Fast Quantum Algorithm for Multivariate Quadratic Equations - Part 3

In this presentation from February 22, 2018, Kelsey Horan from CUNY discusses advancements in quantum algorithms specifically designed for solving multivariate quadratic equations.

Fast Quantum Algorithm for Multivariate Quadratic Equations - Part 3
Experimental mathematics
90 views ‱ Feb 24, 2018
Fast Quantum Algorithm for Multivariate Quadratic Equations - Part 3

About this video

Date: February 22, 2018
Speaker: Kelsey Horan, CUNY
Title: Fast Quantum Algorithm for Solving Multivariate Quadratic Equations
Abstract:
After the announcement for the transition to post-quantum secure cryptographic constructions by the US National Security Agency the cryptography community has been working towards developing and evaluating standards. Of particular interest is the calculation of the quantum bit security for many proposed post-quantum cryptosystems. This talk addresses the problem of solving a system of m boolean multivariate quadratic equations in n variables, the MQ2 problem -- a problem that is central to evaluating the quantum security of many cryptosystems. A Las-Vegas quantum algorithm for solving the boolean multivariate quadratic problem, which requires in expectation the evaluation of O(2^(0.462n)) quantum gates, will be presented.

Video Information

Views

90

Likes

2

Duration

0:53

Published

Feb 24, 2018

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