bandSparse  R Documentation 
Construct a sparse banded matrix by specifying its nonzero sup and superdiagonals.
bandSparse(n, m = n, k, diagonals, symmetric = FALSE,
repr = "C", giveCsparse = (repr == "C"))
n,m 
the matrix dimension 
k 
integer vector of “diagonal numbers”, with identical
meaning as in 
diagonals 
optional list of sub/super diagonals; if missing,
the result will be a pattern matrix, i.e., inheriting from
class

symmetric 
logical; if true the result will be symmetric
(inheriting from class 
repr 

giveCsparse 
(deprecated, replaced with 
a sparse matrix (of class
CsparseMatrix
) of dimension n \times m
with diagonal “bands” as specified.
band
, for extraction of matrix bands;
bdiag
, diag
,
sparseMatrix
,
Matrix
.
diags < list(1:30, 10*(1:20), 100*(1:20))
s1 < bandSparse(13, k = c(0:2, 6), diag = c(diags, diags[2]), symm=TRUE)
s1
s2 < bandSparse(13, k = c(0:2, 6), diag = c(diags, diags[2]), symm=TRUE)
stopifnot(identical(s1, t(s2)), is(s1,"dsCMatrix"))
## a pattern Matrix of *full* (sub)diagonals:
bk < c(0:4, 7,9)
(s3 < bandSparse(30, k = bk, symm = TRUE))
## If you want a pattern matrix, but with "sparse"diagonals,
## you currently need to go via logical sparse:
lLis < lapply(list(rpois(20, 2), rpois(20, 1), rpois(20, 3))[c(1:3, 2:3, 3:2)],
as.logical)
(s4 < bandSparse(20, k = bk, symm = TRUE, diag = lLis))
(s4. < as(drop0(s4), "nsparseMatrix"))
n < 1e4
bk < c(0:5, 7,11)
bMat < matrix(1:8, n, 8, byrow=TRUE)
bLis < as.data.frame(bMat)
B < bandSparse(n, k = bk, diag = bLis)
Bs < bandSparse(n, k = bk, diag = bLis, symmetric=TRUE)
B [1:15, 1:30]
Bs[1:15, 1:30]
## can use a list *or* a matrix for specifying the diagonals:
stopifnot(identical(B, bandSparse(n, k = bk, diag = bMat)),
identical(Bs, bandSparse(n, k = bk, diag = bMat, symmetric=TRUE))
, inherits(B, "dtCMatrix") # triangular!
)
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