We relate the Toda flow on the "'p-part" of a semi-simple Lie algebra to the topology of real Hessenberg manifolds, and we obtain their rood2 Betti numbers by reversing Morse inequalities using a theorem of Floyd and a result on the Weyl group
The paper concerns the topology of an isospectral real smooth manifold for certain Jacobi element as...
AbstractWe study the singularities (blow-ups) of the Toda lattice associated with a real split semis...
In this paper, we consider B2 and G2 Toda systems on a compact Riemann surface M. We investigate the...
We relate the Toda flow on the "'p-part" of a semi-simple Lie algebra to the topology of real Hessen...
AbstractWe generalize results in Cruz and de Rezende (1999) [7] by completely describing how the Bet...
In the present paper we give a differential geometry formulation of the basic dynamical principle of...
We generalize results in Cruz and de Rezende (1999) [7] by completely describing how the Beth number...
In this paper it is shown that in the Morse inequalities on a multiply connected manifold, instead o...
AbstractIn this paper we review various aspects of nonperiodic full and tridiagonal Toda flow theory...
We prove a conjecture of Hutchings and Lee relating the Seiberg{Witten in-variants of a closed 3{man...
Pre-Lie (or Vinberg) algebras arise from flat and torsion-free connections on differential manifolds...
trees. Pre-Lie (or Vinberg) algebras arise from flat and torsion-free connections on differen-tial m...
27 pages, 12 figuresThe works of Donaldson and Mark make the structure of the Seiberg-Witten invaria...
International audienceWe prove that the twisted De Rham cohomology of a flat vector bundleover some ...
Let X be a closed manifold with (X) = 0, and let f: X! S1 be a circle-valued Morse function. We den...
The paper concerns the topology of an isospectral real smooth manifold for certain Jacobi element as...
AbstractWe study the singularities (blow-ups) of the Toda lattice associated with a real split semis...
In this paper, we consider B2 and G2 Toda systems on a compact Riemann surface M. We investigate the...
We relate the Toda flow on the "'p-part" of a semi-simple Lie algebra to the topology of real Hessen...
AbstractWe generalize results in Cruz and de Rezende (1999) [7] by completely describing how the Bet...
In the present paper we give a differential geometry formulation of the basic dynamical principle of...
We generalize results in Cruz and de Rezende (1999) [7] by completely describing how the Beth number...
In this paper it is shown that in the Morse inequalities on a multiply connected manifold, instead o...
AbstractIn this paper we review various aspects of nonperiodic full and tridiagonal Toda flow theory...
We prove a conjecture of Hutchings and Lee relating the Seiberg{Witten in-variants of a closed 3{man...
Pre-Lie (or Vinberg) algebras arise from flat and torsion-free connections on differential manifolds...
trees. Pre-Lie (or Vinberg) algebras arise from flat and torsion-free connections on differen-tial m...
27 pages, 12 figuresThe works of Donaldson and Mark make the structure of the Seiberg-Witten invaria...
International audienceWe prove that the twisted De Rham cohomology of a flat vector bundleover some ...
Let X be a closed manifold with (X) = 0, and let f: X! S1 be a circle-valued Morse function. We den...
The paper concerns the topology of an isospectral real smooth manifold for certain Jacobi element as...
AbstractWe study the singularities (blow-ups) of the Toda lattice associated with a real split semis...
In this paper, we consider B2 and G2 Toda systems on a compact Riemann surface M. We investigate the...
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