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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… 
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Related topics

Related topics

4 relations
Artin–Mazur zeta functionEuler characteristicFixed point (mathematics)Iterated function

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
Lefschetz-thimble approach to the Silver Blaze problem of one-site fermion model
The sign problem of finite-density QCD at the zero temperature becomes very severe if the quark chemical potential exceeds half… 
2015
2015
Improvement in complex Langevin dynamics from a view point of Lefschetz thimbles
We develop a way of improving complex Langevin dynamics motivated by the Lefschetz-thimble decomposition of integrals. In our… 
Review
2014
Review
2014
New algorithms for finite density QCD
Recent progress of the complex Langevin method and the Lefschetz thimble in connection with the sign problem is reviewed. These… 
Highly Cited
2014
Highly Cited
2014
An efficient method to compute the residual phase on a Lefschetz thimble
We propose an efficient method to compute the so-called residual phase that appears when performing Monte Carlo calculations on a… 
2013
2013
Symplectic fillings of lens spaces as Lefschetz fibrations
We construct a positive allowable Lefschetz fibration over the disk on any minimal weak symplectic filling of the canonical… 
2012
2012
Near-symplectic 2n-manifolds
We give a generalization of the concept of near-symplectic structures to 2n dimensions. According to our definition, a closed 2… 
Review
2012
Review
2012
The sign problem and the Lefschetz thimble
Recently, we have introduced a novel approach to deal with the sign problem that prevents the Monte Carlo simulations of a class… 
2007
2007
Lefschetz Fibrations and an Invariant of Finitely Presented Groups
Every finitely presented group is the fundamental group of the total space of a Lefschetz fibration. This follows from results of… 
2004
2004
Relative Seiberg-Witten and Ozsvath-Szabo 4-dimensional invariants with respect to embedded surfaces
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
Simple homotopy type of the Novikov complex and the Lefschetz ζ-function of a gradient flow
Contents § 1. Introduction and statement of results § 2. Morse-Novikov theory § 3. Brief survey of some results of [2] § 4… 
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