Title: Noncommutative geometry and global analysis
Subjects: Global analysis (Mathematics), Congresses, Commutative rings, Noncommutative algebras, Topological groups, Lie groups -- Lie groups -- Semisimple Lie groups and their representations. $2 msc, Associative rings and algebras -- Hopf algebras, quantum groups and related topics -- Hopf algebras and their applications, $K$-theory -- $K$-theory and operator algebras -- Index theory, Global analysis, analysis on manifolds -- Infinite-dimensional manifolds -- Noncommutative geometry (áa la Connes). $2 msc, Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Noncommutative global analysis, noncommutative residues. $2 msc, Commutative algebra -- Arithmetic rings and other special rings -- Witt vectors and related rings, Differential geometry -- Global differential geometry -- Rigidity results. $2 msc, Associative rings and algebras -- Homological methods -- (Co)homology of rings and algebras (e.g. Hochschild, cyclic, dihedral, etc.)., Algebraic geometry -- Local theory -- Singularities, $K$-theory -- Higher algebraic $K$-theory -- $K$-theory and homology; cyclic homology and cohomology, Topological groups, Lie groups -- Lie groups -- Semisimple Lie groups and their representations, Global analysis, analysis on manifolds -- Infinite-dimensional manifolds -- Noncommutative geometry (à la Connes), Differential geometry -- Global differential geometry -- Rigidity results, Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Noncommutative global analysis, noncommutative residues, Associative rings and algebras -- Homological methods -- (Co)homology of rings and algebras (e.g. Hochschild, cyclic, dihedral, etc.)