Extends involutivity to non-Lipschitz subbundles and proves the Frobenius Theorem.
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The paper extends Frobenius-type theorems to non-smooth settings with Hölder estimates.
We study finite energy classes of quasiplurisubharmonic (qpsh) functions in the setting of toric compact K{ä}hler manifolds. We characterize toric qpsh functions and give necessary and sufficient conditions for them to have finite (weighted) energy, both in terms of the associated convex function in R n , and through t…
Improved KLMC for sampling under various conditions.
The study constructs a Lorentzian length space and explores its properties and relationships with metric and causal geometry.
We suggest a new optimization technique for minimizing the sum of non-convex real functions that satisfy a property that we call piecewise log-Lipschitz. This is by forging links between techniques in computational geometry, combinatorics and convex optimization. As an example application, we …