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Non-commutative Cryptography and Complexity of Group-theoretic Problems

, cryptography, and complexity theory. It explores how non-commutative (infinite) groups, which are typically studied in combinatorial group theory, can;

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Group Theoretic Cryptography

is viewed as a potential source of quantum-resilient cryptographic primitives for the future. Group Theoretic Cryptography supplies an ideal;

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Group-based Cryptography

, cryptography,and c- plexity theory. We explorehownon-commutative(in?nite) groups,which arety- callystudiedincombinatorialgrouptheory;

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Corings and Comodules

including differential graded categories through classical and Hopf-type module theory to non-commutative geometry and mathematical physics. This;

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Commutative Harmonic Analysis II

ideas underlying practically everything in harmonic analysis. this book is an unusual combination of the general and abstract group theoretic;

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Commutative Harmonic Analysis II

ideas underlying practically everything in harmonic analysis. This book is an unusual combination of the general and abstract group theoretic;

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Mathematical Foundations of Public Key Cryptography

applications. Incorporating the complexity theory of algorithms throughout, it introduces the basic number theoretic and algebraic algorithms and their;

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Ideal Theoretic Methods in Commutative Algebra

Includes current work of 38 renowned contributors that details the diversity of thought in the fields of commutative algebra and;

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Number Theoretic Methods in Cryptography

The book introduces new techniques which imply rigorous lower bounds on the complexity of some number theoretic and cryptographic problems;

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Number-Theoretic Methods in Cryptology

in cryptography; public-key cryptography; lattices in cryptography; number theory; pseudorandomness; and algebraic structures and analysis.;

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Quantum Computational Number Theory

on applications in cryptography. Readers will learn to develop fast algorithms, including quantum algorithms, to solve various classic and;

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Topics in Commutative Ring Theory

readers into unexpected territory with discussions on rings of continuous functions and the set-theoretic foundations of mathematics. Written by;

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Physical-Layer Security and Quantum Key Distribution

exposition on: cryptography, information-theoretic approach to cryptography, physical-layer security, covert/stealth/low-probability of detection;

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Physical-Layer Security and Quantum Key Distribution

exposition on: cryptography, information-theoretic approach to cryptography, physical-layer security, covert/stealth/low-probability of detection;

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Advances in Cryptology - EUROCRYPT 2019

security; succinct arguments and secure messaging; obfuscation; block ciphers; differential privacy; bounds for symmetric cryptography; non;

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Advances in Cryptology - EUROCRYPT 2019

security; succinct arguments and secure messaging; obfuscation; block ciphers; differential privacy; bounds for symmetric cryptography; non;

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Introduction To Formal Languages And Machine Computation, An

This book provides a concise and modern introduction to Formal Languages and Machine Computation, a group of disparate topics in the theory;

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Introduction To Formal Languages And Machine Computation, An

This book provides a concise and modern introduction to Formal Languages and Machine Computation, a group of disparate topics in the theory;

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Deformations of Spacetime Symmetries

This monograph provides an introduction to deformations of Poincare symmetries focusing on models with a Lie group momentum space and;

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Studies in Complexity and Cryptography

This book presents a collection of 36 pieces of scientific work in the areas of complexity theory and foundations of cryptography: 20;

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From Differential Geometry to Non-commutative Geometry and Topology

geometry and non-commutative geometry. The book shows that the index formula is a topological statement, and ends with non-commutative topology.;

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Representations of Finite Groups

necessarily finite dimensional representations) of a finite group. The proof draws on ideas from commutative algebra, cohomology of groups, and stable;

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Discrete Algebraic Methods

chapter is devoted to combinatorial group theory and its connections to automata. Contents: Algebraic structures Cryptography Number;

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Riemann Hypothesis for Function Fields

This book provides a lucid exposition of the connections between non-commutative geometry and the famous Riemann Hypothesis, focusing on;

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The Riemann Hypothesis for Function Fields

This book provides a lucid exposition of the connections between non-commutative geometry and the famous Riemann Hypothesis, focusing on;

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Advances in Cryptology - EUROCRYPT 2011

, homomorphic cryptography, signature schemes, information-theoretic cryptography, symmetric key cryptography, attacks and algorithms, secure;

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Cryptanalysis of Number Theoretic Ciphers

needed in cryptography as well as definitions and simple examples from cryptography. It includes summaries of elementary number theory and group;

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