2 edition of High-speed algorithms & architectures for number-theoretic cryptosystems found in the catalog.
High-speed algorithms & architectures for number-theoretic cryptosystems
Written in English
|Other titles||High-speed algorithms and architectures for number-theoretic cryptosystems.|
|Statement||by Tolga Acar.|
|The Physical Object|
|Pagination||82 leaves, bound :|
|Number of Pages||82|
The travel grant was awarded to Ms. Yajuan He to present the paper: Y. He and C. H. Chang, “A low-power, high-speed RB-to-NB converter for fast redundant binary multiplier” IEEE International Symposium on Circuits and Systems Student Travel Grant received my PhD student, Ms. Aijiao Cui on 21 May at Kos Island, Greece. Full text of "Cryptographic hardware and embedded systems: First International Workshop, CHES '99, Worcester, MA, USA, August proceedings" See other formats.
The book discusses quantum algorithms for IFP, DLP and ECDLP, based on Shor's seminal work. It also presents some possible alternative post-quantum cryptosystems to replace the IFP, DLP and ECDLP based cryptosystems. This book is intended for graduate-level students and researchers in computing science, mathematics and. Introduction to Algorithms combines the attributes of comprehensiveness and comprehensibility. It will be equally useful as a text, a handbook, and a general reference. "Introduction to Algorithms" covers both classical material and such modern developments as amortized analysis and parallel algorithms.
Computer Science and Information Technology Catalog no. CATITB • ISBN: Electrical Engineering Catalog no. CATEEC • ISBN: the term private key in association with public-key cryptosystems, andsecret key in associ-ation with symmetric-key cryptosystems. This may be motivated by the following line of thought: it takes two or more parties to share a secret, but a key is truly private only when one party alone knows it.
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In this study, we concentrate on developing high-speed and area-e fficient modular multiplication and exponentiation algorithms for number-theoretic cryptosystems. The RSA algorithm, the Di e-Hellman key exchange scheme and Digital Signature Standard require the computation of modular exponentiation, which is broken into a series of modular Cited by: 7.
High-speed Polynomial Multiplication Architecture for Ring-LWE and SHE Cryptosystems Donald Donglong Chen, Nele Mentens, Frederik Vercauteren, Sujoy Sinha Roy, Ray C.C. Cheung, Derek Pao, and Ingrid Verbauwhede Abstract—Polynomial multiplication is the basic and most computationally intensive operation in ring-Learning With Er.
Tolga Acar has written: 'High-speed algorithms & architectures for number-theoretic cryptosystems' -- subject(s): Computer algorithms, Data encryption (Computer science), Cryptography Asked in.
For fast convolution, a number theoretic transform (NTT) is widely used - , whereas some cryptosystems -  use sparse binary or ternary polynomials to lower the computational. Part of the Lecture Notes in Computer Science book series (LNCS, volume ) Abstract A significant amount of research has focused on methods to improve the efficiency of cryptographic pairings; in part this work is motivated by the wide range of applications for such by: While I had started my PhD on parallel computing algorithms, I changed my area to cryptography in the first semester while working on a project for RSA DSI.
My PhD thesis focused on high-speed software and hardware architectures for number-theoretical cryptographic algorithms. based cryptosystems is polynomial multiplication over rings.
In this paper, we exploit the number theoretic transform (NTT) to build a family of scalable polynomial multiplier architectures, which provide designers with a trade-off choice of speed vs. area. Our polynomial multipliers are capable to calculate theFile Size: 2MB.
Reconfigurable Number Theoretic Transform architectures for cryptographic applications. describe several high-speed, space-efficient algorithms for computing MonPro(a, b), and analyze their.
schemes of number-theoretic transform (NTT) architectures are essential to ensure correct mathematical operations, improved security, and thwart active side-channel attacks mounted through faults.
NTT is not only signiﬁcant to post-quantum cryptosystems, but the structure is also. Parks M () Number-Theoretic Test Generation for Directed Rounding, IEEE Transactions on Computers,(), Online publication date: 1-Jul Kalampoukas L, Nikolos D, Efstathiou C, Vergos H and Kalamatianos J () High-Speed Parallel-Prefix Modulo 2n - 1 Adders, IEEE Transactions on Computers,(), Online.
This paper presents a novel architecture for ring learning with errors (LWE) cryptoprocessors using an efficient approach in encryption and decryption operations. By scheduling multipliers to work in parallel, the encryption and decryption time are significantly reduced.
In addition, polynomial multiplications are conducted using radix-2 and radix-8 multiple delay feedback (MDF) architecture Author: Tuy Nguyen Tan, Hanho Lee. Efficient algorithms for pairing-based cryptosystems. In M., Yung, editor, Advances in Cryptology – CRYPTOvolume of Lecture Notes in Computer Science, pages – Springer, Heidelberg, Aug.
Data security is the science and study of methods of protecting data in computer and communication systems from unauthorized disclosure and modification.
The goal of this book is to introduce the mathematical principles of data security and to show how these principles apply to operating systems, database systems, and computer networks. We implement elliptic curve cryptography on the MSP which is a commonly used microcontroller in wireless sensor network nodes.
We use the number theoretic transform to perform finite field multiplication and squaring as required in elliptic curve scalar point multiplication.
We take advantage of the fast Fourier transform for the first time in the literature to speed up the number theoretic Author: Utku Gulen, Selcuk Baktir. Number-theoretic algorithms.
In Annual Review of Computer Science, volume 4, pages Annual Reviews, Inc., Introduction to Parallel Algorithms and Architectures: Networks and Algorithms  Ronald L.
Rivest, Adi Shamir, and Leonard M. Adleman. A method for obtaining digital signatures and public-key cryptosystems. Chapter 9 Public-Key Cryptography and RSA Principles of Public-Key Cryptosystems The RSA Algorithm Recommended Reading and Web Sites Key Terms, Review Questions, and Problems Appendix 9A Proof of the RSA Algorithm Appendix 9B The Complexity of Algorithms Chapter 10 Other Public-Key Cryptosystems The remainder of this section discusses symmetric algorithms and public-key algorithms.
Symmetric encryption This section introduces three types of symmet- ric encryption algorithms: the one-time pad also known as the Vernam scheme, additive stream ci- phers, and block ciphers. uC) secure channel) D, FigureCited by: 3.
Journal of High Speed Networks() An Average Case NP-complete Graph Colouring Problem. Combinatorics, Probability and ComputingCited by: Architectures, Tools, and Applications pp | Cite as High-Level Synthesis in Implementing and Benchmarking Number Theoretic Transform in Lattice-Based Post-Quantum Cryptography Using Software/Hardware Codesign.
International Journal of Innovative Technology and Exploring Engineering (IJITEE) covers topics in the field of Computer Science & Engineering, Information Technology, Electronics & Communication, Electrical and Electronics, Electronics and Telecommunication, Civil Engineering, Mechanical Engineering, Textile Engineering and all interdisciplinary streams of Engineering Sciences.
Since multiplication is the most compute-intensive basic operation, numerous algorithms for fast large-number multiplication has been introduced.
Untilschool-book multiplication method was thought to be the fastest algorithm for multiplying two large numbers. InKaratsuba Algorithm was discovered and it was published in Cited by: This banner text can have markup. web; books; video; audio; software; images; Toggle navigation.Implementation As mentioned in Sect.in most software implementations on modern CPUs special lookup tables are being used (T-Boxes).
An early detailed description of the construction of T-Boxes can be found in [51, Sect. 5]. A description of a high-speed software implementation on modern bit and bit CPUs is given in [, ].