000			01610nam a22003017a 4500
005			20220512114207.0
008			220512b |||||||| |||| 00| 0 eng d
020			_a9780821802687
028			_a:Technical Bureau India Pvt. Ltd. _b:E/261, Shastri Nagar Delhi _c:TB345 _d:06/05/2022
082			_a516.352 MIR
100			_aMiranda, Rick
245			_aAlgebraic Curves and Riemann Surfaces _c/ Rick Miranda
260			_aProvidence, _b: American Mathematical Society, _c©1995.
300			_axxi, 390p. _c; 26 cm.
365			_b5062
490			_aGraduate studies in mathematics, v. 5.
505			_aChapter I. Riemann surfaces: Basic definitions Chapter II. Functions and maps Chapter III. More examples of Riemann surfaces Chapter IV. Integration on Riemann surfaces Chapter V. Divisors and meromorphic functions Chapter VI. Algebraic curves and the Riemann-Roch theorem Chapter VII. Applications of Riemann-Roch Chapter VIII. Abel's Theorem Chapter IX. Sheaves and Čech cohomology Chapter X. Algebraic sheaves Chapter XI. Invertible sheaves, line bundles, and ˇH1
520			_aThe author of this monograph argues that algebraic curves are best encountered for the first time over the complex numbers, where the reader's classical intuition about surfaces, integration, and other concepts can be brought into play.
650			_aMathematics
650			_aGeometry
650			_aCurves, Algebraic.
650			_aRiemann surfaces.
650			_a31.51 algebraic geometry.
650			_aAlgebraïsche krommen.
650			_aCurves, Algebraic
700			_aMiranda, Rick,
942			_cBOOK
999			_c59204 _d59204