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Explore higher-form and higher-group symmetries in gauge theory phases, focusing on 3+1 dimensions. Gain insights into anomalies and SPTs through expert lectures.
Explore higher-form and higher-group symmetries in gauge theory phases, focusing on 3+1 dimensions. Gain insights into anomalies and SPTs through expert analysis.
Explore topological and invertible phases in condensed matter physics, covering Majorana chains, bordism invariance, and symmetry-protected topological states.
Explore topological phases, invertible phases, and symmetry-protected topological states in condensed matter physics through examples and theoretical frameworks.
Explore higher-form and higher-group symmetries in gauge theory phases, focusing on 3+1 dimensions and related concepts like anomalies and SPTs.
Découvrez comment la physique et les mathématiques expliquent les performances sportives et offrent des conseils pour s'améliorer dans diverses disciplines athlétiques.
Explore logarithmic Sobolev inequalities on homogeneous spaces with sub-Riemannian structures. Discover how constants depend on Lie group geometry and remain independent of dimension in certain cases.
Explore gradient estimates and functional inequalities on sub-Riemannian manifolds, focusing on techniques used in absence of curvature bounds. Learn basics of sub-Riemannian geometry and metric structures.
Explore quantum periods for complements, focusing on polynomial-defined spectral curves and quantization of polynomial algebras. Gain insights into cohomological descriptions of WKB series.
Explore topological invariants of gapped ground-states in lattice systems, their interpretation as obstructions to gauging, and the role of locality in infinite-volume systems with rapidly decaying interactions.
Explore Donaldson-Thomas invariants, their mathematical significance, and modular behavior in string theory. Gain insights into BPS indices, wall-crossing phenomena, and topological string amplitudes.
Explore inclusive scattering matrix in quantum theory, its relation to cross-sections, and applications in quantum electrodynamics using geometric approach and Keldysh formalism.
Explore geometric connections between primes and knots through scaling site theory, adele class space, and finite abelian extensions of Q, revealing insights into number theory and topology.
Explore topological recursion for enumerating surfaces in combinatorics, geometry, and physics. Learn how this universal method links to integrable systems and random matrices.
Explore quantum exclusion process, random matrices, and free cumulants in relation to particle hopping models and their invariant measure fluctuations.
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