A test for compactness of a foliation

Author:

Mel'nikova I. A.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference8 articles.

1. S. P. Novikov, “The Hamiltonian formalism and a multivalued version of Morse theory,”Uspekhi Mat. Nauk [Russian Math. Surveys],37, No. 5, 3–49 (1982).

2. S. P. Novikov, “Critical points and level surfaces of multivalued functions,” in:Trudy Mat. Inst. Steklov [Proc. Steklov Inst. Math.],166, 201–209 (1984).

3. A. V. Zorich, “Quasiperiodic structure of level surfaces of a 1-form close to a rational one; Novikov's problem,”Izv. Akad. Nauk SSSR, Ser. Mat. [Math. USSR-Izv.],51, No. 6, 1322–1344 (1987).

4. T. K. T. Le, “On the structure of level surfaces of a Morse form,”Mat. Zametki. [Math. Notes],44, No. 1, 124–133 (1988).

5. L. A. Alaniya, “On the topological structure of the level surfaces of Morse 1-forms,”Uspekhi Mat. Nauk [Russian Math. Surveys],46, No. 3, 179–180 (1991).

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2. Sufficient conditions for the compactifiability of~a~closed~one-form~foliation;TURKISH JOURNAL OF MATHEMATICS;2017

3. ON COLLINEAR CLOSED ONE-FORMS;Bulletin of the Australian Mathematical Society;2011-06-16

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