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20192025
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cs.CC2025

Average-Case Hardness of Parity Problems: Orthogonal Vectors, k-SUM and More

Mina Dalirrooyfard, Andrea Lincoln, Barna Saha +1

This work establishes conditional lower bounds for average-case {\em parity}-counting versions of the problems -XOR, -SUM, and -OV. The main contribution is a set of self-…

cs.CC2022

Induced Cycles and Paths Are Harder Than You Think

Mina Dalirrooyfard, Virginia Vassilevska Williams

The goal of the paper is to give fine-grained hardness results for the Subgraph Isomorphism (SI) problem for fixed size induced patterns , based on the -Clique hypothesis tha…

cs.CC2021

Hardness of Approximate Diameter: Now for Undirected Graphs

Mina Dalirrooyfard, Ray Li, Virginia Vassilevska Williams

Approximating the graph diameter is a basic task of both theoretical and practical interest. A simple folklore algorithm can output a 2-approximation to the diameter in linear time…

cs.CC2020

New Techniques for Proving Fine-Grained Average-Case Hardness

Mina Dalirrooyfard, Andrea Lincoln, Virginia Vassilevska Williams

The recent emergence of fine-grained cryptography strongly motivates developing an average-case analogue of Fine-Grained Complexity (FGC). This paper defines new versions of OV, $k…

cs.CC2019

Graph pattern detection: Hardness for all induced patterns and faster non-induced cycles

Mina Dalirrooyfard, Thuy Duong Vuong, Virginia Vassilevska Williams

We consider the pattern detection problem in graphs: given a constant size pattern graph and a host graph , determine whether contains a subgraph isomorphic to . Our…