A. V. Pazhitnov, “Rationality of boundary operators in the Novikov complex in general position”, Algebra i Analiz, 9:5 (1997), 92–139; St. Petersburg Math. J., 9:5 (1998), 969

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Algebra i Analiz, 1997, Volume 9, Issue 5, Pages 92–139 (Mi aa875)

This article is cited in 10 scientific papers (total in 10 papers)

Research Papers

Rationality of boundary operators in the Novikov complex in general position

A. V. Pazhitnov

Université de Nantes, Faculté des Sciences, Nantes

Full-text PDF (2984 kB) Citations (10)

Received: 22.11.1996

Bibliographic databases:

Document Type: Article

Language: Russian

Citation: A. V. Pazhitnov, “Rationality of boundary operators in the Novikov complex in general position”, Algebra i Analiz, 9:5 (1997), 92–139; St. Petersburg Math. J., 9:5 (1998), 969–1006

Citation in format AMSBIB

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\by A.~V.~Pazhitnov

\paper Rationality of boundary operators in the Novikov complex in general position

\jour Algebra i Analiz

\yr 1997

\vol 9

\issue 5

\pages 92--139

\mathnet{http://mi.mathnet.ru/aa875}

\mathscinet{http://mathscinet.ams.org/mathscinet-getitem?mr=1604381}

\zmath{https://zbmath.org/?q=an:0899.58009}

\transl

\jour St. Petersburg Math. J.

\yr 1998

\vol 9

\issue 5

\pages 969--1006

Linking options:

https://www.mathnet.ru/eng/aa875

https://www.mathnet.ru/eng/aa/v9/i5/p92

This publication is cited in the following 10 articles:

Pajitnov A., “On the Conical Novikov Homology”, Eur. J. Math., 6:4 (2020), 1303–1341
Burghelea D., “Dynamics, Spectral Geometry and Topology”, Alexandru Myller Mathematical Seminar, AIP Conference Proceedings, 1329, 2011, 35–48
Gelbukh, I, “On the structure of a Morse form foliation”, Czechoslovak Mathematical Journal, 59:1 (2009), 207
Burghelea, D, “Dynamics, Laplace transform and spectral geometry”, Journal of Topology, 1:1 (2008), 115
Gelbukh, I, “Presence of minimal components in a Morse form foliation”, Differential Geometry and Its Applications, 22:2 (2005), 189
Schutz D., “Geometric chain homotopy equivalences between Novikov complexes”, High-Dimensional Manifold Topology, 2003, 469–498
Ranicki, A, “The algebraic construction of the Novikov complex of a circle-valued Morse function”, Mathematische Annalen, 322:4 (2002), 745
Schutz, D, “One-parameter fixed-point theory and gradient flows of closed 1-forms”, K-Theory, 25:1 (2002), 59
Pajitnov, AV, “Closed orbits of gradient flows and logarithms of non-Abelian Witt vectors”, K-Theory, 21:4 (2000), 301
A. V. Pajitnov, “Simple homotopy type of the Novikov complex and the Lefschetz $\zeta$-function of a gradient flow”, Russian Math. Surveys, 54:1 (1999), 119–169

Citing articles in Google Scholar: Russian citations, English citations
Related articles in Google Scholar: Russian articles, English articles

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References:	2
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