Constructs infinite-time singularities for Lagrangian mean curvature flow in Gibbons-Hawking spaces where H converges uniformly to 0 but log max |A| ~ sqrt(t) as t to infinity.
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2 Pith papers cite this work. Polarity classification is still indexing.
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A regular vortical flow shifts the Frank-Kamenetskii explosion threshold by reversing its direction in non-disk 2D domains under fast reaction growth, with extremal solutions proven classical.
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Infinite-Time Singularities with Vanishing Mean Curvature for Lagrangian Mean Curvature Flow in Gibbons--Hawking Spaces
Constructs infinite-time singularities for Lagrangian mean curvature flow in Gibbons-Hawking spaces where H converges uniformly to 0 but log max |A| ~ sqrt(t) as t to infinity.
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On shifting the thermal explosion threshold by a vortical flow in dimension two
A regular vortical flow shifts the Frank-Kamenetskii explosion threshold by reversing its direction in non-disk 2D domains under fast reaction growth, with extremal solutions proven classical.