activity
20112022
most citedIs Your Quantum Program Bug-Free?

38 citations · 58 across the 9 of their papers we have counts for

collaborators

12 papers

quant-ph2022

How to Sample From The Limiting Distribution of a Continuous-Time Quantum Walk

Javad Doliskani

We introduce -projectors, using which we can sample from limiting distributions of continuous-time quantum walks. The standard algorithm for sampling from a distributi…

quant-ph2022

Cryptanalysis of Three Quantum Money Schemes

Andriyan Bilyk, Javad Doliskani, Zhiyong Gong

We investigate the security assumptions behind three public-key quantum money schemes. Aaronson and Christiano proposed a scheme based on hidden subspaces of the vector space $\mat…

math.NT2022★ 1 cited

Failing to hash into supersingular isogeny graphs

Jeremy Booher, Ross Bowden, Javad Doliskani +12

An important open problem in supersingular isogeny-based cryptography is to produce, without a trusted authority, concrete examples of "hard supersingular curves" that is, equation…

quant-ph2021

Efficient Quantum Public-Key Encryption From Learning With Errors

Javad Doliskani

Our main result is a quantum public-key encryption scheme based on the Extrapolated Dihedral Coset problem (EDCP) which is equivalent, under quantum polynomial-time reductions, to…

cs.SE2021

On Testing and Debugging Quantum Software

Andriy Miranskyy, Lei Zhang, Javad Doliskani

Quantum computers are becoming more mainstream. As more programmers are starting to look at writing quantum programs, they need to test and debug their code. In this paper, we disc…

cs.SE2020★ 38 cited

Is Your Quantum Program Bug-Free?

Andriy Miranskyy, Lei Zhang, Javad Doliskani

Quantum computers are becoming more mainstream. As more programmers are starting to look at writing quantum programs, they face an inevitable task of debugging their code. How shou…

cs.SC2018

Toward an Optimal Quantum Algorithm for Polynomial Factorization over Finite Fields

Javad Doliskani

We present a randomized quantum algorithm for polynomial factorization over finite fields. For polynomials of degree over a finite field $\F_q$, the average-case complexity of…

cs.SC2018

On Division Polynomial PIT and Supersingularity

Javad Doliskani

For an elliptic curve over a finite field $\F_q$, where is a prime power, we propose new algorithms for testing the supersingularity of . Our algorithms are based on the…

cs.CG2017

Drinfeld Modules with Complex Multiplication, Hasse Invariants and Factoring Polynomials over Finite Fields

Javad Doliskani, Anand Kumar Narayanan, Éric Schost

We present a novel randomized algorithm to factor polynomials over a finite field $\F_q$ of odd characteristic using rank Drinfeld modules with complex multiplication. The main…

cs.SC2017★ 9 cited

Computing isomorphisms and embeddings of finite fields

Ludovic Brieulle, Luca De Feo, Javad Doliskani +2

Let be a finite field. Given two irreducible polynomials over , with dividing , the finite field embedding probl…

cs.SC2013★ 10 cited

Fast algorithms for ell-adic towers over finite fields

Luca De Feo, Javad Doliskani, Éric Schost

Inspired by previous work of Shoup, Lenstra-De Smit and Couveignes-Lercier, we give fast algorithms to compute in (the first levels of) the ell-adic closure of a finite field. In m…

cs.DS2011

Taking Roots over High Extensions of Finite Fields

Javad Doliskani, Eric Schost

We present a new algorithm for computing -th roots over the finite field $\F_q$, where , with a prime, and any positive integer. In the particular case , t…