Skip to search formSkip to main contentSkip to account menu

Lefschetz zeta function

In mathematics, the Lefschetz zeta-function is a tool used in topological periodic and fixed point theory, and dynamical systems. Given a mapping f… 
Wikipedia (opens in a new tab)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
It was shown by Usher that any fiber sum of Lefschetz fibrations over $S^2$ is minimal, which was conjectured by Stipsicz. We… 
2017
2017
This chapter shows that a 4-manifold admits a boundary Lefschetz fibration over the disc if and only if it is diffeomorphic to S1… 
Review
2014
Review
2014
Recent progress of the complex Langevin method and the Lefschetz thimble in connection with the sign problem is reviewed. These… 
2014
2014
It is sometimes speculated that the sign problem that afflicts many quantum field theories might be reduced or even eliminated by… 
2012
2012
We give a generalization of the concept of near-symplectic structures to 2n dimensions. According to our definition, a closed 2… 
2012
2012
Let M be a closed oriented manifold, and let Sg denote the closed surface of genus g; unless otherwise specified, assume g ≥ 2. A… 
2010
2010
A classical way to construct a Lagrangian in a symplectic manifold $\Sigma$ is to let $\Sigma$ appear as a smooth fiber in a… 
2004
2004
We study the invariants of surfaces in 4-manifolds extracted from the Seiberg-Witten and the Ozsvath-Szabo invariants of their… 
Review
1999
Review
1999
Contents § 1. Introduction and statement of results § 2. Morse-Novikov theory § 3. Brief survey of some results of [2] § 4… 
Review
1997
Review
1997
Let f : M → S be a Morse map from a closed connected manifold to a circle. S.P.Novikov constructed an analog of the Morse complex…