRANSB), nrow(B), ncol(B) )
}
if ( is.null(K) )
{
K = ifelse ( is_transposed(TRANSA), nrow(A), ncol(A) )
}
if ( is.null(LDA) ) LDA = nrow (A)
if ( is.null(LDB) ) LDB = nrow (B)
if ( is.null(LDC) ) LDC = nrow (C)
.Call('dgemm_wrapper', as.character(TRANSA), as.character(TRANSB),
as.double(M), as.double(N), as.double(K), as.double(ALPHA), A,
as.double(LDA), B, as.double(LDB),
as.double(BETA), C, as.double(LDC), as.logical(A.is.bm),
as.logical(B.is.bm), as.logical(C.is.bm), COFF)
return(invisible(C))
}
# QR factorization
# return 0 if successful, -i if ith argument has illegal value
dgeqrf=function(M=NULL, N=NULL, A, LDA=NULL, TAU=NULL, WORK=NULL,
LWORK=NULL)
{
A.is.bm = check_matrix(A)
if (is.null(M))
{
M = nrow(A)
}
if (is.null(N))
{
N = ncol(A)
}
if (is.null(LDA))
{
LDA = nrow(A)
}
if (is.null(TAU))
{
TAU = as.matrix(rep(0.0, min(M,N)))
}
if (is.null(LWORK))
{
LWORK = max(1, N)
}
if (is.null(WORK))
{
WORK = as.matrix(rep(0.0, max(1, LWORK)))
}
TAU.is.bm = check_matrix(TAU)
WORK.is.bm = check_matrix(WORK)
INFO = 0
.Call('dgeqrf_wrapper', as.double(M), as.double(N), A, as.double(LDA),
TAU, WORK, as.double(LWORK), as.double(INFO), A.is.bm, TAU.is.bm,
WORK.is.bm)
return(INFO)
}
# Cholesky factorization
# return 0 if successful, <0 if -i-th argument is invalid, > 0 if leading minor
# is not positive definite
dpotrf=function(UPLO='U', N=NULL, A, LDA=NULL)
{
if (is.null(N))
{
N = ncol(A)
}
if (is.null(LDA))
{
LDA = nrow(A)
}
A.is.bm = check_matrix(A)
INFO = 0
.Call('dpotrf_wrapper', as.character(UPLO), as.double(N), A, as.double(LDA),
as.double(INFO), A.is.bm)
return(INFO)
}
# General eigenvalue
# return 0 if successful, <0 i-th argument has illegal value, >0 QR
# algorithm failed.
# for now, VL and VR have to be matrices but they could be NULL
dgeev=function(JOBVL='V', JOBVR='V', N=NULL, A, LDA=NULL, WR, WI, VL,
LDVL=NULL, VR=NULL, LDVR=NULL, WORK=NULL, LWORK=NULL)
{
if (is.null(N))
{
N = ncol(A)
}
if (is.null(LDA))
{
LDA = nrow(A)
}
if (is.null(LDVL) && (JOBVL=='V'))
{
LDVL = N
}
if (is.null(LDVR) && (JOBVR=='V'))
{
LDVR = N
}
if (is.null(LWORK))
{
LWORK = ifelse( (JOBVL=='V' || JOBVR == 'V'), 4*N, max(1, 3*N) )
}
if (is.null(WORK))
{
WORK = as.matrix(rep(0.0, max(1, LWORK)))
}
# Take car of the case where someone doesn't want to get the
# eigen vectors and passed NULL.
if (is.null(VL))
{
VL = matrix(0.0, nrow=1, ncol=1)
}
if (is.null(VR))
{
VR = matrix(0.0, nrow=1, ncol=1)
}
INFO = 0
A.is.bm = check_matrix(A)
WR.is.bm = check_matrix(WR)
WI.is.bm = check_matrix(WI)
VL.is.bm = check_matrix(VL)
VR.is.bm = check_matrix(VR)
WORK.is.bm = check_matrix(WORK)
INFO=0
.Call('dgeev_wrapper', as.character(JOBVL), as.character(JOBVR), as.double(N), A, as.double(LDA), WR, WI, VL, as.double(LDVL), VR, as.double(LDVR),
WORK, as.double(LWORK), as.double(INFO), A.is.bm, WR.is.bm, WI.is.bm,
VL.is.bm, VR.is.bm, WORK.is.bm)
return(INFO)
}
# Returns: = 0 if successful
# < 0 if INFO = -i had an illegal value
# > 0 if DBDSDC did not converge
dgesdd = function( JOBZ='A', M=NULL, N=NULL, A, LDA=NULL, S, U, LDU=NULL,
VT, LDVT=NULL, WORK=NULL, LWORK=NULL)
{
A.is.bm = check_matrix(A)
S.is.bm = check_matrix(S)
U.is.bm = check_matrix(U)
VT.is.bm = check_matrix(VT)
if (is.null(M))
{
M=nrow(A)
}
if (is.null(N))
{
N=ncol(A)
}
if (is.null(LDA))
{
LDA=nrow(A)
}
if (is.null(LDU))
{
LDU=nrow(U)
}
if (is.null(LDVT))
{
LDVT=nrow(VT)
}
if (is.null(LWORK) && is.null(WORK))
{
if (JOBZ=='N')
{
LWORK = 3 * min(M, N) + max( max(M, N), 7*min(M, N) )
}
else if (JOBZ=='O')
{
LWORK = 3 * (min(M, N))^2 + max( max(M, N), 5 * (min(M, N))^2
+ 4 * min(M, N) )
}
else if (JOBZ == 'S' || JOBZ == 'A')
{
LWORK = 3 * (min(M, N))^2 + max( max(M, N), 4 * (min(M, N))^2
+ 4 * min(M, N) )
}
else
{
stop("Invalid JOBZ argument specified")
}
WORK = as.matrix(rep(0.0, max(1, LWORK) ))
}
if (is.null(LWORK))
{
LWORK = length(WORK)
}
if (is.null(WORK))
{
WORK = as.matrix(rep(0.0, max(1, LWORK)))
}
WORK.is.bm = check_matrix(WORK)
INFO = 0
.Call('dgesdd_wrapper', as.character(JOBZ), as.double(M), as.double(N), A,
as.double(LDA), S, U, as.double(LDU), VT, as.double(LDVT), WORK,
as.double(LWORK), as.double(INFO), A.is.bm, S.is.bm, U.is.bm, VT.is.bm,
WORK.is.bm)
return(INFO)
}
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.