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First Order Algebraic Differential Equations: A Differential Algebraic Approach

✍ Scribed by Michihiko Matsuda (eds.)


Publisher
Springer-Verlag Berlin Heidelberg
Year
1980
Tongue
English
Leaves
117
Series
Lecture Notes in Mathematics 804
Edition
1
Category
Library

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✦ Table of Contents


Differential algebraic function field of one variable....Pages 1-6
Movable singularities....Pages 7-10
Fuchs' theorem....Pages 11-16
Extensions of the coefficient field....Pages 17-21
Briot-Bouquet's theorem....Pages 22-26
Clairaut fields....Pages 27-32
PoincarΓ© fields....Pages 33-41
Analogs of addition formulae for elliptic functions....Pages 42-46
PoincarΓ© fields generated by the constants....Pages 47-51
PoincarΓ© fields of characteristic 0....Pages 52-55
Automorphisms of an elliptic field....Pages 56-68
Differential automorphisms....Pages 69-73
Differential automorphisms of a PoincarΓ© field....Pages 74-77
Riccati fields of characteristic 0....Pages 78-82
Weierstrass points....Pages 83-90
Clairaut fields of characteristic 0....Pages 91-94
Movable singularities in case of characteristic 0....Pages 95-102
Differential Lefschetz principle....Pages 103-109

✦ Subjects


Analysis


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