A theory of algebraic cocycles

From MaRDI portal
Publication:1201789

DOI10.2307/2946609zbMath0788.14014OpenAlexW2964314296WikidataQ102125916 ScholiaQ102125916MaRDI QIDQ1201789

H. Blaine jun. Lawson, Eric M. Friedlander

Publication date: 17 January 1993

Published in: Annals of Mathematics. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2946609



Related Items

Some computations of algebraic cycle homology, Correspondence homomorphisms for singular varieties, Motivic integration and projective bundle theorem in morphic cohomology, Quaternionic algebraic cycles and reality, Algebraic cycles and the classical groups II: quaternionic cycles, Singular homology of abstract algebraic varieties, Families of Algebraic Varieties Parametrized by Topological Spaces, Filtrations on algebraic cycles and homology, Harnack-Thom theorem for higher cycle groups and Picard varieties, An approach to intersection theory on singular varieties using motivic complexes, Rational isomorphisms between \(K\)-theories and cohomology theories, A construction of peak functions on locally convex domains in Cn, Semi-topological K-theory for certain projective varieties, Intersections via resolutions, Real rectifiable currents, holomorphic chains and algebraic cycles, Lawson homology, morphic cohomology and Chow motives, Algebraic cycles representing cohomology operations, Grothendieck standard conjectures, morphic cohomology and Hodge index theorem, Algebraic cobordism theory attached to algebraic equivalence, A note on morphic cohomology and algebraic cycles, Chern classes for twisted \(K\)-theory, Techniques, computations, and conjectures for semi-topological \(K\)-theory, Birational invariants defined by Lawson homology, Bloch–Ogus properties for topological cycle theory, Graph mappings and Poincaré duality, The mathematics of Andrei Suslin, Unnamed Item, The incidence correspondence and its associated maps in homotopy, Cylindrical homomorphisms and Lawson homology, A theory of algebraic cocycles, Morphic cohomology and singular cohomology of motives over the complex numbers, Relative Chow correspondences and the Griffiths groups, A universal property of the Cayley-Chow space of algebraic cycles, Equivariant semi-topological invariants, Atiyah’s $KR$-theory, and real algebraic cycles, Semitopologization in motivic homotopy theory and applications