A counterexample to fractional logarithmic convexity with rotating drift
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No: on the unit disk with A = I, rotating drift B = b(-x_2, x_1), a constant potential, alpha = 1/2 and T = 1, a real solution with u_0 != 0 has u(T) = 0, so no finite constant C exists..
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Files and sources
- Paper
- AIM @ a153f46, 405-fractional-drift/PROOF.md ↗
- Posted on GitHub
- 1 October 2026
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