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Mechanics of Materials I: Fundamentals of Stress & Strain and Axial Loading
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Delve into Malle's conjecture for function fields, exploring a quantitative version of the inverse Galois problem and homological stability results for Hurwitz spaces with Ishan Levy.
Delve into the theory of initial conditions of the universe and explore a bootstrap approach to primordial cosmology, focusing on kinematic flow and how time evolution emerges from static differential equations.
Delve into the Erdős Unit Distance Problem and its connection to graph rigidity theory, exploring a new approach to this long-standing mathematical challenge.
Delve into a groundbreaking simulation technique that improves on a 50-year-old algorithm, showing how multitape Turing machines running in time t can be simulated in O(t√log t) space.
Explore Howe duality's complete decomposition of oscillator representations under tensor embeddings of symplectic and orthogonal groups over finite fields.
Explore advanced oscillator semigroup theory and eta correspondence for dual pairs over finite fields with Yale's Roger Howe in this specialized group theory seminar.
Explore harmonic analysis for finite classical groups through SL(2,q) representations, introducing frequency concepts and rank-based character analysis methods.
Explore the connection between geodesic flows and holomorphic quadratic differentials on infinite Riemann surfaces, examining ergodicity conditions through Fenchel-Nielsen parameters.
Explore Ahlfors currents as a framework for studying complex lines in symplectic geometry, generalizing rational curve theory through topological methods and extending Bangert's theorem.
Discover efficient classical algorithms for the Short-Integer-Solution problem that eliminate exponential quantum speedup, challenging previous quantum computational advantages.
Explore tidal disruption events to discover supermassive black holes in unexpected locations like dwarf galaxies and wandering positions, using advanced optical surveys and accretion physics.
Explore advanced algebraic geometry through refined topological Hochschild homology over ku, connecting to Habiro cohomology and Scholze's work on varieties over rationals.
Explore how Floer theory and symplectic topology reveal the non-simplicity of area-preserving homeomorphism groups, extending classical invariants to continuous settings.
Explore symplectic Weyl laws and three-manifold invariants rooted in Morse theory, with applications to periodic point density and the Closing Lemma.
Explore the motivic action conjecture for Doi-Naganuma lifts, examining hidden degree-shifting actions in cohomology of locally symmetric spaces and Hilbert modular forms.
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