Synchronization subspaces (kernels of K = T_A ⊗ I - I ⊗ T_B) in finite-dimensional tensor-product Hilbert spaces obey a sharp linear-in-time drift bound under ε-compatible dynamics and coincide with diagonal isotypic components under finite group symmetry, with preserving dynamics characterized as a
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Kernel-Preserving Dynamics and Symmetry Classification for Synchronization Subspaces
Synchronization subspaces (kernels of K = T_A ⊗ I - I ⊗ T_B) in finite-dimensional tensor-product Hilbert spaces obey a sharp linear-in-time drift bound under ε-compatible dynamics and coincide with diagonal isotypic components under finite group symmetry, with preserving dynamics characterized as a