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Titlebook: Cryptographic Hardware and Embedded Systems -- CHES 2003; 5th International Wo Colin D. Walter,Çetin K. Koç,Christof Paar Conference procee

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https://doi.org/10.1007/978-981-16-8961-1n a source of truly random numbers. Sources of random information are available in nature but are often hard to access in integrated circuits. In some specialized applications, analog noise sources are used in digital circuits at great cost in silicon area and power consumption. These analog circuit
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https://doi.org/10.1007/978-981-16-8961-1n applied to the source, produces a result that is statistically close to the uniform distribution. When the output of a TRNG is used for cryptographic needs, it is prudent to assume that an adversary may have some (limited) influence on the distribution of the high-entropy source. In this work:.Our
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larly well adapted to smart card implementations of elliptic curve cryptography over .(2.) using a polynomial representation. Many publications use the equivalent in .[.] of Montgomery’s modular multiplication over integers. We show here an equivalent in .[.] to the generalized Barrett’s modular red
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ur construction is based on the ideas of Gao et al. and on the computational evidence that a Gauss period of type (.,.) over .(2) is very often primitive when . ≥ 2. Also in the case of a Gauss period of type (.,1), i.e. a type I optimal normal element, we find a primitive element in .(2.) which is
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https://doi.org/10.1007/978-3-540-45238-6DSP; Elliptic Curve Cryptography; Hardware; Standards; cryptanalysis; cryptographic hardware; cryptography
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Security Evaluation of Asynchronous Circuitsw designs, and others which are more fundamental to the asynchronous design approach. This has led us to investigate the novel approach of design-time security analysis rather than rely on post manufacture analysis.
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