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Add "--tmcosmo" mode for writing .cosmo files with TM convention. (#864)
* Add "--tmcosmo" mode for writing .cosmo files with TM convention. * Add ddvolume module for Volume output (and handling improvement) --------- Signed-off-by: MtoLStoN <70513124+MtoLStoN@users.noreply.github.com> Co-authored-by: albert <92109627+Albkat@users.noreply.github.com>
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! This file is part of xtb. | ||
! SPDX-Identifier: LGPL-3.0-or-later | ||
! | ||
! xtb is free software: you can redistribute it and/or modify it under | ||
! the terms of the GNU Lesser General Public License as published by | ||
! the Free Software Foundation, either version 3 of the License, or | ||
! (at your option) any later version. | ||
! | ||
! xtb is distributed in the hope that it will be useful, | ||
! but WITHOUT ANY WARRANTY; without even the implied warranty of | ||
! MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the | ||
! GNU Lesser General Public License for more details. | ||
! | ||
! You should have received a copy of the GNU Lesser General Public License | ||
! along with xtb. If not, see <https://www.gnu.org/licenses/>. | ||
! | ||
! MS, 09/2023: Initial implementation | ||
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!> domain-decomposed volume calculation for molecule | ||
module xtb_solv_ddvolume | ||
use xtb_mctc_accuracy, only: wp | ||
implicit none | ||
private | ||
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public :: ddvolume | ||
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type :: sphere_type | ||
real(wp) :: x,y,z,r | ||
integer, allocatable :: neighbours(:) | ||
integer :: num_neighbours | ||
real(wp) :: volume | ||
contains | ||
procedure :: init => sphere_init | ||
end type sphere_type | ||
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interface distance2 | ||
module procedure :: distance2_spheres | ||
module procedure :: distance2_spherepoint | ||
end interface | ||
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contains | ||
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!> Calculates the volumes of an array of xyz-coordinates with a given radii and resolution based on a custom dd algorithm | ||
subroutine ddvolume(xyz,r,resolution,volume) | ||
!> xyz-coordinates (3,nat) | ||
real(wp), dimension(:,:), intent(in) :: xyz | ||
!> Radius (nat) | ||
real(wp), dimension(:), intent(in) :: r | ||
!> Resolution | ||
real(wp), intent(in) :: resolution | ||
!> Volume (nat) | ||
real(wp), dimension(:), allocatable, intent(out) :: volume | ||
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!> Transfer input to sphere type | ||
type(sphere_type), allocatable :: spheres(:) | ||
integer :: i,s,x,y,z | ||
real(wp) :: x_min,x_max,y_min,y_max,z_min,z_max | ||
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allocate(spheres(size(xyz,2))) | ||
allocate(volume(size(xyz,2))) | ||
volume = 0.0_wp | ||
!! Initialize spheres | ||
do i=1,size(r) | ||
call spheres(i)%init(xyz(1,i),xyz(2,i),xyz(3,i),r(i),size(xyz,2)) | ||
end do | ||
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call find_neighbours(spheres) | ||
!$OMP PARALLEL DO DEFAULT(NONE) SHARED(spheres, volume,resolution) PRIVATE(s,x,y,z,x_min,x_max,y_min,y_max,z_min,z_max) | ||
do s=1,size(spheres) | ||
x_min=(spheres(s)%x-spheres(s)%r) | ||
x_max=(spheres(s)%x+spheres(s)%r) | ||
y_min=(spheres(s)%y-spheres(s)%r) | ||
y_max=(spheres(s)%y+spheres(s)%r) | ||
z_min=(spheres(s)%z-spheres(s)%r) | ||
z_max=(spheres(s)%z+spheres(s)%r) | ||
do x = floor(x_min/resolution), ceiling(x_max/resolution) | ||
do y = floor(y_min/resolution), ceiling(y_max/resolution) | ||
do z = floor(z_min/resolution), ceiling(z_max/resolution) | ||
if (is_inside(x*resolution,y*resolution,z*resolution,spheres,s)) then | ||
spheres(s)%volume = spheres(s)%volume + resolution**3 | ||
end if | ||
end do | ||
end do | ||
end do | ||
volume(s) = spheres(s)%volume | ||
end do | ||
!$OMP END PARALLEL DO | ||
end subroutine ddvolume | ||
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!> Initializes a sphere | ||
