c-----------------------------------------------------------------------
c\BeginDoc
c
c\Name: dsortr
c
c\Description:
c Sort the array X1 in the order specified by WHICH and optionally
c applies the permutation to the array X2.
c
c\Usage:
c call dsortr
c ( WHICH, APPLY, N, X1, X2 )
c
c\Arguments
c WHICH Character*2. (Input)
c 'LM' -> X1 is sorted into increasing order of magnitude.
c 'SM' -> X1 is sorted into decreasing order of magnitude.
c 'LA' -> X1 is sorted into increasing order of algebraic.
c 'SA' -> X1 is sorted into decreasing order of algebraic.
c
c APPLY Logical. (Input)
c APPLY = .TRUE. -> apply the sorted order to X2.
c APPLY = .FALSE. -> do not apply the sorted order to X2.
c
c N Integer. (INPUT)
c Size of the arrays.
c
c X1 Double precision array of length N. (INPUT/OUTPUT)
c The array to be sorted.
c
c X2 Double precision array of length N. (INPUT/OUTPUT)
c Only referenced if APPLY = .TRUE.
c
c\EndDoc
c
c-----------------------------------------------------------------------
c
c\BeginLib
c
c\Author
c Danny Sorensen Phuong Vu
c Richard Lehoucq CRPC / Rice University
c Dept. of Computational & Houston, Texas
c Applied Mathematics
c Rice University
c Houston, Texas
c
c\Revision history:
c 12/16/93: Version ' 2.1'.
c Adapted from the sort routine in LANSO.
c
c\SCCS Information: @(#)
c FILE: sortr.F SID: 2.3 DATE OF SID: 4/19/96 RELEASE: 2
c
c\EndLib
c
c-----------------------------------------------------------------------
c
subroutine dsortr (which, apply, n, x1, x2)
c
c %------------------%
c | Scalar Arguments |
c %------------------%
c
character*2 which
logical apply
integer n
c
c %-----------------%
c | Array Arguments |
c %-----------------%
c
Double precision
& x1(0:n-1), x2(0:n-1)
c
c %---------------%
c | Local Scalars |
c %---------------%
c
integer i, igap, j
Double precision
& temp
c
c %-----------------------%
c | Executable Statements |
c %-----------------------%
c
igap = n / 2
c
if (which .eq. 'SA') then
c
c X1 is sorted into decreasing order of algebraic.
c
10 continue
if (igap .eq. 0) go to 9000
do 30 i = igap, n-1
j = i-igap
20 continue
c
if (j.lt.0) go to 30
c
if (x1(j).lt.x1(j+igap)) then
temp = x1(j)
x1(j) = x1(j+igap)
x1(j+igap) = temp
if (apply) then
temp = x2(j)
x2(j) = x2(j+igap)
x2(j+igap) = temp
end if
else
go to 30
endif
j = j-igap
go to 20
30 continue
igap = igap / 2
go to 10
c
else if (which .eq. 'SM') then
c
c X1 is sorted into decreasing order of magnitude.
c
40 continue
if (igap .eq. 0) go to 9000
do 60 i = igap, n-1
j = i-igap
50 continue
c
if (j.lt.0) go to 60
c
if (abs(x1(j)).lt.abs(x1(j+igap))) then
temp = x1(j)
x1(j) = x1(j+igap)
x1(j+igap) = temp
if (apply) then
temp = x2(j)
x2(j) = x2(j+igap)
x2(j+igap) = temp
end if
else
go to 60
endif
j = j-igap
go to 50
60 continue
igap = igap / 2
go to 40
c
else if (which .eq. 'LA') then
c
c X1 is sorted into increasing order of algebraic.
c
70 continue
if (igap .eq. 0) go to 9000
do 90 i = igap, n-1
j = i-igap
80 continue
c
if (j.lt.0) go to 90
c
if (x1(j).gt.x1(j+igap)) then
temp = x1(j)
x1(j) = x1(j+igap)
x1(j+igap) = temp
if (apply) then
temp = x2(j)
x2(j) = x2(j+igap)
x2(j+igap) = temp
end if
else
go to 90
endif
j = j-igap
go to 80
90 continue
igap = igap / 2
go to 70
c
else if (which .eq. 'LM') then
c
c X1 is sorted into increasing order of magnitude.
c
100 continue
if (igap .eq. 0) go to 9000
do 120 i = igap, n-1
j = i-igap
110 continue
c
if (j.lt.0) go to 120
c
if (abs(x1(j)).gt.abs(x1(j+igap))) then
temp = x1(j)
x1(j) = x1(j+igap)
x1(j+igap) = temp
if (apply) then
temp = x2(j)
x2(j) = x2(j+igap)
x2(j+igap) = temp
end if
else
go to 120
endif
j = j-igap
go to 110
120 continue
igap = igap / 2
go to 100
end if
c
9000 continue
return
c
c %---------------%
c | End of dsortr |
c %---------------%
c
end
