elpa_eigenvectors_float(3)
π NAME π
Okay so bestie, this is elpa_eigenvectors_float(3) from the Library Functions Manual, and it computes all eigenvalues and (part of) the eigenvectors for a real symmetric eigenproblem: A*Q = Ξ»*Q π
β¨
πΈ SYNOPSIS πΈ
π FORTRAN INTERFACE π
use elpa
class(elpa_t), pointer :: elpa_handle
call elpa_handle%eigenvectors_float (a, ev, q, error)
With the definitions of the input and output variables:
class(elpa_t) :: elpa_handleβ An instance of the ELPA object. Your main character handle, fr fr πreal(kind=c_float) :: aORtype(c_ptr) :: aβ The local part of the host/device matrix A for which all eigenvalues and (part of) eigenvectors should be computed. The dimensions of matrixamust be set BEFORE with the methodselpa_set(3)andelpa_setup(3). The global matrix has to be symmetric, this is not checked by the routine π. In case of a GPU buildacan be a pointer to the device memory.real(kind=c_float) :: evORtype(c_ptr) :: evβ The host/device vectorevwhere the eigenvalues will be stored in ascending order. In case of a GPU buildevcan be a pointer to the device memory.real(kind=c_float) :: qORtype(c_ptr) :: qβ The host/device storage space for the computed eigenvectors. The number of requested eigenvectors must be set BEFORE with the methodselpa_set(3)andelpa_setup(3). In case of a GPU buildqcan be a pointer to the device memory.integer, optional :: errorβ The return error code of the function. Should be"ELPA_OK". The error code can be queried with the functionelpa_strerr(3)π«Ά
π» C/C++ INTERFACE π»
#include <elpa/elpa.h>
elpa_t elpa_handle;
void elpa_eigenvectors_float(elpa_t elpa_handle, float *a, float *ev,
float *q, int *error);
With the definitions of the input and output variables:
elpa_t elpa_handle;β The handle to the ELPA object πfloat *a;β The local part of the host/device matrix A for which the eigenpairs should be computed. The dimensions of the matrix must be set BEFORE with the methodselpa_set(3)andelpa_setup(3). The global matrix has to be symmetric, this is not checked by the routine π. In case of a GPU buildacan be a pointer to the device memory.float *ev;β The host/device storage for the computed eigenvalues. Eigenvalues will be stored in ascending order. In case of a GPU buildevcan be a pointer to the device memory.float *q;β The host/device storage space for the computed eigenvectors. The number of requested eigenvectors must be set BEFORE with the methodselpa_set(3)andelpa_setup(3). In case of a GPU buildqcan be a pointer to the device memory.int *error;β The error code of the function. Should be"ELPA_OK". The error codes can be queried withelpa_strerr(3)π«Ά
β¨ DESCRIPTION β¨
Okay so listen β this computes the eigenvalues and (part of) the eigenvectors of a real symmetric matrix. The functions elpa_init(3), elpa_allocate(3), elpa_set(3), and elpa_setup(3) must be called BEFORE elpa_eigenvectors_float can be called. In particular, the number of eigenvectors to be computed, "nev", must be set with elpa_set(3) β
No cap: the global matrix has to be symmetric, and this routine does not check that for you. So don't come for this function if the matrix is giving chaos π
π¦ SEE ALSO π¦
Go give these besties a read, iykyk π
elpa2_print_kernels(1)elpa_init(3)elpa_allocate(3)elpa_set(3)elpa_setup(3)elpa_strerr(3)elpa_eigenvalues(3)elpa_skew_eigenvalues(3)elpa_skew_eigenvectors(3)elpa_cholesky(3)elpa_invert_triangular(3)elpa_solve_tridiagonal(3)elpa_hermitian_multiply(3)elpa_uninit(3)elpa_deallocate(3)
This iconic page came from ELPA, dated Thu Nov 28 2024, and it's literally elpa_eigenvectors_float(3) β periodt. π
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