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mirror of https://github.com/TREX-CoE/qmckl.git synced 2025-04-30 04:15:00 +02:00

all working

This commit is contained in:
Emiel Slootman 2025-01-24 16:57:47 +01:00
parent e269729c47
commit eef7fde6da
3 changed files with 1680 additions and 61 deletions

View File

@ -4243,7 +4243,7 @@ qmckl_get_ao_basis_shell_hessian (qmckl_context context,
qmckl_context_struct* const ctx = (qmckl_context_struct*) context;
assert (ctx != NULL);
int64_t sze = ctx->ao_basis.shell_num * 3 * 3 * ctx->point.num;
int64_t sze = ctx->ao_basis.shell_num * 4 * 3 * ctx->point.num;
if (size_max < sze) {
return qmckl_failwith( context,
QMCKL_INVALID_ARG_3,
@ -4305,7 +4305,7 @@ qmckl_exit_code qmckl_provide_ao_basis_shell_hessian(qmckl_context context)
if (ctx->point.date > ctx->ao_basis.shell_hessian_date) {
qmckl_memory_info_struct mem_info = qmckl_memory_info_struct_zero;
mem_info.size = ctx->ao_basis.shell_num * 3 * 3 * ctx->point.num * sizeof(double);
mem_info.size = ctx->ao_basis.shell_num * 4 * 3 * ctx->point.num * sizeof(double);
if (ctx->ao_basis.shell_hessian != NULL) {
qmckl_memory_info_struct mem_info_test = qmckl_memory_info_struct_zero;
@ -4390,7 +4390,7 @@ qmckl_exit_code qmckl_provide_ao_basis_shell_hessian(qmckl_context context)
| ~nucl_coord~ | ~double[3][nucl_num]~ | in | Nuclear coordinates |
| ~expo~ | ~double[prim_num]~ | in | Exponents of the primitives |
| ~coef_normalized~ | ~double[prim_num]~ | in | Coefficients of the primitives |
| ~shell_hessian~ | ~double[point_num][3][3][shell_num]~ | out | Hessian of the shells |
| ~shell_hessian~ | ~double[point_num][3][4][shell_num]~ | out | Hessian of the shells |
#+begin_src c :tangle (eval h_func) :comments org
qmckl_exit_code qmckl_compute_ao_basis_shell_gaussian_hessian (
@ -4437,7 +4437,7 @@ function qmckl_compute_ao_basis_shell_gaussian_hessian( &
real (c_double ) , intent(in) :: nucl_coord(nucl_num,3)
real (c_double ) , intent(in) :: expo(prim_num)
real (c_double ) , intent(in) :: coef_normalized(prim_num)
real (c_double ) , intent(out) :: shell_hessian(shell_num,3,3,point_num)
real (c_double ) , intent(out) :: shell_hessian(shell_num,4,3,point_num)
integer(qmckl_exit_code) :: info
double precision :: xyz(3)
@ -4465,7 +4465,7 @@ function qmckl_compute_ao_basis_shell_gaussian_hessian( &
do ishell=ishell_start, ishell_end
do i = 1, 3
do i = 1, 4
do j = 1, 3
shell_hessian(ishell, i, j, ipoint) = 0.d0
end do
@ -4491,6 +4491,9 @@ function qmckl_compute_ao_basis_shell_gaussian_hessian( &
shell_hessian(ishell, i, j, ipoint) + two_a * two_a * xyz(i) * xyz(j) * v
end do
shell_hessian(ishell,4,i,ipoint) = shell_hessian(ishell,4,i,ipoint) &
+ (5.d0 * two_a * two_a * xyz(i) &
- two_a * two_a * two_a * r2 * xyz(i)) * v
end do
end do
@ -4523,6 +4526,23 @@ def d2f(a,x,y,n,m):
# return ( f(a,x+h+k,y) - f(a,x+h,y) - f(a,x+k,y) + f(a,x,y) ) / h0**2
return (f(a,x+h+k,y) - f(a,x+h-k,y)-f(a,x-h+k,y) + f(a,x-h-k,y)) / (4.*h0**2)
def d2f2(a,x,y,n):
h0 = 1.e-6
if n == 1: h = np.array([h0,0.,0.])
elif n == 2: h = np.array([0.,h0,0.])
elif n == 3: h = np.array([0.,0.,h0])
return ( f(a,x+h,y) - 2.*f(a,x,y) + f(a,x-h,y) ) / h0**2
def lf(a,x,y):
return d2f2(a,x,y,1) + d2f2(a,x,y,2) + d2f2(a,x,y,3)
def dlf(a,x,y,n):
h0 = 1.e-6
if n == 1: h = np.array([h0,0.,0.])
elif n == 2: h = np.array([0.,h0,0.])
elif n == 3: h = np.array([0.,0.,h0])
return ( lf(a,x+h,y) - lf(a,x-h,y) ) / (2.*h0)
elec_26_w1 = np.array( [ 1.49050402641, 2.90106987953, -1.05920815468 ] )
elec_15_w2 = np.array( [ -2.20180344582,-1.9113150239, 2.2193744778600002 ] )
@ -4551,6 +4571,10 @@ print ( "[2][1][3][26] : %25.15e"% d2f(a,x,y,3,2))
print ( "[3][1][1][26] : %25.15e"% d2f(a,x,y,1,3))
print ( "[3][1][2][26] : %25.15e"% d2f(a,x,y,2,3))
print ( "[3][1][3][26] : %25.15e"% d2f(a,x,y,3,3))
print ( "-----------------------------")
print ( "[1][1][26] : %25.15e"% dlf(a,x,y,1))
print ( "[1][2][26] : %25.15e"% dlf(a,x,y,2))
print ( "[1][3][26] : %25.15e"% dlf(a,x,y,3))
#+end_src
@ -4564,6 +4588,10 @@ print ( "[3][1][3][26] : %25.15e"% d2f(a,x,y,3,3))
: [3][1][1][26] : -6.205105873569039e-03
: [3][1][2][26] : -3.163094786096110e-02
: [3][1][3][26] : 1.360717094556207e-02
: -----------------------------
: [1][1][26] : 3.122502256758253e+01
: [1][2][26] : 6.938893903907229e+00
: [1][3][26] : -1.734723475976807e+01
#+begin_src c :tangle (eval c_test) :exports none
@ -4579,10 +4607,10 @@ print ( "[3][1][3][26] : %25.15e"% d2f(a,x,y,3,3))
assert(rc == QMCKL_SUCCESS);
double shell_hessian[point_num][3][3][shell_num];
double shell_hessian[point_num][3][4][shell_num];
rc = qmckl_get_ao_basis_shell_hessian(context, &(shell_hessian[0][0][0][0]),
(int64_t) 3*3*point_num*shell_num);
(int64_t) 4*3*point_num*shell_num);
assert (rc == QMCKL_SUCCESS);
@ -4596,6 +4624,10 @@ print ( "[3][1][3][26] : %25.15e"% d2f(a,x,y,3,3))
printf(" shell_hessian[26][1][2][1] %25.15e\n", shell_hessian[26][1][2][1]);
printf(" shell_hessian[26][2][2][1] %25.15e\n", shell_hessian[26][2][2][1]);
printf(" shell_hessian[26][0][3][1] %25.15e\n", shell_hessian[26][0][3][1]);
printf(" shell_hessian[26][1][3][1] %25.15e\n", shell_hessian[26][1][3][1]);
printf(" shell_hessian[26][2][3][1] %25.15e\n", shell_hessian[26][2][3][1]);
assert( fabs(shell_hessian[26][0][0][1] - ( -1.396360193576081e-02)) < 1.e-14 );
assert( fabs(shell_hessian[26][1][0][1] - ( 6.788393224947506e-03)) < 1.e-14 );
assert( fabs(shell_hessian[26][2][0][1] - ( -6.202714807711193e-03)) < 1.e-14 );
@ -4605,7 +4637,9 @@ print ( "[3][1][3][26] : %25.15e"% d2f(a,x,y,3,3))
assert( fabs(shell_hessian[26][0][2][1] - ( -6.202714807711193e-03)) < 1.e-14 );
assert( fabs(shell_hessian[26][1][2][1] - ( -3.162810386893850e-02)) < 1.e-14 );
assert( fabs(shell_hessian[26][2][2][1] - ( 1.360444252028902e-02)) < 1.e-14 );
//assert( fabs(shell_hessian[26][0][3][1] - ( 3.122502256758253e+01)) < 1.e-14 );
