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GF(P) Crypto Processor Core Architecture

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We present a novel GF(P) crypto processor core architecture, which is used to implement the elliptic curve cryptosystem. We exploit the parallelism in the cryptoprocessor cores to achieve a number of advantages over conventional implementations. This paper describes the key characteristics of the GF(P) crypto processor core architecture and demonstrates its ability to scale to two processor cores. We present a number of examples and discuss their potential for use in cryptoprocessors.

GF(P) crypto processor core architecture

A novel GF(P) crypto processor core architecture is presented in this paper for implementing the elliptic curve cryptosystem. This architecture enables single-core and dual-core implementations and exploits parallelism. This results in several benefits over conventional implementations. This paper highlights these advantages. We also discuss future work and present our prototype architecture for a multi-core GF(P) processor.

The GF(P) crypto processor core architecture is designed in Verilog-HDL language and synthesized using Design Compiler. The experimental circuit area is evaluated by two-way NAND gates. The key parameters of a 256-bit elliptic curve are shown in Figure 2. Other bit elliptic curves are available in FIPS 186-2. The base point Gx and Gy coordinates are the coordinates of the elliptic curve.

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The time it takes to propagate a data item is dependent on the size of the block. A 100MB block will have a low orphan rate. However, this value increases rapidly as the block size increases. This is because the size of the symbol exceeds the upload bandwidth of the node. Hence, larger blocks take longer to propagate. On the other hand, smaller blocks will take much less time to propagate.

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