EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Displaying 101 – 120 of 184

Algebraic cobordism of bundles on varieties

Y.-P. Lee, Rahul Pandharipande (2012)

Journal of the European Mathematical Society

The double point relation defines a natural theory of algebraic cobordism for bundles on varieties. We construct a simple basis (over $ℚ$ ) of the corresponding cobordism groups over Spec( $ℂ$ ) for all dimensions of varieties and ranks of bundles. The basis consists of split bundles over products of projective spaces. Moreover, we prove the full theory for bundles on varieties is an extension of scalars of standard algebraic cobordism.

Algebraic cycles and Hodge theoretic connectivity.

Madhav V. Nori (1993)

Inventiones mathematicae

Algebraic cycles and Hodge theory on generalized Reye congruences

Cristina Oliva (1994)

Compositio Mathematica

Algebraic cycles and infinite loop spaces.

H.B. Jr. Lawson, B.M. Mann, C. Boyer (1993)

Inventiones mathematicae

Algebraic cycles and the classical groups II: quaternionic cycles.

Lawson, H.Blaine (Jr.), Lima-Filho, Paulo, Michelsohn, Marie-Louise (2005)

Geometry & Topology

Algebraic cycles and values of L-functions.

Spencer Bloch (1984)

Journal für die reine und angewandte Mathematik

Algebraic Cycles as Residues of Meromorphic Forms.

D. Lieberman, N. Coleff, M. Herrera (1980)

Mathematische Annalen

Algebraic cycles, Chow varieties, and Lawson homology

Eric M. Friedlander (1991)

Compositio Mathematica

Algebraic cycles in families of abelian varieties over Hilbert-Blumenthal surfaces.

B. Brent Gordon (1994)

Journal für die reine und angewandte Mathematik

Algebraic cycles on a general complete intersection of high multi-degree of a smooth projective variety

Mark Green, Stefan Müller-Stach (1996)

Compositio Mathematica

Algebraic cycles on abelian varieties and their decomposition

Giambattista Marini (2004)

Bollettino dell'Unione Matematica Italiana

For an Abelian Variety $X$ , the Künneth decomposition of the rational equivalence class of the diagonal $Δ \subset X \times X$ gives rise to explicit formulas for the projectors associated to Beauville's decomposition (1) of the Chow ring $C H^{∙} (X)$ , in terms of push-forward and pull-back of $m$ -multiplication. We obtain a few simplifications of such formulas, see theorem (4) below, and some related results, see proposition (9) below.

Currently displaying 101 – 120 of 184

Previous Page 6 Next

Displaying 101 – 120 of 184

Algebraic cobordism of bundles on varieties

Algebraic cycles and Hodge theoretic connectivity.

Algebraic cycles and Hodge theory on generalized Reye congruences

Algebraic cycles and infinite loop spaces.

Algebraic cycles and the classical groups II: quaternionic cycles.

Algebraic cycles and values of L-functions.

Algebraic Cycles as Residues of Meromorphic Forms.

Algebraic cycles, Chow varieties, and Lawson homology

Algebraic cycles in families of abelian varieties over Hilbert-Blumenthal surfaces.

Algebraic cycles on a general complete intersection of high multi-degree of a smooth projective variety

Algebraic cycles on abelian varieties and their decomposition

Algebraic Cycles on Abelian Varieties of Fermat Type.

Algebraic cycles on certain Calabi-Yau threefolds.

Algebraic Cycles on Certain Desingularized Nodal Hypersurfaces.

Algebraic Cycles on Compact Shimura Surface.

Algebraic cycles on generic abelian varieties

Algebraic equivalence modulo rational equivalence on a cubic threefold

Algebraic geometry and local differential geometry

Algebraic groups associated with abelian varieties.

Algebraic $K$ -theory and crystalline cohomology

Currently displaying 101 – 120 of 184