self consistent solutions
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@ -1411,7 +1411,6 @@ subroutine unitTest
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real(pReal), dimension(9,9) :: t99,t99_2
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logical :: e
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integer :: i
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if (any(abs([1.0_pReal,2.0_pReal,2.0_pReal,3.0_pReal,3.0_pReal,3.0_pReal] - &
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math_expand([1.0_pReal,2.0_pReal,3.0_pReal],[1,2,3,0])) > tol_math_check)) &
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call IO_error(401,ext_msg='math_expand [1,2,3] by [1,2,3,0] => [1,2,2,3,3,3]')
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62
src/prec.f90
62
src/prec.f90
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@ -10,6 +10,7 @@ module prec
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use, intrinsic :: IEEE_arithmetic
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implicit none
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public
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! https://software.intel.com/en-us/blogs/2017/03/27/doctor-fortran-in-it-takes-all-kinds
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#ifdef Abaqus
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integer, parameter, public :: pReal = selected_real_kind(15,307) !< number with 15 significant digits, up to 1e+-307 (typically 64 bit)
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@ -83,14 +84,8 @@ module prec
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real(pReal), private, parameter :: PREAL_EPSILON = epsilon(0.0_pReal) !< minimum positive number such that 1.0 + EPSILON /= 1.0.
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real(pReal), private, parameter :: PREAL_MIN = tiny(0.0_pReal) !< smallest normalized floating point number
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public :: &
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prec_init, &
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dEq, &
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dEq0, &
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cEq, &
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dNeq, &
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dNeq0, &
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cNeq
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private :: &
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unitTest
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contains
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@ -100,11 +95,6 @@ contains
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!--------------------------------------------------------------------------------------------------
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subroutine prec_init
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integer, allocatable, dimension(:) :: realloc_lhs_test
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external :: &
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quit
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write(6,'(/,a)') ' <<<+- prec init -+>>>'
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write(6,'(a,i3)') ' Size of integer in bit: ',bit_size(0)
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@ -114,8 +104,7 @@ subroutine prec_init
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write(6,'(a,e10.3)') ' Minimum value: ',tiny(0.0_pReal)
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write(6,'(a,i3)') ' Decimal precision: ',precision(0.0_pReal)
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realloc_lhs_test = [1,2]
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if (realloc_lhs_test(2)/=2) call quit(9000)
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call unitTest
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end subroutine prec_init
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@ -153,16 +142,13 @@ logical elemental pure function dNeq(a,b,tol)
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real(pReal), intent(in) :: a,b
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real(pReal), intent(in), optional :: tol
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real(pReal) :: eps
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if (present(tol)) then
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eps = tol
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dNeq = .not. dEq(a,b,tol)
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else
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eps = PREAL_EPSILON * maxval(abs([a,b]))
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dNeq = .not. dEq(a,b)
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endif
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dNeq = merge(.False.,.True.,abs(a-b) <= eps)
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end function dNeq
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@ -199,16 +185,13 @@ logical elemental pure function dNeq0(a,tol)
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real(pReal), intent(in) :: a
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real(pReal), intent(in), optional :: tol
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real(pReal) :: eps
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if (present(tol)) then
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eps = tol
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dNeq0 = .not. dEq0(a,tol)
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else
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eps = PREAL_MIN * 10.0_pReal
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dNeq0 = .not. dEq0(a)
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endif
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dNeq0 = merge(.False.,.True.,abs(a) <= eps)
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end function dNeq0
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@ -247,16 +230,35 @@ logical elemental pure function cNeq(a,b,tol)
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complex(pReal), intent(in) :: a,b
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real(pReal), intent(in), optional :: tol
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real(pReal) :: eps
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if (present(tol)) then
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eps = tol
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cNeq = .not. cEq(a,b,tol)
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else
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eps = PREAL_EPSILON * maxval(abs([a,b]))
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cNeq = .not. cEq(a,b)
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endif
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cNeq = merge(.False.,.True.,abs(a-b) <= eps)
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end function cNeq
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!--------------------------------------------------------------------------------------------------
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!> @brief check correctness of (some) prec functions
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!--------------------------------------------------------------------------------------------------
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subroutine unitTest
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integer, allocatable, dimension(:) :: realloc_lhs_test
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real(pReal), dimension(2) :: r
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external :: &
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quit
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call random_number(r)
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r = r/minval(r)
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if(.not. all(dEq(r,r+PREAL_EPSILON))) call quit(9000)
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if(dEq(r(1),r(2)) .and. dNeq(r(1),r(2))) call quit(9000)
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if(.not. all(dEq0(r-r+PREAL_MIN))) call quit(9000)
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realloc_lhs_test = [1,2]
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if (any(realloc_lhs_test/=[1,2])) call quit(9000)
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end subroutine unitTest
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end module prec
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