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- Polyakov_formula abstract "In differential geometry and mathematical physics (especially string theory), the Polyakov formula expresses the conformal variation of the zeta functional determinant of a Riemannian manifold. The corresponding density is local, and therefore is a Riemannian curvature invariant. In particular, whereas the functional determinant itself is prohibitively difficult to work with in general, its conformal variation can be written down explicitly.".
- Polyakov_formula wikiPageExternalLink sigma07-090.pdf.
- Polyakov_formula wikiPageID "22085817".
- Polyakov_formula wikiPageLength "917".
- Polyakov_formula wikiPageOutDegree "10".
- Polyakov_formula wikiPageRevisionID "413628256".
- Polyakov_formula wikiPageWikiLink Calculus_of_variations.
- Polyakov_formula wikiPageWikiLink Category:Conformal_geometry.
- Polyakov_formula wikiPageWikiLink Category:Spectral_theory.
- Polyakov_formula wikiPageWikiLink Category:String_theory.
- Polyakov_formula wikiPageWikiLink Conformal_geometry.
- Polyakov_formula wikiPageWikiLink Differential_geometry.
- Polyakov_formula wikiPageWikiLink Mathematical_physics.
- Polyakov_formula wikiPageWikiLink Minakshisundaram–Pleijel_zeta_function.
- Polyakov_formula wikiPageWikiLink Riemannian_manifold.
- Polyakov_formula wikiPageWikiLink String_theory.
- Polyakov_formula wikiPageWikiLinkText "Polyakov formula".
- Polyakov_formula wikiPageUsesTemplate Template:Citation.
- Polyakov_formula subject Category:Conformal_geometry.
- Polyakov_formula subject Category:Spectral_theory.
- Polyakov_formula subject Category:String_theory.
- Polyakov_formula type Algebra.
- Polyakov_formula type Physic.
- Polyakov_formula comment "In differential geometry and mathematical physics (especially string theory), the Polyakov formula expresses the conformal variation of the zeta functional determinant of a Riemannian manifold. The corresponding density is local, and therefore is a Riemannian curvature invariant. In particular, whereas the functional determinant itself is prohibitively difficult to work with in general, its conformal variation can be written down explicitly.".
- Polyakov_formula label "Polyakov formula".
- Polyakov_formula sameAs Q7226124.
- Polyakov_formula sameAs m.05p0jcr.
- Polyakov_formula sameAs Q7226124.
- Polyakov_formula wasDerivedFrom Polyakov_formula?oldid=413628256.
- Polyakov_formula isPrimaryTopicOf Polyakov_formula.