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Explore cocycles for GL_n and graph complexes through differential forms in this advanced mathematical presentation by E. Panzer from Oxford University.
Explore advanced E∞-algebra structures in general linear groups through sophisticated mathematical frameworks and their topological applications.
Explore E∞-algebra structures on general linear groups through advanced algebraic topology and their connections to polylogarithms and Steinberg modules.
Explore advanced arithmetic techniques for power series and their applications in proving irrationality results in number theory.
Explore advanced Λ-adic constructions and Oda-Lift techniques in automorphic forms theory through specialized mathematical research presented at an international workshop.
Explore p-adic properties of Maass forms and their mathematical connections in this advanced number theory presentation by Jan Vonk from Leiden University.
Explore joint equidistribution properties of new forms in automorphic theory with advanced mathematical techniques and theoretical frameworks.
Explore advanced techniques for bounding sup-norms of GL(2) automorphic forms as conductor levels vary, presented by a leading researcher in analytic number theory.
Explore additive twists of Maass forms L-functions through advanced mathematical analysis and number theory techniques presented by a leading expert from University of Genova.
Explore the deep connections between vertex algebras, symplectic singularities, and modularity in this advanced mathematical workshop presentation.
Explore the arithmetic properties of coefficients in automorphic forms on the exceptional Lie group G2 through advanced mathematical analysis and research insights.
Explore advanced number theory through Stark conjectures applied to cyclomatic extensions of complex cubic fields in this specialized mathematical research presentation.
Explore Hecke equidistribution applications in cryptographic systems through advanced mathematical analysis and theoretical frameworks.
Explore rigid classes for SL(n) and their connection to p-adic families of modular forms in this advanced mathematical presentation.
Explore p-adic theta-functions and their connection to rigid meromorphic cocycles in this advanced mathematical presentation from MPIM Bonn researcher Michael Alexander Daas.
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