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رتبه: C (CORE2023)Offline

Workshop on the Arithmetic of Finite Fields

به‌روزرسانی شده: about 1 month ago
3.1 (35 امتیازات)
Santander, SpainNo publisher

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نمای کلی

The International Workshop on the Arithmetic of Finite Fields (WAIFI 2026) will be held in Santander, Spain. This workshop serves as a forum for mathematicians, computer scientists, engineers, and physicists researching finite field arithmetic to communicate advances in theory, applications, and implementations, bridging the gap between mathematical theory and practical applications, particularly in cryptography and coding theory.

فراخوان مقالات

WAIFI 2026: Call for Papers

The International Workshop on the Arithmetic of Finite Fields (WAIFI 2026) will be held in Santander, Spain.

Workshop Goals

This workshop is a forum for mathematicians, computer scientists, engineers, and physicists performing research on finite field arithmetic, interested in communicating the advances in the theory, applications, and implementations of finite fields. The workshop will help to bridge the gap between the mathematical theory of finite fields and their hardware/software implementations and technical applications, especially in cryptography and coding theory.

Main Workshop Themes

The topics of WAIFI 2026 include but are not limited to:

Theory of finite field arithmetic:

  • Bases (canonical; normal; dual; etc.)
  • Polynomials (irreducible; primitive; permutation)
  • Boolean functions and special functions over finite fields
  • Algebraic curves over finite fields
  • Dynamical systems over finite fields

Hardware & Software implementations:

  • Design & implementation of finite field processors
  • Design & implementation of arithmetic algorithms
  • Pseudorandom number generators
  • Hardware/software co-design

Applications of finite fields in:

  • Cryptography (ciphers; PQC; etc)
  • Coding theory (AG codes; LDPC codes; etc)
  • Combinatorics (designs; arrays; etc)
  • Finite geometry

Past Events

Proceedings

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Conference Date

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قبلاً:
  • ۱۳ خرداد ۱۴۰۵ - ۱۵ خرداد ۱۴۰۵

رتبه منبع

منبع: CORE2023

رتبه: C

حوزه پژوهشی: Theory of computation

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