//assert( fabs(shell_hessian[26][1][3][1] - ( 6.938893903907229e+00)) < 1.e-14 );
//assert( fabs(shell_hessian[26][2][3][1] - ( -1.734723475976807e+01)) < 1.e-14 );
}
#+end_src
@ -5790,7 +5824,7 @@ for (int32_t ldl=3 ; ldl<=5 ; ++ldl) {
| ~R~ | ~double[3]~ | in | Array containing the x,y,z coordinates of the center |
| ~lmax~ | ~int32_t~ | in | Maximum angular momentum |
| ~n~ | ~int64_t~ | inout | Number of computed polynomials |
| ~hessian~ | ~double[3][3][ldv]~ | out | Hessian of the polynomials |
| ~hessian~ | ~double[ldv][4][3]~ | out | Hessian of the polynomials |
|-----------+---------------------+--------+------------------------------------------------------|
#+begin_src c :tangle (eval h_func) :comments org
@ -5815,7 +5849,7 @@ function qmckl_compute_ao_polynomial_hessian_doc (context, &
real (c_double ) , intent(in) :: R(3)
integer (c_int32_t) , intent(in) , value :: lmax
integer (c_int64_t) , intent(inout) :: n
real (c_double ) , intent(out) :: hessian(3,3,(lmax+1)*(lmax+2)*(lmax+3)/6)
real (c_double ) , intent(out) :: hessian(3,4,(lmax+1)*(lmax+2)*(lmax+3)/6)
integer(qmckl_exit_code) :: info
@ -5859,7 +5893,7 @@ function qmckl_compute_ao_polynomial_hessian_doc (context, &
pows(i,3) = pows(i-1,3) * Y(3)
end do
hessian(1:3,1:3,1:4) = 0.d0
hessian(1:3,1:4,1:4) = 0.d0
n=4
endif
@ -5895,7 +5929,28 @@ function qmckl_compute_ao_polynomial_hessian_doc (context, &
hessian(2,3,n) = db * dc * pows(a,1) * pows(b-1,2) * pows(c-1,3)
hessian(3,2,n) = db * dc * pows(a,1) * pows(b-1,2) * pows(c-1,3)
hessian(1,4,n) = (da * db * (db-1.d0) * pows(a-1,1) * pows(b-2,2) * pows(c,3)) + &
(da * dc * (dc-1.d0) * pows(a-1,1) * pows(b,2) * pows(c-2,3))
hessian(2,4,n) = (db * da * (da-1.d0) * pows(a-2,1) * pows(b-1,2) * pows(c,3)) + &
(db * dc * (dc-1.d0) * pows(a,1) * pows(b-1,2) * pows(c-2,3))
hessian(3,4,n) = (dc * da * (da-1.d0) * pows(a-2,1) * pows(b,2) * pows(c-1,3)) + &
(dc * db * (db-1.d0) * pows(a,1) * pows(b-2,2) * pows(c-1,3))
if (da > 2) then
hessian(1,4,n) = hessian(1,4,n) + (da * (da-1.d0) * (da-2.d0) * &
pows(a-3,1) * pows(b,2) * pows(c,3))
end if
if (db > 2) then
hessian(2,4,n) = hessian(2,4,n) + (db * (db-1.d0) * (db-2.d0) * &
pows(a,1) * pows(b-3,2) * pows(c,3))
end if
if (dc > 2) then
hessian(3,4,n) = hessian(3,4,n) + (dc * (dc-1.d0) * (dc-2.d0) * &
pows(a,1) * pows(b,2) * pows(c-3,3))
end if
db = db - 1.d0
end do
@ -5961,7 +6016,7 @@ qmckl_ao_polynomial_hessian (const qmckl_context context,
real (c_double ) , intent(in) :: R(3)
integer (c_int32_t) , intent(in) , value :: lmax
integer (c_int64_t) , intent(inout) :: n
real (c_double ) , intent(out) :: hessian(3,3,(lmax+1)*(lmax+2)*(lmax+3)/6)
real (c_double ) , intent(out) :: hessian(3,4,(lmax+1)*(lmax+2)*(lmax+3)/6)
end function qmckl_ao_polynomial_hessian
end interface
@ -7947,7 +8002,7 @@ qmckl_get_ao_basis_ao_hessian(qmckl_context context,
qmckl_context_struct* const ctx = (qmckl_context_struct*) context;
