paper

Introduction to Braided Geometry and -Minkowski Space

arXiv:hep-th/9410241

Abstract

We present a systematic introduction to the geometry of linear braided spaces. These are versions of in which the coordinates have braid-statistics described by an R-matrix. From this starting point we survey the author's braided-approach to -deformation: braided differentiation, exponentials, Gaussians, integration and forms, i.e. the basic ingredients for -deformed physics are covered. The braided approach includes natural -Euclidean and -Minkowski spaces in R-matrix form.

60 pages

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