Algebraic Topology.
Overview
Works: | 30 works in 30 publications in 30 languages |
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Titles
Milnor fiber boundary of a non-isolated surface singularity[electronic resource] /
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K-schur functions and Affine Schubert calculus[electronic resource] /
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Commutative algebra[electronic resource] :recent advances in commutative rings, integer-valued polynomials, and polynomial functions /
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Finiteness properties of arithmetic groups acting on twin buildings[electronic resource] /
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A primer on Hilbert space theory[electronic resource] :linear spaces, topological spaces, metric spaces, normed spaces, and topological groups /
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Mathematics in the 21st Century[electronic resource] :6th World Conference, Lahore, March 2013 /
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Boolean representations of simplicial complexes and matroids[electronic resource] /
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Towards the Mathematics of Quantum Field Theory[electronic resource] /
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A Cp-theory problem book[electronic resource] :compactness in function spaces /
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The Grassmannian variety[electronic resource] :geometric and representation-theoretic aspects /
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Extended abstracts fall 2013[electronic resource] :geometrical analysis, type theory, homotopy theory and univalent foundations /
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Infinity properads and infinity wheeled properads[electronic resource] /
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Rigid germs, the valuative tree, and applications to Kato varieties[electronic resource] /
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Directed algebraic topology and concurrency[electronic resource] /
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Ordered sets[electronic resource] :an introduction with connections from combinatorics to topology /
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Computational topology in image context[electronic resource] :6th International Workshop, CTIC 2016, Marseille, France, June 15-17, 2016 : proceedings /
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Essays in mathematics and its applications[electronic resource] :in honor of Vladimir Arnold /
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Open problems in the geometry and analysis of banach spaces[electronic resource] /
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The structure and stability of persistence modules[electronic resource] /
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Banach spaces of continuous functions as dual spaces[electronic resource] /
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Equivariant ordinary homology and cohomology[electronic resource] /
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Subjects