Add to ORKGStiefel manifolds are an interesting family of spaces much studied by algebraic topologists
AbstractWe determine the Lusternik–Schnirelmann category of real Stiefel manifolds Vn,k and quaterni...
If $H$ is a Hilbert space, the Stiefel manifold $St(n,H)$ is formed by all the independent $n$-tuple...
The standard model of particle physics poses certain limitations upon the topology of spacetime, mos...
We give a complete list of real projective Stiefel manifolds which admit almost complex structures a...
We give a complete list of real projective Stiefel manifolds which admit almost complex structures a...
For the past 43 years, Sam Gitler has made important contributions to algebraic topology. Even now a...
We prove Csorba’s conjecture that the Lovász complex Hom(C5, Kn) of graph multimorphisms from the 5...
Let p be an odd prime, and fix integers m and n such that 0 < m < n ? (p ? 1)(p ? 2). We give ...
A well known quotient of the real Stiefel manifold is the projective Stiefel manifold. We introduce ...
ABSTRACT. In this paper we get the Morava K – theory of the double loop spaces of quarternionic Stie...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
We compute the degree of Stiefel manifolds, that is, the variety of orthonormal frames in a finite d...
AbstractWe show Péter Csorba's conjecture that the graph homomorphism complex Hom(C5,Kn+2) is homeom...
If $H$ is a Hilbert space, the non-compact Stiefel manifold $St(n,H)$ consists of independent $n$-tu...
The standard model of particle physics poses certain limitations upon the topology of spacetime, mos...
AbstractWe determine the Lusternik–Schnirelmann category of real Stiefel manifolds Vn,k and quaterni...
If $H$ is a Hilbert space, the Stiefel manifold $St(n,H)$ is formed by all the independent $n$-tuple...
The standard model of particle physics poses certain limitations upon the topology of spacetime, mos...
We give a complete list of real projective Stiefel manifolds which admit almost complex structures a...
We give a complete list of real projective Stiefel manifolds which admit almost complex structures a...
For the past 43 years, Sam Gitler has made important contributions to algebraic topology. Even now a...
We prove Csorba’s conjecture that the Lovász complex Hom(C5, Kn) of graph multimorphisms from the 5...
Let p be an odd prime, and fix integers m and n such that 0 < m < n ? (p ? 1)(p ? 2). We give ...
A well known quotient of the real Stiefel manifold is the projective Stiefel manifold. We introduce ...
ABSTRACT. In this paper we get the Morava K – theory of the double loop spaces of quarternionic Stie...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
We compute the degree of Stiefel manifolds, that is, the variety of orthonormal frames in a finite d...
AbstractWe show Péter Csorba's conjecture that the graph homomorphism complex Hom(C5,Kn+2) is homeom...
If $H$ is a Hilbert space, the non-compact Stiefel manifold $St(n,H)$ consists of independent $n$-tu...
The standard model of particle physics poses certain limitations upon the topology of spacetime, mos...
AbstractWe determine the Lusternik–Schnirelmann category of real Stiefel manifolds Vn,k and quaterni...
If $H$ is a Hilbert space, the Stiefel manifold $St(n,H)$ is formed by all the independent $n$-tuple...
The standard model of particle physics poses certain limitations upon the topology of spacetime, mos...