<--- Back to Details
First PageDocument Content
Geometry / Space / Exact solutions in general relativity / Riemannian geometry / Differential geometry / Conformal geometry / Angle / Conformal map / Conformal group / Ricci curvature / Conformal vector field / Pp-wave spacetime
Date: 2003-05-27 12:41:03
Geometry
Space
Exact solutions in general relativity
Riemannian geometry
Differential geometry
Conformal geometry
Angle
Conformal map
Conformal group
Ricci curvature
Conformal vector field
Pp-wave spacetime

Conformal geometry of gravitational plane waves ¨ hnel1 and H.-B. Rademacher W. Ku Abstract: It is well known that the conformal group of a non-flat vacuum pp-wave is at most 7-dimensional. Here we explicitly determine

Add to Reading List

Source URL: www.math.uni-leipzig.de

Download Document from Source Website

File Size: 154,47 KB

Share Document on Facebook

Similar Documents

Fourth COPROMAPH International School Registration Form! Just fill in this form. Check and email it to copromaph secretariat. "Group Theory, Representation and Algebro-geometric aspects of Conformal Field Theory", Octob

DocID: 1vib8 - View Document

Conformal geometry of gravitational plane waves ¨ hnel1 and H.-B. Rademacher W. Ku Abstract: It is well known that the conformal group of a non-flat vacuum pp-wave is at most 7-dimensional. Here we explicitly determine

Conformal geometry of gravitational plane waves ¨ hnel1 and H.-B. Rademacher W. Ku Abstract: It is well known that the conformal group of a non-flat vacuum pp-wave is at most 7-dimensional. Here we explicitly determine

DocID: 1qrYy - View Document

COMMENTS ON “CONFORMAL AND QUASICONFORMAL CATEGORICAL REPRESENTATION OF HYPERBOLIC RIEMANN SURFACES” Shinichi Mochizuki December 2015

COMMENTS ON “CONFORMAL AND QUASICONFORMAL CATEGORICAL REPRESENTATION OF HYPERBOLIC RIEMANN SURFACES” Shinichi Mochizuki December 2015

DocID: 1qmns - View Document

Moduli Spaces Two Riemann surfaces of the same topological type can, of course, be conformally inequivalent; but how many conformal structures are there, and how can one deform them ? Take for example an annulus A(r, R)

Moduli Spaces Two Riemann surfaces of the same topological type can, of course, be conformally inequivalent; but how many conformal structures are there, and how can one deform them ? Take for example an annulus A(r, R)

DocID: 1pKbH - View Document

THE LOCAL EQUIVALENCE PROBLEM FOR 7-DIMENSIONAL, 2-NONDEGENERATE CR MANIFOLDS WHOSE CUBIC FORM IS OF CONFORMAL UNITARY TYPE A Dissertation by CURTIS WADE PORTER

THE LOCAL EQUIVALENCE PROBLEM FOR 7-DIMENSIONAL, 2-NONDEGENERATE CR MANIFOLDS WHOSE CUBIC FORM IS OF CONFORMAL UNITARY TYPE A Dissertation by CURTIS WADE PORTER

DocID: 1pynR - View Document