The spatial hydrodynamic gradient series is factorially divergent but strictly Borel summable in the non-relativistic case and becomes convergent with finite radius when relativistic causality is enforced.
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2 Pith papers cite this work. Polarity classification is still indexing.
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2026 2verdicts
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A new method separates universal combinatorial structures from system-specific quantities to efficiently approximate many-body density of states for identical particles with tunable accuracy.
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The Spatial Hydrodynamic Attractor: Resurgence of the Gradient Expansion
The spatial hydrodynamic gradient series is factorially divergent but strictly Borel summable in the non-relativistic case and becomes convergent with finite radius when relativistic causality is enforced.
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Structures of Identical Particle Systems : Efficient Computation of Many-Body Density of States
A new method separates universal combinatorial structures from system-specific quantities to efficiently approximate many-body density of states for identical particles with tunable accuracy.