Download Cryptographic Engineering by Çetin Kaya Koç (auth.), Çetin Kaya Koç (eds.) PDF

By Çetin Kaya Koç (auth.), Çetin Kaya Koç (eds.)

Cryptographic Engineering covers the idea and perform of engineering of cryptographic platforms, together with encryption and decryption engines, electronic signature and authentication structures, real random quantity turbines, and the layout, implementation, trying out, and validation of cryptographic platforms. This publication additionally addresses cryptanalysis of safeguard platforms for the aim of checking their robustness and their power opposed to assaults, and development countermeasures so one can thwart such assaults by way of decreasing their likelihood of good fortune.

The fabric contains 4 vital features:

  • ASIC and FPGA layout for cryptography,
  • Principles and perform of actual random quantity generators,
  • Detailed algorithmic therapy of public-key cryptographic platforms and emphasis at the engineering of structures, and
  • Side-channel assaults on cryptographic structures and countermeasure designs.

Cryptographic Engineering is a entire textual content that's appropriate as a guide for and software program engineers who're drawn to development safe structures utilizing cryptographic techniques.

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Additional resources for Cryptographic Engineering

Example text

That is, in a first step we consider the conditional entropies H(Rn+1 | R1 = r1 , . . , Rn = rn ) for any r1 , . . 7) H(Rn+1 | R1 , . . , Rn ). 7) over all histories r1 , . . , rn . 7). 8) only for a small fraction of histories. 5). This algorithmic postprocessing should compress the input data or at least ‘mix’ them. 5. 2 shows an RNG design that was proposed at CHES 2002 ([44]). In [42] a stochastic model was developed and analyzed, and a lower entropy bound for the internal random numbers was derived.

The frequencies of the ring oscillators are not controlled and drift with variations in temperatures and voltage. The states of the Fig. 2 Physical RNG presented at CHES 2002 ([44]). 3 Evaluation Criteria for Physical Random Number Generators 33 LFSR and CASR are not reset after power-up. Upon external request k = 32 particular cells of both the LFSR and CASR are masked out, permutated and XOR-ed, and this 32-bit XOR-sum is output (internal random number). Even when no random numbers are requested the PTRNG is active.

If this assumption is not fulfilled Maurer’s test value need not have any relation to the entropy per block. If the random numbers were generated by an LFSR, for instance, the increase of entropy per pseudorandom bit is obviously zero while Maurer’s test value will be close to the maximum value. The same is true for Coron’s test [10]. Instead, to quantify the entropy per random bit we first have to study the distribution of the random numbers, or more precisely, the distribution of the underlying random variables.

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