DOIAbstract
We prove the existence of a Lie bracket on the space of 1-forms on a Poisson manifold. This gives rise to a calculus of skewsymmetric contravariant tensors dual to Cartan's calculus of forms
We prove the existence of a Lie bracket on the space of 1-forms on a Poisson manifold. This gives rise to a calculus of skewsymmetric contravariant tensors dual to Cartan's calculus of forms
We consider surfaces embedded in a Riemannian manifold of arbitrary dimension and prove that many as...
There are no special prerequisites to follow this minicourse except for basic differential geometry....
To appear in Dissertationes Mathematicae. 57 pages, 2 figures. Subsection 3.2.6 about integration of...
A Z-graded Lie bracket f; g P on the exterior algebra (M) of dif-ferential forms, which is an extens...
We show that if a generator of a differential Gerstenhaber algebra satisfies certain Cartan-type ide...
46 pagesA Lie algebroid over a manifold is a vector bundle over that manifold whose properties are v...
1.0. Poisson structures Unless otherwise explicitly stated all mappings and tensors in the paper are...
Poisson brackets of special type on n-tuples of N by N matrices may be encoded by double brackets in...
AbstractWe characterize the harmonic forms on a flag manifoldK/Tdefined by Kostant in 1963 in terms ...
We characterize the harmonic forms on a flag manifoldK/Tdefined by Kostant in 1963 in terms of a Poi...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
On an n-dimensional differentiable manifold swl with a second rank skew-symmetric differentiable ten...
We detail the construction of a weak Poisson bracket over a submanifold Σ of a smooth manifold M wit...
There are two natural generalizatión of simplectic manifolds. The first one is obtained by consideri...
summary:We give a construction of a Poisson transform mapping density valued differential forms on g...
We consider surfaces embedded in a Riemannian manifold of arbitrary dimension and prove that many as...
There are no special prerequisites to follow this minicourse except for basic differential geometry....
To appear in Dissertationes Mathematicae. 57 pages, 2 figures. Subsection 3.2.6 about integration of...
A Z-graded Lie bracket f; g P on the exterior algebra (M) of dif-ferential forms, which is an extens...
We show that if a generator of a differential Gerstenhaber algebra satisfies certain Cartan-type ide...
46 pagesA Lie algebroid over a manifold is a vector bundle over that manifold whose properties are v...
1.0. Poisson structures Unless otherwise explicitly stated all mappings and tensors in the paper are...
Poisson brackets of special type on n-tuples of N by N matrices may be encoded by double brackets in...
AbstractWe characterize the harmonic forms on a flag manifoldK/Tdefined by Kostant in 1963 in terms ...
We characterize the harmonic forms on a flag manifoldK/Tdefined by Kostant in 1963 in terms of a Poi...
Reduction in the category of Poisson manifolds is defined and some basic properties are derived. Th...
On an n-dimensional differentiable manifold swl with a second rank skew-symmetric differentiable ten...
We detail the construction of a weak Poisson bracket over a submanifold Σ of a smooth manifold M wit...
There are two natural generalizatión of simplectic manifolds. The first one is obtained by consideri...
summary:We give a construction of a Poisson transform mapping density valued differential forms on g...
We consider surfaces embedded in a Riemannian manifold of arbitrary dimension and prove that many as...
There are no special prerequisites to follow this minicourse except for basic differential geometry....
To appear in Dissertationes Mathematicae. 57 pages, 2 figures. Subsection 3.2.6 about integration of...
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