Nonassociative algebras: a framework for differential geometry.
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Noncommutative algebraic geometry.
Olav A. Laudal (2003)
Revista Matemática Iberoamericana
The need for a noncommutative algebraic geometry is apparent in classical invariant and moduli theory. It is, in general, impossible to find commuting parameters parametrizing all orbits of a Lie group acting on a scheme. When one orbit is contained in the closure of another, the orbit space cannot, in a natural way, be given a scheme structure. In this paper we shall show that one may overcome these difficulties by introducing a noncommutative algebraic geometry, where affine schemes are modeled...
Noncommutative algebraic geometry: From pi-algebras to quantum groups.
Verschoren, A., Willaert, L. (1997)
Bulletin of the Belgian Mathematical Society - Simon Stevin
Noncommutative compact manifolds constructed from quivers.
Le Bruyn, Lieven (1999)
AMA. Algebra Montpellier Announcements [electronic only]
Noncommutative geometry and the difraction one dimensional network.
Pişcoran, Laurian (2004)
Acta Universitatis Apulensis. Mathematics - Informatics
Noncommutative Local Algebra.
A.L. Rosenberg (1994)
Geometric and functional analysis
Note on the Solution of the Quartic Equation ..........
A. Cayley (1869)
Mathematische Annalen
Currently displaying 1 – 7 of 7
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