| rsparsematrix {Matrix} | R Documentation |
Random Sparse Matrix
Description
Generate a random sparse matrix efficiently. The default has rounded
gaussian non-zero entries, and rand.x = NULL generates random
pattern matrices, i.e. inheriting from nsparseMatrix.
Usage
rsparsematrix(nrow, ncol, density, nnz = round(density * maxE),
symmetric = FALSE,
rand.x = function(n) signif(rnorm(n), 2), ...)
Arguments
nrow, ncol |
number of rows and columns, i.e., the matrix
dimension ( |
density |
optional number in |
nnz |
number of non-zero entries, for a sparse matrix typically
considerably smaller than |
symmetric |
logical indicating if result should be a matrix of
class |
rand.x |
|
... |
optionally further arguments passed to
|
Details
The algorithm first samples “encoded” (i,j)s without
replacement, via one dimensional indices, if not symmetric
sample.int(nrow*ncol, nnz), then—if rand.x is
not NULL—gets x <- rand.x(nnz) and calls
sparseMatrix(i=i, j=j, x=x, ..). When
rand.x=NULL, sparseMatrix(i=i, j=j, ..) will
return a pattern matrix (i.e., inheriting from
nsparseMatrix).
Value
a sparseMatrix, say M of dimension (nrow,
ncol), i.e., with dim(M) == c(nrow, ncol), if symmetric
is not true, with nzM <- nnzero(M) fulfilling
nzM <= nnz and typically, nzM == nnz.
Author(s)
Martin Maechler
Examples
set.seed(17)# to be reproducible
M <- rsparsematrix(8, 12, nnz = 30) # small example, not very sparse
M
M1 <- rsparsematrix(1000, 20, nnz = 123, rand.x = runif)
summary(M1)
## a random *symmetric* Matrix
(S9 <- rsparsematrix(9, 9, nnz = 10, symmetric=TRUE)) # dsCMatrix
nnzero(S9)# ~ 20: as 'nnz' only counts one "triangle"
## a random patter*n* aka boolean Matrix (no 'x' slot):
(n7 <- rsparsematrix(5, 12, nnz = 10, rand.x = NULL))
## a [T]riplet representation sparseMatrix:
T2 <- rsparsematrix(40, 12, nnz = 99, repr = "T")
head(T2)