An Efficient Construction of a Compression Function for Cryptographic Hash - Availability, Reliability, and Security in Information Systems
Conference Papers Year : 2016

An Efficient Construction of a Compression Function for Cryptographic Hash

Abstract

A cryptographic hash $$\left( \text {CH}\right) $$ is an algorithm that invokes an arbitrary domain of the message and returns fixed size of an output. The numbers of application of cryptographic hash are enormous such as message integrity, password verification, and pseudorandom generation. Furthermore, the $$\mathrm {CH}$$ is an efficient primitive of security solution for IoT-end devices, constrained devices, and RfID. The construction of the $$\mathrm {CH}$$ depends on a compression function, where the compression function is constructed through a scratch or blockcipher. Generally, the blockcipher based cryptographic hash is more applicable than the scratch based hash because of direct implementation of blockcipher rather than encryption function. Though there are many $$\left( n, 2n\right) $$ blockcipher based compression functions, but most of the prominent schemes such as MR, Weimar, Hirose, Tandem, Abreast, Nandi, and ISA09 are focused for rigorous security bound rather than efficiency. Therefore, a more efficient construction of blockcipher based compression function is proposed, where it provides higher efficiency-rate including a satisfactory collision security bound. The efficiency-rate $$\left( r\right) $$ of the proposed scheme is $$r \approx 1$$. Furthermore, the collision security is bounded by $$q=2^{125.84}$$ $$\left( q=\text {numer of query}\right) $$. Moreover, the proposed construction requires two calls of blockcipher under single iteration of encryption. Additionally, it has double key scheduling and it’s operational mode is parallel.
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Dates and versions

hal-01635014 , version 1 (14-11-2017)

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Rashed Mazumder, Atsuko Miyaji, Chunhua Su. An Efficient Construction of a Compression Function for Cryptographic Hash. International Conference on Availability, Reliability, and Security (CD-ARES), Aug 2016, Salzburg, Austria. pp.124-140, ⟨10.1007/978-3-319-45507-5_9⟩. ⟨hal-01635014⟩
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