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Publication Date:
January 2005
ISSN:
1572-9176
DOI:
10.1515/GMJ.2005.443

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Editor-in-Chief: Kiguradze, Ivan / Shervashidze, T.

Editorial Board Member: Kvinikadze, M. / Bantsuri, R. / Baues, Hans-Joachim / Besov, O.V. / Bojarski, B. / Duduchava, R. / Engelbert, Hans-Jรผrgen / Gamkrelidze, R. / Gubeladze, J. / Hirzebruch, F. / Inassaridze, Hvedri / Jibladze, M. / Kadeishvili, T. / Kegel, Otto H. / Kharazishvili, Alexander / Kharibegashvili, S. / Khmaladze, E. / Kiguradze, Tariel / Kokilashvili, V. / Krushkal, S. I. / Kurzweil, J. / Kwapien, S. / Lerche, Hans Rudolf / Mawhin, J. / Ricci, P.E. / Tarieladze, V. / Triebel, Hans / Vakhania, N. / Zanolin, Fabio

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Deciding Linear Disjointness of Finitely Generated Differential Fields

Hassan Kalim1 / Brahim Sadik1

1Dpartement de Mathmatiques, Facul des Sciences Semlalia, BP 2390 Marrakech, Morocco. E-mail : {kalim,sadik}@ucam.ac.ma

Citation Information: Georgian Mathematical Journal. Volume 12, Issue 3, Pages 443โ€“453, ISSN (Online) 1072-9176, ISSN (Print) 1072-947X, DOI:ย 10.1515/GMJ.2005.443, January 2005

Publication History:
Received:
2004-09-09

Abstract

We describe a method for proving the existence of a differential field over which two given differential subfields are linearly disjoint. In the affirmative case, they are linear disjoint over their intersection, which can be computed using characteristic sets. Our method is based on the correspondence between field extensions and ideals.

Key words and phrases:: Characteristic sets; differential fields; linear disjointness

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