Pages that link to "Item:Q5161612"
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The following pages link to Proof of spherical flocking based on quantitative rearrangement inequalities (Q5161612):
Displaying 16 items.
- From radial symmetry to fractal behavior of aggregation equilibria for repulsive-attractive potentials (Q2099839) (← links)
- Sharp stability for the interaction energy (Q2112005) (← links)
- Rigidity for measurable sets (Q2685681) (← links)
- Classifying minimum energy states for interacting particles: regular simplices (Q2699068) (← links)
- (Q3793271) (← links)
- A spherical rearrangement proof of the stability of a Riesz-type inequality and an application to an isoperimetric type problem (Q5024339) (← links)
- Inequalities of Riesz-Sobolev type for compact connected abelian groups (Q5039480) (← links)
- Classifying Minimum Energy States for Interacting Particles: Spherical Shells (Q5097470) (← links)
- Some minimization problems for mean field models with competing forces (Q6064561) (← links)
- A note on some non-local variational problems (Q6149202) (← links)
- Nonlocal energies of convex bodies and their log-Minkowski problems (Q6156540) (← links)
- Variational methods for evolution. Abstracts from the workshop held December 5--8, 2023 (Q6613401) (← links)
- Shape optimization for nonlocal anisotropic energies (Q6627046) (← links)
- Maximizers of nonlocal interactions of Wasserstein type (Q6634368) (← links)
- Existence and nonexistence of minimizers for classical capillarity problems in presence of nonlocal repulsion and gravity (Q6650545) (← links)
- On the existence of minimizing sets for a weakly-repulsive nonlocal energy (Q6661621) (← links)
