This is a monograph about non-commutative algebraic geometry, and its application to physics. The main mathematical inputs are the non-commutative deformation theory, moduli theory of representations of associative algebras, a new non-commutative theory
In this work quantum physics in noncommutative spacetime is developed. It is based on the work of Do...
The first instances of deformation theory were given by Kodaira and Spencer for complex structures a...
Lorentzian and quantum mechanics are obtained from Galilean and classical mechanics by stabilizing d...
Noncommutative geometry is a domain of Mathematics whose ideas have been inspired by quantum mechani...
The unifying theme of this book is the interplay among noncommutative geometry, physics, and number ...
A systematic and comprehensive account of developments in non-commutative geometry, at a pedagogical...
A non-commutative analogue of the classical differential forms is constructed on the phase-space of ...
Noncommutative geometry in its many incarnations appears at the crossroad of many researches in theo...
Survey on geometrical constructions of the canonical commutation relations in terms of "commutative...
Survey on geometrical constructions of the canonical commutation relations in terms of "commutative"...
141 pages. Review article. This is a preliminary versionWe review the present status of gauge theori...
141 pages. Review article. This is a preliminary versionWe review the present status of gauge theori...
We give an overview of the applications of noncommutative geometry to physics. Our focus is entirely...
In this thesis we study different aspects of noncommutativity in quantum mechanics, field theory and...
We give a brief account of the description of the standard model in noncommutative geometry as well ...
In this work quantum physics in noncommutative spacetime is developed. It is based on the work of Do...
The first instances of deformation theory were given by Kodaira and Spencer for complex structures a...
Lorentzian and quantum mechanics are obtained from Galilean and classical mechanics by stabilizing d...
Noncommutative geometry is a domain of Mathematics whose ideas have been inspired by quantum mechani...
The unifying theme of this book is the interplay among noncommutative geometry, physics, and number ...
A systematic and comprehensive account of developments in non-commutative geometry, at a pedagogical...
A non-commutative analogue of the classical differential forms is constructed on the phase-space of ...
Noncommutative geometry in its many incarnations appears at the crossroad of many researches in theo...
Survey on geometrical constructions of the canonical commutation relations in terms of "commutative...
Survey on geometrical constructions of the canonical commutation relations in terms of "commutative"...
141 pages. Review article. This is a preliminary versionWe review the present status of gauge theori...
141 pages. Review article. This is a preliminary versionWe review the present status of gauge theori...
We give an overview of the applications of noncommutative geometry to physics. Our focus is entirely...
In this thesis we study different aspects of noncommutativity in quantum mechanics, field theory and...
We give a brief account of the description of the standard model in noncommutative geometry as well ...
In this work quantum physics in noncommutative spacetime is developed. It is based on the work of Do...
The first instances of deformation theory were given by Kodaira and Spencer for complex structures a...
Lorentzian and quantum mechanics are obtained from Galilean and classical mechanics by stabilizing d...
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