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Explore cyclic cocycles and one-loop corrections in spectral action, delving into advanced concepts of noncommutative geometry and quantum field theory.
Explore coarse homotopy theory and K-theory with Ulrich Bunke, delving into advanced mathematical concepts in noncommutative geometry.
Explore noncommutative geometry applications on the Berkovich projective line through Damien Tegeddine's mathematical seminar presentation.
Explore local theta correspondence through C*-algebras of groups, delving into advanced mathematical concepts in noncommutative geometry.
Explore the cyclic structure underlying modular Gaussian curvature in noncommutative geometry, delving into advanced mathematical concepts and their applications.
Explore hypoellipticity and Fredholmness in vector field polynomials through the Helffer-Nourrigat Conjecture, advancing understanding in noncommutative geometry.
Explore index pairing and quantitative scalar curvature control in noncommutative geometry, focusing on direct operators, enlargibility, and metric space theory.
Explore equivariant local index theory for Lie groupoids, covering motivation, key concepts, and advanced mathematical techniques in noncommutative geometry.
Explore ample groupoids, topological full groups, and their connections to algebraic K-theory spectra and infinite loop spaces in this advanced mathematics seminar.
Explore graded and filtered K-theory applications to Leavitt path algebras in this advanced mathematical seminar by Huanhuan Li.
Explore axion insulators and their topological invariants with Bernardo Uribe, delving into advanced concepts in noncommutative geometry and condensed matter physics.
Explore quantum phase classification, delving into noncommutative geometry and its applications in understanding complex quantum systems and their properties.
Explore the mathematical foundations of Connes' adele class space C*-algebra in this advanced noncommutative geometry seminar presentation by Chris Bruce.
Explore the Coarse Baum–Connes conjecture for coarsely embeddable spaces through advanced noncommutative geometry techniques and mathematical proofs.
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