Isbn: 9780387954905 - elliptic curves: 111 (16 risultati)

Condizione: good.

Hardcover. Condizione: Very Good. Condizione sovraccoperta: Published Without Dust Jacket. 2nd Edition. 487 pp. Tightly bound. Corners not bumped. Text is free of markings. No ownership markings. Published without dust jacket. There is one light ding to the top edge of the front board. This is the First Printing of the Second Edition. 9,8,7,6,5,4,3,2,1.…

Hardcover. Condizione: Very Good. Condizione sovraccoperta: Published Without Dust Jacket. 2nd Edition. 487 pp. Tightly bound. Corners not bumped. Text is free of markings. No ownership markings. Published without dust jacket. Printed boards. First Printing of the Second Edition. 9,8,7,6,5,4,3,2,1.

Hardcover. Condizione: Fine.

Hardcover. Condizione: Sehr gut. 2nd ed. N.Y., Springer (2004). gr.8°. 42 figs. XXI, 487 p. Hardbound. (back faded, otherwise like new).- Graduate Texts in Mathematics, 111.- With exercises and 'guide to the exercises'.- Incl. bibliography.

Condizione: Sehr gut. Formateinband: Pappband / gebundene Ausgabe XXI, 487 S. (24 cm) Gebundene Ausgabe; Second Edition; Sehr guter Zustand. Sprache: Englisch Gewicht in Gramm: 1200 [Stichwörter: Elliptische Kurven; Rational points and plane curves, Elementary properties of the Chord-Tangent Group Law on a Cubic Curve, Plane algebraic curves, Families of elliptic curves and geometric properties of torsion points, Proff of Mordell's Finite Generation Theorem, Galois Cohomology and Isomorphism classification of Elliptic curves over arbitrary fields, Elliptic and hypergeometric functions, Theta functions, Modular functions, Birch and Swinnerton-Dyer conjecture, Calabi-Yau varieties, Families of elliptic curves etc.].…

Brossura. Condizione: fine. 2003; br., pp. 490, cm 24x15,5. Libro.

Condizione: New.

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Condizione: New. In.

Condizione: New.

Condizione: As New. Unread book in perfect condition.

Gebunden. Condizione: New.

Hardback. Condizione: New. Second Edition 2004. There are three new appendices, one by Stefan Theisen on the role of Calabi- Yau manifolds in string theory and one by Otto Forster on the use of elliptic curves in computing theory and coding theory. In the third appendix we discuss the role of elliptic curves in homotopy theory. In these three introductions the reader can get a clue to the far-reaching implications of the theory of elliptic curves in mathematical sciences. During the ?nal production of this edition, the ICM 2002 manuscript of Mike Hopkins became available. This report outlines the role of elliptic curves in ho- topy theory. Elliptic curves appear in the form of the Weierstasse equation and its related changes of variable. The equations and the changes of variable are coded in an algebraic structure called a Hopf algebroid, and this Hopf algebroid is related to a cohomology theory called topological modular forms. Hopkins and his coworkers have used this theory in several directions, one being the explanation of elements in stable homotopy up to degree 60. In the third appendix we explain how what we described in Chapter 3 leads to the Weierstrass Hopf algebroid making a link with Hopkins' paper.…

Hardback. Condizione: New. Second Edition 2004. There are three new appendices, one by Stefan Theisen on the role of Calabi- Yau manifolds in string theory and one by Otto Forster on the use of elliptic curves in computing theory and coding theory. In the third appendix we discuss the role of elliptic curves in homotopy theory. In these three introductions the reader can get a clue to the far-reaching implications of the theory of elliptic curves in mathematical sciences. During the ?nal production of this edition, the ICM 2002 manuscript of Mike Hopkins became available. This report outlines the role of elliptic curves in ho- topy theory. Elliptic curves appear in the form of the Weierstasse equation and its related changes of variable. The equations and the changes of variable are coded in an algebraic structure called a Hopf algebroid, and this Hopf algebroid is related to a cohomology theory called topological modular forms. Hopkins and his coworkers have used this theory in several directions, one being the explanation of elements in stable homotopy up to degree 60. In the third appendix we explain how what we described in Chapter 3 leads to the Weierstrass Hopf algebroid making a link with Hopkins' paper.…