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Explore advanced research on K3 surfaces with non-elementary hyperbolic automorphism groups, focusing on finiteness of Néron-Severi lattices under optimal conditions.
Explore advanced coding theory through linearized Reed-Muller and Algebraic Geometry codes in sum-rank metrics, extending classical error correction beyond traditional limitations.
Explore point-hyperplane geometry in projective spaces, examining Segre embeddings, universality properties, and linear codes arising from geometric structures over finite fields.
Explore the structural properties of supersingular elliptic curve isogeny graphs and their cryptographic implications for quantum-resistant systems.
Explore vertical coincidences in elliptic curves over number fields, extending Daniels-Lozano-Robledo's work beyond rational numbers to general number field cases.
Explore methods for computing small affine plane models from curves over number fields with finite degree maps to the projective line.
Explore plabic tangles and their connection to cluster promotion maps on Grassmannians through planar bipartite graphs and rational mappings.
Discover new identities in law for loop-soups and Gaussian Free Fields on cable graphs, exploring configurations conditioned on connections and consequences inspired by Rick Kenyon's ideas.
Explore the infinite bin model - a family of ranked-biased branching random walks on integers, examining special cases, long memory properties, and hydrodynamic limits with wall-crossing phenomena.
Explore Coulomb gas techniques connecting statistical mechanics lattice models to Conformal Field Theory, including recent progress on general domains and Riemann surfaces.
Explore the multinomial dimer model's exact solvability in large N limits, covering limit shapes, free energy formulas, and applications to Aztec diamonds and 3D cuboids.
Discover new bounds on constrained sets of fractions and their applications to prime distribution, exploring mysterious odd k-tuple solutions and near-optimal upper bounds.
Explore recent advances on Erdős' irrationality problems using prime number theory tools and conditional/unconditional results in mathematical analysis.
Discover a two-dimensional delta symbol method for studying rational points on hypersurfaces and its application to establishing quantitative Hasse principles for quadratic forms.
Discover improved bounds for the Fourier uniformity conjecture involving the Liouville function and its pseudo-random behavior in short intervals, advancing beyond Walsh's 2023 results.
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