tfp.experimental.fastgp.partial_lanczos.psd_solve_multishift
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Solve (A - shift_k I) x_k = v for PSD A.
View aliases
Main aliases
`tfp.experimental.fastgp.fast_gp.fast_log_det.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_gp.fast_log_det.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_gp.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_log_det.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_log_det.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.fast_gp.fast_log_det.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.fast_gp.fast_log_det.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.fast_gp.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.fast_log_det.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.fast_log_det.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.fast_mtgp.preconditioners.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.linalg.partial_lanczos.psd_solve_multishift`, `tfp.experimental.fastgp.preconditioners.linalg.partial_lanczos.psd_solve_multishift`
tfp.experimental.fastgp.partial_lanczos.psd_solve_multishift(
multiplier: Callable[[tfp.experimental.fastgp.fast_gp.Array], tfp.experimental.fastgp.fast_gp.Array],
v: tfp.experimental.fastgp.fast_gp.Array,
shifts: tfp.experimental.fastgp.fast_gp.Array,
key: tfp.experimental.fastgp.fast_gp.Array,
num_iters: int = 20
) -> tfp.experimental.fastgp.fast_gp.Array
Args |
multiplier
|
A function for left matrix multiplying by an n by n
symmetric positive definite matrix A.
|
v
|
A tensor of shape (n, t) representing t n-dim vectors.
|
shifts
|
A tensor of shape (s) representing s distinct scalar shifts.
|
key
|
A random seed.
|
num_iters
|
The number of iterations to run the Lanczos tridiagonalization
algorithm for.
|
Returns |
|
A tensor x of shape (s, t, n) that approximately satisfies
(A - shift[i] I) x[i, j, :] = v[:, j]
|
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Last updated 2026-11-05 UTC.
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