Coding Techniques
To improve performance, properly align arrays in your code. Additional conditions can improve performance for specific function domains.
Data Alignment and Leading Dimensions
To improve performance of your application that calls , align your arrays on 64-byte boundaries and ensure that the leading dimensions of the arrays are divisible by 64/
Intel® oneAPI Math Kernel Library
element_size
, where
element_size
is the number of bytes for the matrix elements (4 for single-precision real, 8 for double-precision real and single-precision complex, and 16 for double-precision complex) . For more details, see
Example of Data Alignment.
LAPACK Packed Routines
The routines with the names that contain the letters
Developer Reference). Their functionality is strictly equivalent to the functionality of the unpacked routines with the names containing the letters
HP, OP, PP, SP, TP, UP
in the matrix type and storage position (the second and third letters respectively) operate on the matrices in the packed format (see LAPACK "Routine Naming Conventions" sections in the Intel® oneAPI Math Kernel Library
HE, OR, PO, SY, TR, UN
in the same positions, but the performance is significantly lower.
If the memory restriction is not too tight, use an unpacked routine for better performance. In this case, you need to allocate
N
2
/2 more memory than the memory required by a respective packed routine, where
N
is the problem size (the number of equations).
For example, to speed up solving a symmetric eigenproblem with an expert driver, use the unpacked routine:
call dsyevx(jobz, range, uplo, n, a, lda, vl, vu, il, iu, abstol, m, w, z, ldz, work, lwork, iwork, ifail, info)
where
, which is at least
a
is the dimension
lda
-by-n
N
2
elements,
instead of the packed routine:
call dspevx(jobz, range, uplo, n, ap, vl, vu, il, iu, abstol, m, w, z, ldz, work, iwork, ifail, info)
where
ap
is the dimension
N
*(N
+1)/2.