analytic torsion
topological invariant of manifolds that can distinguish homotopy-equivalent manifolds; computable as a regularized determinant of the Laplacian for an arbitrary Riemannian metric
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analytic torsion
Summary
analytic torsion is a topological property[1]. It draws 19 Wikipedia views per month (topological_property category, ranking #8 of 9).[2]
Key Facts
- analytic torsion's instance of is recorded as topological property[3].
- Kurt Reidemeister is named after analytic torsion[4].
- Daniel Burrill Ray is named after analytic torsion[5].
- Isadore Singer is named after analytic torsion[6].
- analytic torsion's said to be the same as is recorded as Reidemeister torsion[7].
- analytic torsion's Freebase ID is recorded as /m/03d27gq[8].
- analytic torsion's defining formula is recorded as T(M,E)=\exp \left(\sum {k}(-1)^{k}k\zeta {k}^{\prime }(0)/2\right)=\prod {k}\Delta {k}^{-(-1)^{k}k/2}[9].
- analytic torsion's MathWorld ID is recorded as AnalyticTorsion[10].
- analytic torsion's nLab ID is recorded as analytic torsion[11].
- analytic torsion's maintained by WikiProject is recorded as WikiProject Mathematics[12].
- analytic torsion's Microsoft Academic ID is recorded as 2775853559[13].
Why It Matters
analytic torsion draws 19 Wikipedia views per month (topological_property category, ranking #8 of 9).[2]