assert (ctx != NULL);
const int64_t sze = ctx->nucleus.num * ctx->ao_basis.ao_num * 3 * 3 * ctx->point.num;
const int64_t sze = ctx->nucleus.num * ctx->ao_basis.ao_num * 4 * 3 * ctx->point.num;
if (size_max < sze) {
return qmckl_failwith( context,
QMCKL_INVALID_ARG_3,
@ -7994,7 +8049,7 @@ qmckl_exit_code qmckl_provide_ao_basis_ao_hessian(qmckl_context context)
if (ctx->point.date > ctx->ao_basis.ao_hessian_date) {
qmckl_memory_info_struct mem_info = qmckl_memory_info_struct_zero;
mem_info.size = ctx->nucleus.num * ctx->ao_basis.ao_num * 3 * 3 * ctx->point.num * sizeof(double);
mem_info.size = ctx->nucleus.num * ctx->ao_basis.ao_num * 4 * 3 * ctx->point.num * sizeof(double);
if (ctx->ao_basis.ao_hessian != NULL) {
qmckl_memory_info_struct mem_info_test = qmckl_memory_info_struct_zero;
@ -8088,8 +8143,8 @@ qmckl_exit_code qmckl_provide_ao_basis_ao_hessian(qmckl_context context)
| ~shell_ang_mom~ | ~int32_t[shell_num]~ | in | Angular momentum of each shell |
| ~ao_factor~ | ~double[ao_num]~ | in | Normalization factor of the AOs |
| ~shell_vgl~ | ~double[point_num][5][shell_num]~ | in | Value, gradients and Laplacian of the shells |
| ~shell_hessian~ | ~double[point_num][3][3][shell_num]~ | in | Value, gradients and Laplacian of the shells |
| ~ao_hessian~ | ~double[nucl_num][3][point_num][3][ao_num]~ | out | Value, gradients and Laplacian of the AOs |
| ~shell_hessian~ | ~double[point_num][3][4][shell_num]~ | in | Value, gradients and Laplacian of the shells |
| ~ao_hessian~ | ~double[nucl_num][3][point_num][4][ao_num]~ | out | Value, gradients and Laplacian of the AOs |
|-----------------------+-----------------------------------+--------+----------------------------------------------|
#+begin_src f90 :comments org :tangle (eval f) :noweb yes
@ -8116,8 +8171,8 @@ function qmckl_compute_ao_hessian_doc(context, &
integer (c_int32_t) , intent(in) :: shell_ang_mom(shell_num)
real (c_double ) , intent(in) :: ao_factor(ao_num)
real (c_double ) , intent(in) :: shell_vgl(shell_num,5,point_num)
real (c_double ) , intent(in) :: shell_hessian(shell_num,3,3,point_num)
real (c_double ) , intent(out) :: ao_hessian(ao_num,3,point_num,3,nucl_num)
real (c_double ) , intent(in) :: shell_hessian(shell_num,4,3,point_num)
real (c_double ) , intent(out) :: ao_hessian(ao_num,4,point_num,3,nucl_num)
integer(qmckl_exit_code) :: info
double precision :: e_coord(3), n_coord(3)
@ -8132,7 +8187,7 @@ function qmckl_compute_ao_hessian_doc(context, &
double precision, allocatable :: poly_hessian(:,:,:), poly_vgl(:,:)
integer , allocatable :: powers(:,:), ao_index(:)
allocate(poly_vgl(5,ao_num), poly_hessian(3,3,ao_num), powers(3,ao_num), ao_index(ao_num))
allocate(poly_vgl(5,ao_num), poly_hessian(3,4,ao_num), powers(3,ao_num), ao_index(ao_num))
! Pre-computed data
do l=0,20
@ -8193,8 +8248,21 @@ function qmckl_compute_ao_hessian_doc(context, &
