Abstract

The motion of test membranes on which the group GG of isometries of a spacetime MM acts has been considered in general settings. It has been shown that the configuration of Nambu-Goto membranes is described by the Nambu-Goto membranes in the quotient manifold M/GM/G with an appropriate projected metric if (i) GG is Abelian, (ii) GG is semisimple and compact, or (iii) the orthogonal distribution of the orbit of GG is integrable, but in general not. It has also been shown that a similar result holds when the membranes couple with scalar maps or differential form fields.

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