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Explore synthetic timelike Ricci curvature lower bounds and their implications for isoperimetric inequality in Lorentzian synthetic spaces.
Explore Lorentzian synthetic spaces, optimal transport theory, and timelike Ricci curvature bounds to characterize Einstein's equations in non-smooth spaces, with applications to gravity.
Explore a nonsmooth approach to Einstein's gravity theory, focusing on reformulating curvature concepts and developing a synthetic null energy condition for Lorentzian spaces.
Explore the ongoing climate change, its impacts, and the urgent need for global action with insights from glaciologist Georg Kaser on irreversible changes and the Paris Agreement.
Explore phase transitions and self-assembly in active matter systems, from bird flocks to nanorobots. Analyze statistical models, emergent behaviors, and out-of-equilibrium dynamics in collective motion phenomena.
Explore MaZe, a novel approach for simulating adiabatic systems in physics. Learn about its applications in first principles simulations, polarizable systems, and ionic transport studies.
Explore minimization problems for axisymmetric neo-Hookean energy, focusing on existence of minimizers, energy concentration, and bounds for relaxed energy in critical Sobolev cases.
Explore area-strict limits of planar BV homeomorphisms, focusing on cavitations, fractures, and the no-crossing condition in elastic deformations.
Explore injectivity in second-gradient nonlinear elasticity, delving into advanced mathematical concepts and their applications in materials science.
Explore solutions for 2D Signorini-Coulomb problem in static contact with Coulomb friction, comparing isotropic and anisotropic elasticity using Leray-Lions operator approach.
Explore regularity, cavitation, and harmonic dipoles in nonlinear elasticity. Analyze Sobolev maps, gradient determinants, and integrability exponents to understand deformation behavior and singularities.
Explore Sobolev homeomorphic extensions in geometric analysis, focusing on boundary map properties and their implications for nonlinear elasticity and higher-dimensional problems.
Explore convergence analysis of space-time discrete approximation schemes for rate-independent crack propagation in brittle elastic bodies, focusing on Griffith fracture criterion and local energy minimizers.
Explore non-interpenetration in thin-film models for elastic solids, focusing on dimension reduction, membrane regimes, and suitable conditions for preventing material penetration.
Explore quasiregular mappings and de Rham cohomology in closed manifolds, leading to a homeomorphic classification of certain 4-manifolds.
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