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Side Channel Attack Resistance of the Elliptic Curve Point Multiplication using Gaussian Integers

  • Elliptic curve cryptography is a cornerstone of embedded security. However, hardware implementations of the elliptic curve point multiplication are prone to side channel attacks. In this work, we present a new key expansion algorithm which improves the resistance against timing and simple power analysis attacks. Furthermore, we consider a new concept for calculating the point multiplication, where the points of the curve are represented as Gaussian integers. Gaussian integers are subset of the complex numbers, such that the real and imaginary parts are integers. Since Gaussian integer fields are isomorphic to prime fields, this concept is suitable for many elliptic curves. Representing the key by a Gaussian integer expansion is beneficial to reduce the computational complexity and the memory requirements of a secure hardware implementation.

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Metadaten
Author:Malek Safieh, Johann-Philipp ThiersORCiD, Jürgen FreudenbergerORCiDGND
URL:https://ieeexplore.ieee.org/document/9161769
DOI:https://doi.org/10.1109/ZINC50678.2020.9161769
ISBN:978-1-7281-8259-9
Parent Title (English):ZINC 2020, Zooming Innovation in Consumer Technologies Conference, 26-27 May, 2020, Novi Sad, Serbia
Publisher:IEEE
Document Type:Conference Proceeding
Language:English
Year of Publication:2020
Release Date:2021/01/04
Tag:Gaussian processes; Public key cryptography
First Page:231
Last Page:236
Note:
Volltextzugriff für Angehörige der Hochschule Konstanz via Datenbank IEEE Xplore möglich
Institutes:Institut für Systemdynamik - ISD
DDC functional group:000 Allgemeines, Informatik, Informationswissenschaft
Relevance:Keine peer reviewed Publikation (Wissenschaftlicher Artikel und Aufsatz, Proceeding, Artikel in Tagungsband)
Open Access?:Nein
Licence (German):License LogoUrheberrechtlich geschützt