An Algebraic Framework for Diffie–Hellman Assumptions

We put forward a new algebraic framework to generalize and analyze Diffie–Hellman like decisional assumptions which allows us to argue about security and applications by considering only algebraic properties. Our D ℓ , k - MDDH Assumption states that it is hard to decide whether a vector in G ℓ is l...

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Veröffentlicht in:	Journal of cryptology Jg. 30; H. 1; S. 242 - 288
Hauptverfasser:	Escala, Alex, Herold, Gottfried, Kiltz, Eike, Ràfols, Carla, Villar, Jorge
Format:	Journal Article Verlag
Sprache:	Englisch
Veröffentlicht:	New York Springer US 01.01.2017 Springer Nature B.V
Schlagworte:	11 Number theory 11Y Computational number theory Algebra Classificació AMS Coding and Information Theory Columns (structural) Combinatorics Communications Engineering Computational Mathematics and Numerical Analysis Computer Science Decision analysis Diffie-Hellman Assumption Encryption Functions (mathematics) Generic Hardness Groth-Sahai proofs Hash Proof Systems Matemàtiques i estadística Mathematical analysis Networks Nombres, Teoria dels Number theory Probability Theory and Stochastic Processes Public-key Encryption Teoria de nombres Àlgebra Àrees temàtiques de la UPC Diffie–Hellman assumption Public-key encryption Groth–Sahai proofs Hash proof systems Generic hardness
ISSN:	0933-2790, 1432-1378
Online-Zugang:	Volltext
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