422 research outputs found

    Lifted MDS Codes over Finite Fields

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    MDS codes are elegant constructions in coding theory and have mode important applications in cryptography, network coding, distributed data storage, communication systems et. In this study, a method is given which MDS codes are lifted to a higher finite field. The presented method satisfies the protection of the distance and creating the MDS code over the FqF_q by using MDS code over $F_p.

    Direct Construction of Recursive MDS Diffusion Layers using Shortened BCH Codes

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    MDS matrices allow to build optimal linear diffusion layers in block ciphers. However, MDS matrices cannot be sparse and usually have a large description, inducing costly software/hardware implementations. Recursive MDS matrices allow to solve this problem by focusing on MDS matrices that can be computed as a power of a simple companion matrix, thus having a compact description suitable even for constrained environ- ments. However, up to now, finding recursive MDS matrices required to perform an exhaustive search on families of companion matrices, thus limiting the size of MDS matrices one could look for. In this article we propose a new direct construction based on shortened BCH codes, al- lowing to efficiently construct such matrices for whatever parameters. Unfortunately, not all recursive MDS matrices can be obtained from BCH codes, and our algorithm is not always guaranteed to find the best matrices for a given set of parameters.Comment: Best paper award; Carlos Cid and Christian Rechberger. 21st International Workshop on Fast Software Encryption, FSE 2014, Mar 2014, London, United Kingdom. springe

    A Comprehensive Survey on the Implementations, Attacks, and Countermeasures of the Current NIST Lightweight Cryptography Standard

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    This survey is the first work on the current standard for lightweight cryptography, standardized in 2023. Lightweight cryptography plays a vital role in securing resource-constrained embedded systems such as deeply-embedded systems (implantable and wearable medical devices, smart fabrics, smart homes, and the like), radio frequency identification (RFID) tags, sensor networks, and privacy-constrained usage models. National Institute of Standards and Technology (NIST) initiated a standardization process for lightweight cryptography and after a relatively-long multi-year effort, eventually, in Feb. 2023, the competition ended with ASCON as the winner. This lightweight cryptographic standard will be used in deeply-embedded architectures to provide security through confidentiality and integrity/authentication (the dual of the legacy AES-GCM block cipher which is the NIST standard for symmetric key cryptography). ASCON's lightweight design utilizes a 320-bit permutation which is bit-sliced into five 64-bit register words, providing 128-bit level security. This work summarizes the different implementations of ASCON on field-programmable gate array (FPGA) and ASIC hardware platforms on the basis of area, power, throughput, energy, and efficiency overheads. The presented work also reviews various differential and side-channel analysis attacks (SCAs) performed across variants of ASCON cipher suite in terms of algebraic, cube/cube-like, forgery, fault injection, and power analysis attacks as well as the countermeasures for these attacks. We also provide our insights and visions throughout this survey to provide new future directions in different domains. This survey is the first one in its kind and a step forward towards scrutinizing the advantages and future directions of the NIST lightweight cryptography standard introduced in 2023

    Revisiting LFSMs

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    Linear Finite State Machines (LFSMs) are particular primitives widely used in information theory, coding theory and cryptography. Among those linear automata, a particular case of study is Linear Feedback Shift Registers (LFSRs) used in many cryptographic applications such as design of stream ciphers or pseudo-random generation. LFSRs could be seen as particular LFSMs without inputs. In this paper, we first recall the description of LFSMs using traditional matrices representation. Then, we introduce a new matrices representation with polynomial fractional coefficients. This new representation leads to sparse representations and implementations. As direct applications, we focus our work on the Windmill LFSRs case, used for example in the E0 stream cipher and on other general applications that use this new representation. In a second part, a new design criterion called diffusion delay for LFSRs is introduced and well compared with existing related notions. This criterion represents the diffusion capacity of an LFSR. Thus, using the matrices representation, we present a new algorithm to randomly pick LFSRs with good properties (including the new one) and sparse descriptions dedicated to hardware and software designs. We present some examples of LFSRs generated using our algorithm to show the relevance of our approach.Comment: Submitted to IEEE-I

