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quantum_tdvp evolves a matrix-product state by the two-site time-dependent variational principle, a symmetric second-order sweep: - each bond goes forward half a step under its effective Hamiltonian, and the new centre goes back half a step under its one-site one; - the exponentials are Lanczos with full re-orthogonalisation, and a step that does not converge is halved; - bonds are split by a Jacobi SVD, so amplitudes resolve to rounding; - every bond's basis is completed with null vectors up to max_bond, which removes the projection error a product state's small bonds would cause. The referees are exact Krylov evolution of all amplitudes (up to 20 sites) and the free-fermion Ising quench at any length, including the Loschmidt echo. Checked: - complete bases are exact to rounding at any step size; - at 100 sites and bond 64 the critical quench stays within 1e-9 of the exact answer through t = 3, and past that the error follows the reported discarded weight; - runs are bit-identical across thread counts and natively vs wasm32-wasip2 (new pin); - the CLI command tdvp prints the same bytes natively and under WASI. A fourth-order Yoshida composition was measured as less accurate and slower, and was removed; the module docs record why. Co-Authored-By: Claude Opus 5.5 <[email protected]> |
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| .. | ||
| arch_factoring.rs | ||
| bell.rs | ||
| dmrg_chain.rs | ||
| gbs_check.rs | ||
| ldpc_memory.rs | ||
| qec_frame.rs | ||
| qec_threshold.rs | ||
| qio_gset.rs | ||
| receipt.rs | ||
| sv_run.rs | ||
| tdvp_quench.rs | ||
| threshold.rs | ||
| tn_path.rs | ||
| uf_bench.rs | ||
| utility.rs | ||
| utility_bptn.rs | ||
| utility_mz.rs | ||