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C-number

The term c-number (or classical number) is an old nomenclature used by Paul Dirac which refers to real and complex numbers. It is used to distinguish… Expand
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Papers overview

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2018
2018
This paper examines some familiar results from complex analysis in the framework of hypercomplex analysis. It is usually taught… Expand
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Review
2016
Review
2016
Publisher Summary This chapter focuses on the quantization of lie groups and lie algebras. The Algebraic Bethe Ansatz—the… Expand
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2016
2016
We derive a $c$-number generalized Langevin equation (GLE) describing the evolution of the expectation values ${\ensuremath… Expand
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2011
2011
All-loop asymptotic Bethe equations for a 3-parameter deformation of AdS5/CFT4 have been proposed by Beisert and Roiban. We… Expand
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2003
2003
We numerically implement the reactive flux formalism on the basis of a recently proposed c-number Langevin equation [Barik et al… Expand
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2002
2002
Invertible maps from operators of quantum observables onto functions of c-number arguments and their associative products are… Expand
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1998
1998
Abstract A non-Grassmanian path integral representation is given for the solution of the Klein–Gordon and the Dirac equations… Expand
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1992
1992
Abstract We investigate some of the basic features of the interaction of superpositions of coherent states of light with two… Expand
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1984
1984
We investigate the effect of spin-dependent forces in a recently proposed approach to the problem of extended particles with… Expand
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Highly Cited
1973
Highly Cited
1973
The structure constants of the “algebra” of constraints of a parametrized field theory are derived by a simple geometrical… Expand
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