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20210126055100.0 |
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|b Basel
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|a 0-8176-2742-1
|b Boston
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|a 19920520h19921992k y0frey0103 ba
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|a eng
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|b xxxe##
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|6 z01
|a nga
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|a Compact Riemann surfaces
|f Raghavan Narasimhan
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| 210 |
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|a Basel
|c Birkhäuser
|d 1992, cop. 1992
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| 215 |
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|a 1 vol. (120 p.)
|d 24 cm
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| 225 |
0 |
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|a Lectures in mathematics ETH Zürich
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| 305 |
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|a Autre tirage : 1996
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| 320 |
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|a Bibliogr. p.[119]-120
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2 |
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|p P. 3
|b 1, Algebraic functions
|p P. 8
|b 2, Riemann surfaces
|p P. 12
|b 3, The sheaf of germs of holomorphic functions
|p P. 15
|b 4, The Riemann surface of an algebraic function
|p P. 17
|b 5, Sheaves
|p P. 27
|b 6, Vector bundles, line bundles and divisors
|p P. 32
|b 7, Finiteness theorems
|p P. 38
|b 8, The Dolbeault isomorphism
|p P. 43
|b 9, Weyl s lemma and the Serre duality theorem
|p P. 49
|b 10, The Riemann-Roch theorem and some applications
|p P. 58
|b 11, Further properties of compact Riemann surfaces
|p P. 63
|b 12, Hyperelliptic curves and the canonical map
|p P. 66
|b 13, Some geometry of curves in projective space
|p P. 77
|b 14, Bilinear relations
|p P. 84
|b 15, The Jacobian and Abel s theorem
|p P. 91
|b 16, The Riemann theta function
|p P. 97
|b 17, The theta divisor
|p P. 106
|b 18,Torelli s theorem
|p P. 111
|b 19, Riemann s theorem on the singularities of
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| 410 |
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|0 066944317
|t Lectures in mathematics - ETH Zürich
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| 606 |
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|3 PPN029649609
|a Riemann, Surfaces de
|2 rameau
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| 676 |
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|a 515/.223
|v 20
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| 680 |
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|a QA333
|b .N33 1992
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| 686 |
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|a 30Fxx
|c 1991
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|a Narasimhan
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|f 1937-2015
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