Add to ORKGWe give an example of a compact connected Lie group of the lowest rank such that the mod 2 cohomology ring of its classifying space has a nonzero nilpotent element.Comment: a minor revision, accepted for publication in Journal of Topology and Analysi
A theorem of Nomizu and van Est computes the cohomology of a compact nilmanifold, or equivalently th...
We describe in terms of generators and relations the ring structure of the $RO(C_2)$-graded $C_2$-eq...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...
We give an example of a nonzero odd degree element of the classifying space of a connected Lie group...
AbstractLet g0 be a connected Lie group whose Lie algebra g0 is a simple exceptional non-compact rea...
We investigate the topological nilpotence degree, in the sense of Henn–Lannes–Schwartz, of a connect...
AbstractWe demonstrate that for any n>0 there exists a compact connected Lie group G such that the s...
AbstractWe show that the Lusternik–Schnirelmann category of a simple, simply connected, compact Lie ...
AbstractIn view of its importance for the study of idempotents in group rings, a certain class C of ...
We discuss the mod 2 cohomology of the quotient of a compact classical Lie group by its maximal 2-to...
AbstractThe set of homotopy classes of self maps of a compact, connected Lie group G is a group by t...
The set of homotopy classes of self maps of a compact, connected Lie group G is a group by the point...
Let $L$ be a nilpotent Lie superalgebras of dimension $(m\mid n)$ for some non-negative integers $m$...
Let $G$ be a connected reductive algebraic group over an algebraically closed field $\mathbf{k}$, an...
A p-compact group, where p is a prime number, is a p-complete space BX whose loop space X = ΩBX has ...
A theorem of Nomizu and van Est computes the cohomology of a compact nilmanifold, or equivalently th...
We describe in terms of generators and relations the ring structure of the $RO(C_2)$-graded $C_2$-eq...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...
We give an example of a nonzero odd degree element of the classifying space of a connected Lie group...
AbstractLet g0 be a connected Lie group whose Lie algebra g0 is a simple exceptional non-compact rea...
We investigate the topological nilpotence degree, in the sense of Henn–Lannes–Schwartz, of a connect...
AbstractWe demonstrate that for any n>0 there exists a compact connected Lie group G such that the s...
AbstractWe show that the Lusternik–Schnirelmann category of a simple, simply connected, compact Lie ...
AbstractIn view of its importance for the study of idempotents in group rings, a certain class C of ...
We discuss the mod 2 cohomology of the quotient of a compact classical Lie group by its maximal 2-to...
AbstractThe set of homotopy classes of self maps of a compact, connected Lie group G is a group by t...
The set of homotopy classes of self maps of a compact, connected Lie group G is a group by the point...
Let $L$ be a nilpotent Lie superalgebras of dimension $(m\mid n)$ for some non-negative integers $m$...
Let $G$ be a connected reductive algebraic group over an algebraically closed field $\mathbf{k}$, an...
A p-compact group, where p is a prime number, is a p-complete space BX whose loop space X = ΩBX has ...
A theorem of Nomizu and van Est computes the cohomology of a compact nilmanifold, or equivalently th...
We describe in terms of generators and relations the ring structure of the $RO(C_2)$-graded $C_2$-eq...
AbstractLet G be a connected reductive group defined over an algebraically closed field k of charact...