A geometrical interpretation of classical W-transformations

Abstract

We give a simple geometrical interpretation of classical $\W$-transformations as deformations of constant energy surfaces by canonical transformations on a two-dimensional phase space.

8 pages, Plain TeX, (the only changes are the Bonn preprint number and a minor notational correction in the third section), BONN-HE-92-27,KUL-TF-92/34

References in corpus (2)

• Remarks on the BRST-cohomology for $c_M>1$ matter coupled to ``Liouville gravity"
• The Classical Limit of W-Algebras

Cited by in corpus (8)

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• The algebra of q-pseudodifferential symbols and the q-W_{KP}^n algebra
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• On W_3-morphisms and the Geometry of Plane Curves
• The Algebra of Differential Operators on the Circle and $W_{KP}^{(q)}$
• Superconformal theories from Pseudoparticle Mechanics
• The effective action of W_3-gravity