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Explore vanishing theorems in positive characteristics, focusing on Kodaira and Kawamata-Viehweg theorems. Examine their applications, limitations, and recent developments in log Fano varieties and del Pezzo surfaces.
Explore the algebraic nature of local systems and Higgs bundles in p-adic geometry, drawing parallels to complex varieties and characteristic p counterparts.
Explore prismatic cohomology's extension to rigid-analytic spaces, including degeneration from analytic Hodge-Tate stack to Ogus-Vologodsky correspondence in characteristic p.
Explore characteristic classes of étale Z_p-local systems on algebraic varieties, their relation to Chern-Simons classes, and connections to Hodge filtration in p-adic settings.
Découvrez les principes et études de cas des motifs et de la (super-)théorie des représentations, explorant la théorie de Galois motivique abstraite.
Explore a generalized p-curvature conjecture for non-linear ODEs, its implications for algebraic geometry, and proof techniques inspired by Katz and Esnault-Groechenig's work.
Explore characteristic cycles for l-adic sheaves, their role in measuring ramification, and the compatibility of pushforward along proper morphism in this advanced mathematical lecture.
Explore recent advances in irregular Hodge filtration, focusing on Kodaira vanishing theorems similar to Saito's for mixed Hodge modules.
Explore recent advancements in positive mass theorem for asymptotically flat manifolds with isolated conical singularities, covering spin and non-spin settings, analysis techniques, and Geroch-type results.
Explore recent developments in positive mass theorem and scalar curvature, focusing on singular metrics and isolated conical singularities in mathematical physics.
Explorez les coverings étales des variétés en caractéristique positive, leurs ramifications et les problèmes ouverts associés dans cette présentation mathématique avancée.
Explore advanced Donaldson-Thomas invariants in algebraic geometry, including classical, motivic, quadratic, and real variants. Delve into virtual fundamental classes and refined invariants.
Explore the Bloch-Esnault-Kerz theorem, Beilinson's generalization, and Clausen's proposal for defining the Hodge-Tate period map in p-adic Hodge theory and algebraic K-theory.
Explore secondary Chern classes in complex local systems, their definitions, and arithmetic analogs. Delve into rigidity phenomena and motivic speculations in algebraic geometry.
Explore topological symmetry and duality in quantum lattice models, focusing on finite symmetries and one-dimensional systems. Gain insights into Hamiltonian analysis, symmetry operators, and phase classifications.
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