subroutine sphere_init(self,x,y,z,r,count) | ||
class(sphere_type), intent(inout) :: self | ||
!> Coordinates and radii | ||
real(wp), intent(in) :: x,y,z,r | ||
!> Number of maximum possible neighbours (amount of spheres) | ||
integer, intent(in) :: count | ||
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self%x = x | ||
self%y = y | ||
self%z = z | ||
self%r = r | ||
self%num_neighbours = 0 | ||
self%volume = 0.0_wp | ||
allocate(self%neighbours(count)) | ||
self%neighbours = -1 | ||
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end subroutine sphere_init | ||
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!> Set up neighbour list for a given array of spheres | ||
subroutine find_neighbours(spheres) | ||
!> Array of Sphere Type | ||
type(sphere_type), intent(inout) :: spheres(:) | ||
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integer :: i,j,k | ||
real(wp) :: dist2 | ||
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do i=1,size(spheres)-1 | ||
do j=i+1,size(spheres) | ||
dist2 = distance2(spheres(i),spheres(j)) | ||
if (dist2 < (spheres(i)%r+spheres(j)%r)**2) then | ||
do k=1,size(spheres(i)%neighbours) | ||
if (spheres(i)%neighbours(k) == -1) then | ||
spheres(i)%neighbours(k) = j | ||
spheres(i)%num_neighbours = spheres(i)%num_neighbours + 1 | ||
exit | ||
end if | ||
end do | ||
do k=1,size(spheres(j)%neighbours) | ||
if (spheres(j)%neighbours(k) == -1) then | ||
spheres(j)%neighbours(k) = i | ||
spheres(j)%num_neighbours = spheres(j)%num_neighbours + 1 | ||
exit | ||
end if | ||
end do | ||
end if | ||
end do | ||
end do | ||
end subroutine | ||
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!> Quadratic distance between two spheres | ||
function distance2_spheres(sphere1,sphere2) result(distance2) | ||
type(sphere_type), intent(in) :: sphere1,sphere2 | ||
real(wp) :: distance2 | ||
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distance2 = (sphere1%x-sphere2%x)**2 + (sphere1%y-sphere2%y)**2 + (sphere1%z-sphere2%z)**2 | ||
end function distance2_spheres | ||
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!> Quadratic distance between a sphere and a point | ||
function distance2_spherepoint(sphere1,x,y,z) result(distance2) | ||
type(sphere_type), intent(in) :: sphere1 | ||
real(wp), intent(in) :: x,y,z | ||
real(wp) :: distance2 | ||
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distance2 = (sphere1%x-x)**2 + (sphere1%y-y)**2 + (sphere1%z-z)**2 | ||
end function distance2_spherepoint | ||
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!> Checks if a point is inside a sphere or not | ||
function is_inside(x,y,z,spheres,this) result(inside) | ||
implicit none | ||
!> Array of Sphere Type (all spheres) | ||
type(sphere_type), intent(in) :: spheres(:) | ||
!> Index of the sphere to check | ||
integer, intent(in) :: this | ||
!> Coordinates of the point to check | ||
real(wp), intent(in) :: x,y,z | ||
!> Is it inside? | ||
logical :: inside | ||
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integer :: i,n | ||
real(wp) :: dist2, distn2 | ||
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!! Check if point is even inside the sphere | ||
dist2 = distance2(spheres(this),x,y,z) | ||
if (dist2 <= spheres(this)%r**2) then | ||
inside = .true. | ||
else | ||
inside = .false. | ||
return | ||
end if | ||
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!! Check if point is nearer to one of the neighbours than to the sphere itself | ||
do i=1,spheres(this)%num_neighbours | ||
n = spheres(this)%neighbours(i) | ||
distn2 = distance2(spheres(n),x,y,z) | ||
if (distn2 < dist2 .and. distn2 <= spheres(n)%r**2) then | ||
inside = .false. | ||
return | ||
end if | ||
end do | ||
end function is_inside | ||
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end module xtb_solv_ddvolume | ||
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Original file line number | Diff line number | Diff line change |
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@@ -29,4 +29,5 @@ srcs += files( | |
'model.f90', | ||
'sasa.f90', | ||
'state.f90', | ||
'ddvolume.f90', | ||
) |
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