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Uni20
Asynchronous tensor and runtime library.
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Files | |
| contract.hpp | |
| Fixed-output pairwise Tensor contraction front end. | |
| gemm.hpp | |
| Fixed-output Tensor GEMM front end. | |
| gemv.hpp | |
| Fixed-output Tensor GEMV front end. | |
| least_squares.hpp | |
| Precision-generic full-column-rank least squares with recoverable diagnostics. | |
| linear_solve.hpp | |
| Destructive-workspace and value-producing dense general solves. | |
| lq.hpp | |
| Destructive-workspace and value-producing reduced real or complex LQ factorizations. | |
| lu.hpp | |
| Owning reusable host LU factors and solves through operation dispatch. | |
| lu_rcond.hpp | |
| lu_refine.hpp | |
| Synchronous preserving LU refinement with three explicit precision roles. | |
| matrix_exponential.hpp | |
| Fixed-output dense matrix exponential operation. | |
| matrix_norm.hpp | |
| Dense matrix norm front ends over operation-tag dispatch. | |
| matrix_product.hpp | |
| Tensor-level matrix product update and overwrite operations. | |
| matrix_set.hpp | |
| Structured dense matrix initialization operation. | |
| nonsymmetric_eigen.hpp | |
| Fixed-output dense nonsymmetric eigensystem operation. | |
| qr.hpp | |
| Destructive-workspace and value-producing reduced real or complex QR factorizations. | |
| schur.hpp | |
| Fixed-output dense Schur decomposition and reordering operations. | |
| self_adjoint_eigh.hpp | |
| In-place and value-producing dense self-adjoint eigensystems. | |
| slogdet.hpp | |
| Signed or complex-phase logarithmic determinants from reusable LU. | |
| solve_diagnostics.hpp | |
| Preserving host residual and backward-error evaluation at explicit precision. | |
| svd.hpp | |
| Destructive and value-producing exact dense singular value decompositions. | |
| svd_least_squares.hpp | |
| Precision-generic minimum-norm SVD least squares with recoverable rank diagnostics. | |
| tridiagonal_eigen.hpp | |
| Real symmetric tridiagonal eigensystem operation. | |
| truncated_svd.hpp | |
| Tensor-facing truncated dense singular value decompositions. | |