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Explore how barbells can be obtained from families of dancing circles called graspers, providing quick proofs of existence of infinite subgroups of mapping class groups.
Explore G-equivariant trisections for 4-dimensional manifolds with group actions, reducing complex topology to 2D shadow diagrams through invariant surface embeddings.
Explore advanced topology research on 2-sphere links in S^4 that split by integer homology 3-spheres but not by standard S^3, presented by Marco Marengon in collaboration with Marco Golla.
Explore Rudolph's conjecture on links of irreducible complex curve singularities and their linear independence in the concordance group through advanced mathematical analysis.
Explore Rudolph's conjecture on links of complex curve singularities and their linear independence in the concordance group through advanced mathematical analysis.
Explore Rudolph's conjecture on links of irreducible complex curve singularities and their linear independence in the concordance group through knot signatures.
Explore stochastic dynamics in incompressible fluids through variational frameworks, examining large-scale behavior with small-scale processes and noise regularization effects.
Explore the construction of Gibbs measures for the renormalized 2D stochastic Gross-Pitaevskii equation, a mean-field model for Bose-Einstein condensates near critical temperature.
Explore advanced regularity properties of invariant measures for singular SPDEs, including breakthrough insights on 2D Navier-Stokes equations and Gaussian measure equivalence.
Explore numerical methods for stochastic differential equations with distributional drift, covering Euler-type schemes, error analysis, and applications to various noise types.
Explore advanced mathematical analysis of cubic stochastic nonlinear wave equations on 2D torus with spatial noise rougher than white noise, examining solution theory limits.
Explore how tame geometry principles apply to quantum field theory and quantum gravity, with a focus on finiteness questions in string theory and mathematical applications.
Explore h-minimality, a concept in non-archimedean geometry that controls definable sets on the affine line through finite points, covering well-behaved characteristic zero valued fields with strong analytic and geometric implications.
Explore holomorphic continuations of definable functions in o-minimal structures, including applications to complex Gamma and Riemann zeta functions in this mathematical research presentation.
Delve into parametrizations in valued fields, exploring the Pila-Wilkie counting theorem and its analogues for p-adic fields, with insights on parametrizations for definable sets in Hensel minimal fields.
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