Nine-fields on manifolds

DOI10.1016/0166-8641(91)90017-GzbMath0726.55012OpenAlexW2049345528MaRDI QIDQ804009

Tze Beng Ng

Publication date: 1991

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0166-8641(91)90017-g

zbMATH Keywords

Steenrod algebraThom classfourth-order cohomology operationssemi-Kervaire characteristicspan of manifoldstangent field

Mathematics Subject Classification ID

Vector fields, frame fields in differential topology (57R25) Sectioning fiber spaces and bundles in algebraic topology (55S40)

Cites Work

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• On the non-existence of elements of Hopf invariant one
• Postnikov invariants and higher order cohomology operations
• Secondary cohomology operations on the Thom class
• Cartan formulae
• The mod 2 cohomology rings of extra-special 2-groups and the spinor groups
• Steenrod squares and \(H\)-spaces
• Reduced powers of cohomology classes
• Sur la cohomologie des espaces fibrés principaux et des espaces homogènes de groupes de Lie compacts
• THE GROUPS 7π(V_nm)(I)
• The Suspension of a Loop Space
• Frame Fields on Manifolds
• Cohomology Operations of the N th Kind
• On the Stiefel-Whitney Classes of a Manifold. II
• THE EXISTENCE OF 7-FIELDS AND 8-FIELDS ON MANIFOLDS
• Thom Complexes
• Some homotopy groups of Stiefel manifolds
• THE SPAN OF A MANIFOLD
• The Odd Primary Obstructions to Finding a Section in a V n Bundle Are Zero
• Vector fields on manifolds
• The index of a tangent 2-field
• The index of a tangent 2-field