We first review the description of flag manifolds in terms of Plücker coordinates and coherent states. Using this description, we construct fuzzy versions of the algebra of functions on these spaces in both operatorial and star product language. Our main focus is here on flag manifolds appearing in the double fibration underlying the most common twistor correspondences. After extending the Plücker description to certain supersymmetric cases, we also obtain the appropriate deformed algebra of functions on a number of fuzzy flag supermanifolds. In particular, fuzzy versions of Calabi–Yau supermanifolds are found
Fuzzy spaces are obtained by quantizing adjoint orbits of compact semi-simple Lie groups. Fuzzy sphe...
It will be shown that the defining relations for fuzzy torus and deformed (squashed) sphere proposed...
We investigate various aspects of noncommutative geometry and fuzzy field theory and their relations...
We first review the description of flag manifolds in terms of Pluecker coordinates and coherent stat...
Fuzzy spaces arise as discrete approximations to continuum manifolds. They are usually obtained thro...
We start with an SU(N) Yang-Mills theory on a manifold M, suitably coupled to scalar fields in the a...
Quantization of spacetime by means of finite dimensional matrices is the basic idea of fuzzy spaces....
Fuzzy spaces are obtained by quantizing adjoint orbits of compact semi-simple Lie groups. Fuzzy sphe...
In this note, we study Schwarz's conjecture on application of Q-algebras to strict quantiza...
Regularization of quantum field theories (QFT's) can be achieved by quantizing the underlying manifo...
The fuzzy supersphere S-F((2,2)) is a finite-dimensional matrix approximation to the supersphere S-(...
Regularization of quantum field theories (QFT\u27s) can be achieved by quantizing the underlying man...
We study naturally occurring genera (i.e. cobordism invariants) from the deformation theory in- spir...
We describe a construction of fuzzy spaces which approximate projective toric varieties. The constru...
We investigate some properties of two varieties of algebras arising from quantum computation - quas...
Fuzzy spaces are obtained by quantizing adjoint orbits of compact semi-simple Lie groups. Fuzzy sphe...
It will be shown that the defining relations for fuzzy torus and deformed (squashed) sphere proposed...
We investigate various aspects of noncommutative geometry and fuzzy field theory and their relations...
We first review the description of flag manifolds in terms of Pluecker coordinates and coherent stat...
Fuzzy spaces arise as discrete approximations to continuum manifolds. They are usually obtained thro...
We start with an SU(N) Yang-Mills theory on a manifold M, suitably coupled to scalar fields in the a...
Quantization of spacetime by means of finite dimensional matrices is the basic idea of fuzzy spaces....
Fuzzy spaces are obtained by quantizing adjoint orbits of compact semi-simple Lie groups. Fuzzy sphe...
In this note, we study Schwarz's conjecture on application of Q-algebras to strict quantiza...
Regularization of quantum field theories (QFT's) can be achieved by quantizing the underlying manifo...
The fuzzy supersphere S-F((2,2)) is a finite-dimensional matrix approximation to the supersphere S-(...
Regularization of quantum field theories (QFT\u27s) can be achieved by quantizing the underlying man...
We study naturally occurring genera (i.e. cobordism invariants) from the deformation theory in- spir...
We describe a construction of fuzzy spaces which approximate projective toric varieties. The constru...
We investigate some properties of two varieties of algebras arising from quantum computation - quas...
Fuzzy spaces are obtained by quantizing adjoint orbits of compact semi-simple Lie groups. Fuzzy sphe...
It will be shown that the defining relations for fuzzy torus and deformed (squashed) sphere proposed...
We investigate various aspects of noncommutative geometry and fuzzy field theory and their relations...