Lefschetz theory, geometric Thom forms and the far point set

DOI10.3836/tjm/1244208393zbMath1158.53325OpenAlexW2065425755WikidataQ126075822 ScholiaQ126075822MaRDI QIDQ1768106

Mihail Frumosu, Steven Rosenberg

Publication date: 14 March 2005

Published in: Tokyo Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3836/tjm/1244208393

zbMATH Keywords

fixed pointEuler characteristicChern-Gauss-Bonnet formulaThom classoriented Riemannian bundle

Mathematics Subject Classification ID

Fixed-point theorems on manifolds (58C30) Global Riemannian geometry, including pinching (53C20) Fixed points and coincidences in algebraic topology (55M20)

Related Items (1)

Geodesic complexity of homogeneous Riemannian manifolds

Cites Work

• Superconnections, Thom classes, and equivariant differential forms
• Some isoperimetric inequalities and eigenvalue estimates
• On the Sobolev constant and the $p$-spectrum of a compact riemannian manifold
• Riemannian geometry
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