    Optimized Hardware Implementations of Lightweight Cryptography

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    Radio frequency identification (RFID) is a key technology for the Internet of Things era. One important advantage of RFID over barcodes is that line-of-sight is not required between readers and tags. Therefore, it is widely used to perform automatic and unique identification of objects in various applications, such as product tracking, supply chain management, and animal identification. Due to the vulnerabilities of wireless communication between RFID readers and tags, security and privacy issues are significant challenges. The most popular passive RFID protocol is the Electronic Product Code (EPC) standard. EPC tags have many constraints on power consumption, memory, and computing capability. The field of lightweight cryptography was created to provide secure, compact, and flexible algorithms and protocols suitable for applications where the traditional cryptographic primitives, such as AES, are impractical. In these lightweight algorithms, tradeoffs are made between security, area/power consumption, and throughput. In this thesis, we focus on the hardware implementations and optimizations of lightweight cryptography and present the Simeck block cipher family, the WG-8 stream cipher, the Warbler pseudorandom number generator (PRNG), and the WGLCE cryptographic engine. Simeck is a new family of lightweight block ciphers. Simeck takes advantage of the good components and design ideas of the Simon and Speck block ciphers and it has three instances with different block and key sizes. We provide an extensive exploration of different hardware architectures in ASICs and show that Simeck is smaller than Simon in terms of area and power consumption. For the WG-8 stream cipher, we explore four different approaches for the WG transformation module, where one takes advantage of constant arrays and the other three benefit from the tower field constructions of the finite field \F_{2^8} and also efficient basis conversion matrices. The results in FPGA and ASICs show that the constant arrays based method is the best option. We also propose a hybrid design to improve the throughput with a little additional hardware. For the Warbler PRNG, we present the first detailed and smallest hardware implementations and optimizations. The results in ASICs show that the area of Warbler with throughput of 1 bit per 5 clock cycles (1/5 bpc) is smaller than that of other PRNGs and is in fact smaller than that of most of the lightweight primitives. We also optimize and improve the throughput from 1/5 bpc to 1 bpc with a little additional area and power consumption. Finally, we propose a cryptographic engine WGLCE for passive RFID systems. We merge the Warbler PRNG and WG-5 stream cipher together by reusing the finite state machine for both of them. Therefore, WGLCE can provide data confidentiality and generate pseudorandom numbers. After investigating the design rationales and hardware architectures, our results in ASICs show that WGLCE meets the constraints of passive RFID systems

    Lightweight Design Choices for LED-like Block Ciphers

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    Serial matrices are a preferred choice for building diffusion layers of lightweight block ciphers as one just needs to implement the last row of such a matrix. In this work we analyze a new class of serial matrices which are the lightest possible 4Ă—44 \times 4 serial matrix that can be used to build diffusion layers. With this new matrix we show that block ciphers like LED can be implemented with a reduced area in hardware designs, though it has to be cycled for more iterations. Further, we suggest the usage of an alternative S-box to the standard S-box used in LED with similar cryptographic robustness, albeit having lesser area footprint. Finally, we combine these ideas in an end-end FPGA based prototype of LED. We show that with these optimizations, there is a reduction of 1616% in area footprint of one round implementation of LED

    Evaluation and Cryptanalysis of the Pandaka Lightweight Cipher

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    There is a growing need to develop lightweight cryptographic primitives suitable for resource-constrained devices permeating in increasing numbers into the fabric of life. Such devices are exemplified none more so than by batteryless radio frequency identification (RFID) tags in applications ranging from automatic identification and monitoring to anti-counterfeiting. Pandaka is a lightweight cipher together with a protocol proposed in INFOCOM 2014 for extremely resource limited RFID tags. It is designed to reduce the hardware cost (area of silicon) required for implementing the cipher by shifting the computationally intensive task of cryptographically secure random number generation to the reader. In this paper we evaluate Pandaka and demonstrate that the communication protocol contains flaws which completely break the security of the cipher and make Pandaka susceptible to de-synchronisation. Furthermore, we show that, even without the protocol flaws, we can use a guess and determine method to mount an attack on the cipher for the more challenging scenario of a known-plaintext attack with an expected complexity of only 2552^{55}. We conclude that Pandaka needs to be amended and highlight simple measures to prevent the above attacks
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