Comments (6)
Your second example is irrelevant right? There you are doing a matrix vector multiplication. What seems to be missing is a multiplication with a scalar using the mul!
interface. This works for arrays in LinearAlgebra
, but a method seems to be missing for CuArrays
. I think this is a CUDA.jl issue.
from krylovkit.jl.
However, it would arguably be good to have dedicated tests for testing KrylovKit.jl - CUDA.jl interoperability.
from krylovkit.jl.
I thought the second example was showing that mul!
works on CuArrays
in general, so I don't know why KrylovKit requires making changes to mul!
in order to work.
I can file this under CUDA.jl if you think that's more appropriate, but I don't know how to reproduce the issue without using KrylovKit.
from krylovkit.jl.
Because it's another method signature, you are illustrating
mul!(::CuArray, ::CuArray, ::CuArray)
the error is from
mul!(::CuArray, ::CuArray, ::Number)
from krylovkit.jl.
Ah, yes. Clearly. Thanks for pointing that out. I'll file a CUDA ticket and you can decide if you want to close this one.
Thanks!
from krylovkit.jl.
Works on Julia Version 1.6.2, CUDA toolkit 11.1.1.
from krylovkit.jl.
Related Issues (20)
- GPU Issue HOT 7
- issymmetric does not select Lanczos HOT 8
- v0.5 issue HOT 9
- Bug getting multiple degenerate eigenvalues HOT 7
- Memory optimisation HOT 3
- SVD on big floats HOT 4
- TypeError: in fieldtype, expected DataType, got Type{Union{}} HOT 5
- Finding repeated eigenvalues HOT 2
- TagBot trigger issue HOT 6
- Eigsolve and extended precision HOT 2
- Keyword `tol` not having desired effect in `exponentiate` (`expintegrator`) HOT 5
- please tag a release (at least a bugfix one) HOT 6
- Occasional `LAPACKException(22)` in `eigsolve` HOT 4
- feature request: LOBPCG HOT 1
- Consider scale-invariant convergence criterion for eigenproblems? HOT 7
- eigsolve not working with howmany option HOT 8
- "Access to undefined reference" when using a `Vector` in exponentiate HOT 5
- Free vibration problem fails to converge HOT 1
- [Question] Eigenvalue from eigsolve by Lanczos is not correct HOT 2
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