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Chebyshev-Exact Acceleration under Hessian Variation, I: Sine-Jacobi Method
We study finite-horizon one-gradient realizations with the Chebyshev minimax terminal residual on $[μ,L]$. Under time-dependent Hessian perturbations, the terminal first variation is governed by a time-ordered spectral kernel $K_s(λ,ν)$; its sharp $\ell_2$ gain is $A_N$. For the prefix-exact Chebysh
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