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Explore the groundbreaking tropical amplituhedron concept and its role in quantum field theory calculations, focusing on its structure, boundaries, and relationship to positive Grassmannian.
Delve into advanced topology concepts exploring exotic smooth structures, cork twists, and diffeomorphisms in 4-manifolds, with applications to contemporary mathematical research.
Delve into advanced topology concepts exploring embedding problems, 4-spheres, and 3-manifold theory through Heegaard diagrams and their applications in distinguishing homotopy 4-spheres.
Explore advanced mathematical concepts in quantum field theory, focusing on Riemannian manifolds and Feynman propagators through microlocal analysis and scattering theory applications.
Delve into quantum field theory concepts through an exploration of black hole thermodynamics, focusing on quasinormal modes and their relationship with thermal correlators in de Sitter space.
Delve into advanced mathematical concepts exploring theta correspondence, hyperspherical varieties, and relative Langlands duality through geometric constructions and principal series representations.
Delve into advanced mathematical concepts as Sam Raskin explains the proof and main ideas behind the unramified, global geometric Langlands conjecture in this Yale-Harvard collaboration.
Delve into the mathematical foundations of Local Langlands correspondence, exploring extended quotients and their connection to affine Hecke algebras in p-adic group representations.
Delve into advanced mathematical concepts exploring spherical varieties, relative trace formulas, and endoscopy in symmetric varieties, with applications to periods of automorphic forms.
Explore arithmetic invariants in Galois covers and étale local systems, examining Dijkgraaf-Witten and Chern-Simons constructions with applications to quantum field theory.
Delve into advanced mathematical concepts exploring degenerating marked curves and their implications for automorphic moduli spaces, with applications to Langlands duality and Hecke categories.
Delve into advanced mathematical concepts exploring functional analysis over integers, unifying Archimedean and non-Archimedean analysis, with applications to L-functions and global Hodge theory.
Delve into the mathematical connection between modular forms and black hole entropy, exploring how weak Jacobi forms reveal insights about supersymmetric black holes and AdS/CFT correspondence.
Delve into advanced mathematical concepts exploring nonabelian Fourier kernels, Lafforgue transforms, and functional equations of automorphic L-functions, with focus on SL2 cases and Gelfand-Graev formulas.
Explore the mathematical connections between L-function special values and scattering amplitudes through differential equations, focusing on recent developments in arithmetic quantum field theory.
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