We note that a recent result of the second author yields upper bounds for odd-primary homotopy exponents of compact simple Lie groups which are often quite close to the lower bounds obtained from v1–periodic homotopy theory
AbstractLet G be a group of order m. Define s(G) to be the smallest value of t such that out of any ...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. We use methods of combinatorial number theory to prove that, for each n ≥ 2 and any prime ...
AbstractThe p-primary v1-periodic homotopy groups of a topological space X, denoted by v1−1π∗(X)(p),...
Let G be a simple, simply-connected, compact Lie group of low rank relative to a fixed prime p. Afte...
Abstract. Bouseld has shown how the 2-primary v1-periodic homotopy groups of certain compact Lie gro...
AbstractLet X be an m-connected CW-complex and n an integer satisfying 2⩽n⩽2m. We prove that if the ...
Abstract. In this paper we compute the 3-primary v1-periodic homotopy groups of the exceptional Lie ...
. In this paper we compute the 3-primary v1 -periodic homotopy groups of the exceptional Lie group E...
We give an elementary combinatorial proof of a special case of a result due to Bazlov and I...
We study the critical exponents of discrete subgroups of a higher rank semi-simple real linear Lie g...
In this paper we calculate the 2-primary v1-periodic homotopy groups of the sym-plectic groups Sp(n)...
We study the general problem of extremality for metric diophantine approximation on submanifolds of ...
Let L be a graded connected Lie algebra of finite type and finite depth (for instance the rational h...
Let p be prime. We prove that, for n odd, the p-torsion part of πq(Sn) has cardinality at most and ...
AbstractLet G be a group of order m. Define s(G) to be the smallest value of t such that out of any ...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. We use methods of combinatorial number theory to prove that, for each n ≥ 2 and any prime ...
AbstractThe p-primary v1-periodic homotopy groups of a topological space X, denoted by v1−1π∗(X)(p),...
Let G be a simple, simply-connected, compact Lie group of low rank relative to a fixed prime p. Afte...
Abstract. Bouseld has shown how the 2-primary v1-periodic homotopy groups of certain compact Lie gro...
AbstractLet X be an m-connected CW-complex and n an integer satisfying 2⩽n⩽2m. We prove that if the ...
Abstract. In this paper we compute the 3-primary v1-periodic homotopy groups of the exceptional Lie ...
. In this paper we compute the 3-primary v1 -periodic homotopy groups of the exceptional Lie group E...
We give an elementary combinatorial proof of a special case of a result due to Bazlov and I...
We study the critical exponents of discrete subgroups of a higher rank semi-simple real linear Lie g...
In this paper we calculate the 2-primary v1-periodic homotopy groups of the sym-plectic groups Sp(n)...
We study the general problem of extremality for metric diophantine approximation on submanifolds of ...
Let L be a graded connected Lie algebra of finite type and finite depth (for instance the rational h...
Let p be prime. We prove that, for n odd, the p-torsion part of πq(Sn) has cardinality at most and ...
AbstractLet G be a group of order m. Define s(G) to be the smallest value of t such that out of any ...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. We use methods of combinatorial number theory to prove that, for each n ≥ 2 and any prime ...
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