scientific article
From MaRDI portal
Publication:3159970
zbMath1066.14010MaRDI QIDQ3159970
Publication date: 1 February 2005
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Riemann-Roch theorems (14C40) Other algebro-geometric (co)homologies (e.g., intersection, equivariant, Lawson, Deligne (co)homologies) (14F43) Other homology theories in algebraic topology (55N35)
Related Items (28)
On the push-forwards for motivic cohomology theories with invertible stable Hopf element ⋮ Witt groups of Grassmann varieties ⋮ On the structure of algebraic cobordism ⋮ On Grothendieck's Riemann-Roch theorem ⋮ Duality and the topological filtration ⋮ Witt groups of Spinor varieties ⋮ Operations in connective K-theory ⋮ Rational isomorphisms between \(K\)-theories and cohomology theories ⋮ Riemann-Roch for homotopy invariant \(K\)-theory and Gysin morphisms ⋮ Integrality of the Chern character in small codimension ⋮ Gysin homomorphism in generalized cohomology theories ⋮ Motivic Steenrod operations in characteristicp ⋮ SL-oriented cohomology theories ⋮ On the Riemann-Roch formula without projective hypotheses ⋮ Localized operations on \(T\)-equivariant oriented cohomology of projective homogeneous varieties ⋮ Adams Operations and the Brown-Gersten-Quillen Spectral Sequence ⋮ On the integral Hodge conjecture for real varieties. I ⋮ Geometric representations of the formal affine Hecke algebra ⋮ Riemann--Roch theorem for operations in cohomology of algebraic varieties ⋮ On the Riemann--Roch theorem without denominators ⋮ Mishchenko and Quillen formulas for oriented cohomology pretheories ⋮ Bivariant theories in motivic stable homotopy ⋮ Adams operations and \(\lambda \)-operations on classifying oriented cohomology theories ⋮ On the relation of Voevodsky's algebraic cobordism to Quillen's \(K\)-theory ⋮ Traces in oriented homology theories of algebraic varieties ⋮ Operations and poly-operations in algebraic cobordism ⋮ Representations of the elliptic affine Hecke algebras ⋮ Algebraic elliptic cohomology theory and flops. I
This page was built for publication:
