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+ ∇logv † 0,∇(u ku† 0) + h v0∆v† 0 2 +S 0 i uku† 0 + v0 k−1X l=0 ∆k−l+1(ulρ0) 2k−l+1(k−l+ 1)! −S 0Sk−1 Now, let us calculate the second term in (D

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math.PR 1

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2026 1

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Quantitative Stability of Many-Marginal Schrodinger Bridge

math.PR · 2026-04-16 · unverdicted · novelty 8.0

The KL divergence between many-marginal Schrödinger bridges is asymptotically bounded by terminal marginal KL and integrated velocity discrepancies, with the bound becoming independent of the number of marginals.

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  • Quantitative Stability of Many-Marginal Schrodinger Bridge math.PR · 2026-04-16 · unverdicted · none · ref 3

    The KL divergence between many-marginal Schrödinger bridges is asymptotically bounded by terminal marginal KL and integrated velocity discrepancies, with the bound becoming independent of the number of marginals.