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Parallel point-multiplication architecture using combined group operations for high-speed cryptographic applications.

Md Selim Hossain1, Ehsan Saeedi1, Yinan Kong1

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We developed a fast parallel architecture for elliptic curve point multiplication (ECPM) hardware. This novel design achieves record-breaking speed and efficiency for cryptographic processors using binary fields.

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Area of Science:

  • Computer Engineering
  • Cryptography
  • Hardware Acceleration

Background:

  • Elliptic Curve Point Multiplication (ECPM) is fundamental to Elliptic Curve Cryptography (ECC).
  • Efficient hardware implementation of ECPM is crucial for high-performance cryptographic processors.
  • Existing architectures face challenges in balancing speed, hardware requirements, and energy efficiency.

Purpose of the Study:

  • To propose a novel parallel architecture for fast hardware implementation of ECPM.
  • To optimize group operations using Jacobian projective coordinates for binary fields.
  • To achieve high speed and low hardware resource utilization for ECPM.

Main Methods:

  • Designed a novel combined Point Doubling and Point Addition (PDPA) architecture.
  • Synthesized the architecture on FPGA and ASIC technologies using a polynomial basis for finite-field arithmetic.
  • Implemented ECPM for NIST-recommended binary fields, supporting Koblitz and random curves (163 and 233 bits).

Main Results:

  • Achieved the fastest hardware implementation results to date: 3.05 μs (233-bit Koblitz FPGA), 3.56 μs (233-bit random FPGA), and 0.81 μs (233-bit ASIC).
  • 163-bit ECPM achieved 0.33 μs (FPGA) and 0.46 μs (ASIC).
  • Demonstrated significantly lower area-time product and superior Area × Time × Energy (ATE) product compared to prior works.

Conclusions:

  • The proposed parallel architecture offers a significant advancement in hardware ECPM implementation.
  • It provides state-of-the-art performance in terms of speed and efficiency for ECC processors.
  • The design is well-suited for resource-constrained and high-performance cryptographic applications.