Kirjojen hintavertailu – 12 903 724 kirjaa ja 27 kauppaa

Kirjailija

Shaul Zemel

Kirjat ja teokset yhdessä paikassa: 3 kirjaa, julkaisuja vuosilta 2010–2025, suosituimpiin kuuluu Abelian Surfaces and Isogeny-based Cryptography. Vertaile teosten hintoja ja tarkista saatavuus suomalaisista kirjakaupoista.

3 kirjaa

Kirjojen julkaisuvuodet: 2010–2025.

Abelian Surfaces and Isogeny-based Cryptography

Abelian Surfaces and Isogeny-based Cryptography

Tony Shaska; Shaul Zemel

IOS PRESS
2025
nidottu
Isogeny-based cryptography, built on the arithmetic of elliptic curves and higher-dimensional abelian varieties like abelian surfaces, is a cornerstone of post-quantum security. Abelian Surfaces and Isogeny-based Cryptography compiles cutting-edge research papers presented at a landmark conference held at the Einstein Institute of Mathematics, The Hebrew University of Jerusalem, from July 29–31, 2024, supported by the NATO Science for Peace and Security Programme. This event united mathematicians, cryptographers, and computer scientists to explore the interplay of algebraic geometry and cryptography, focusing on isogeny-based cryptographic systems. The volume features five rigorously peer-reviewed papers that advance the arithmetic of abelian surfaces, computational techniques for isogenies, and secure protocol design. Contributions include novel algorithms for (l, l)-isogenies using Kummer surfaces and theta functions, analyses of supersingular isogeny graphs for cryptographic applications, mappings of Prym varieties to Shimura varieties, and efficient computation of division polynomials in genus two. These works connect to broader mathematical structures, such as geometric symmetries and modular curves, enriching cryptographic innovation. This collection is an invaluable resource for researchers in cryptography and algebraic geometry. It seeks to inspire continued exploration of isogeny-based cryptography and abelian varieties, driving theoretical breakthroughs and practical solutions for secure communication in the quantum age.
Generalizations of Thomae's Formula for Zn Curves

Generalizations of Thomae's Formula for Zn Curves

Hershel M. Farkas; Shaul Zemel

Springer-Verlag New York Inc.
2012
nidottu
Previous publications on the generalization of the Thomae formulae to Zn curves have emphasized the theory's implications in mathematical physics and depended heavily on applied mathematical techniques. This book redevelops these previous results demonstrating how they can be derived directly from the basic properties of theta functions as functions on compact Riemann surfaces. "Generalizations of Thomae's Formula for Zn Curves" includes several refocused proofs developed in a generalized context that is more accessible to researchers in related mathematical fields such as algebraic geometry, complex analysis, and number theory. This book is intended for mathematicians with an interest in complex analysis, algebraic geometry or number theory as well as physicists studying conformal field theory.
Generalizations of Thomae's Formula for Zn Curves

Generalizations of Thomae's Formula for Zn Curves

Hershel M. Farkas; Shaul Zemel

Springer-Verlag New York Inc.
2010
sidottu
Previous publications on the generalization of the Thomae formulae to Zn curves have emphasized the theory's implications in mathematical physics and depended heavily on applied mathematical techniques. This book redevelops these previous results demonstrating how they can be derived directly from the basic properties of theta functions as functions on compact Riemann surfaces. "Generalizations of Thomae's Formula for Zn Curves" includes several refocused proofs developed in a generalized context that is more accessible to researchers in related mathematical fields such as algebraic geometry, complex analysis, and number theory. This book is intended for mathematicians with an interest in complex analysis, algebraic geometry or number theory as well as physicists studying conformal field theory.