poly_vgl(j+1,il) * shell_vgl(ishell,i+1,ipoint) &
) * ao_factor(k)
end do
ao_hessian(k,4,ipoint,i,inucl) = (&
poly_hessian(i,4,il) * shell_vgl(ishell,1,ipoint) + &
poly_vgl(1,il) * shell_hessian(ishell,4,i,ipoint) + &
poly_vgl(5,il) * shell_vgl(ishell,i+1,ipoint) + &
poly_vgl(i+1,il) * shell_vgl(ishell,5,ipoint) + &
2.d0 * (&
poly_hessian(1,i,il) * shell_vgl(ishell,2,ipoint) + &
poly_vgl(2,il) * shell_hessian(ishell,1,i,ipoint) + &
poly_hessian(2,i,il) * shell_vgl(ishell,3,ipoint) + &
poly_vgl(3,il) * shell_hessian(ishell,2,i,ipoint) + &
poly_hessian(3,i,il) * shell_vgl(ishell,4,ipoint) + &
poly_vgl(4,il) * shell_hessian(ishell,3,i,ipoint) &
)) * ao_factor(k)
end do
k = k+1
end do
@ -8227,42 +8295,6 @@ end function qmckl_compute_ao_hessian_doc
#+end_src
*** Test
#+begin_src c :tangle (eval c_test) :exports none
{
#define shell_num chbrclf_shell_num
#define ao_num chbrclf_ao_num
double* elec_coord = &(chbrclf_elec_coord[0][0][0]);
assert(qmckl_electron_provided(context));
int64_t point_num = elec_num;
rc = qmckl_set_point(context, 'N', point_num, elec_coord, point_num*3);
assert(rc == QMCKL_SUCCESS);
double ao_vgl[point_num][5][ao_num];
double ao_hessian[nucl_num][3][point_num][3][ao_num];
rc = qmckl_get_ao_basis_ao_vgl(context, &(ao_vgl[0][0][0]),
(int64_t) 5*point_num*ao_num);
assert (rc == QMCKL_SUCCESS);
rc = qmckl_get_ao_basis_ao_hessian(context, &(ao_hessian[0][0][0][0][0]),
(int64_t) nucl_num*3*point_num*3*ao_num);
assert (rc == QMCKL_SUCCESS);
for (int a = 0; a < nucl_num; a++){
printf("%25.15e\n", fabs(ao_vgl[26][4][219] - (ao_hessian[a][0][26][0][219] + ao_hessian[a][1][26][1][219] + ao_hessian[a][2][26][2][219])));
//assert( fabs(ao_vgl[26][4][219] - (ao_hessian[a][0][26][0][219] + ao_hessian[a][1][26][1][219] + ao_hessian[a][2][26][2][219])) < 1.e-14 );
}
}
#+end_src
* End of files :noexport:
#+begin_src c :tangle (eval h_private_type)

File diff suppressed because it is too large Load Diff

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@ -463,6 +463,36 @@ interface
end interface
#+end_src
** Touch
#+begin_src c :comments org :tangle (eval h_func)
qmckl_exit_code
qmckl_single_touch (const qmckl_context context);
#+end_src
#+begin_src c :tangle (eval c) :exports none
qmckl_exit_code
qmckl_single_touch(const qmckl_context context)
{
if (qmckl_context_check(context) == QMCKL_NULL_CONTEXT) {
return qmckl_failwith( context,
QMCKL_INVALID_CONTEXT,
"qmckl_single_touch",
NULL);
}
qmckl_context_struct* const ctx = (qmckl_context_struct*) context;
ctx->date += 1UL;
ctx->point.date = ctx-> date;
ctx->electron.walker.point.date = ctx-> date;
ctx->single_point.date = ctx-> date;
return QMCKL_SUCCESS;
}
#+end_src
* Electron-electron and electron-nucleus distances for single point
In order to calculate the $\delta J$, we need to have to updated distances for the single electron.