activity
20152023
most citedMonochromatic Triangles, Intermediate Matrix Products, and Convolutions

13 citations · 17 across the 5 of their papers we have counts for

collaborators

10 papers

cs.DS2023

On the Complexity of Algorithms with Predictions for Dynamic Graph Problems

Monika Henzinger, Barna Saha, Martin P. Seybold +1

{\em Algorithms with predictions} incorporate machine learning predictions into algorithm design. A plethora of recent works incorporated predictions to improve on worst-case optim…

cs.DS2023

Quasipolynomiality of the Smallest Missing Induced Subgraph

David Eppstein, Andrea Lincoln, Virginia Vassilevska Williams

We study the problem of finding the smallest graph that does not occur as an induced subgraph of a given graph. This missing induced subgraph has at most logarithmic size and can b…

cs.CC2020★ 13 cited

Monochromatic Triangles, Intermediate Matrix Products, and Convolutions

Andrea Lincoln, Adam Polak, Virginia Vassilevska Williams

The most studied linear algebraic operation, matrix multiplication, has surprisingly fast time algorithms for . On the other hand, the matrix product w…

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

Faster Random -CNF Satisfiability

Andrea Lincoln, Adam Yedidia

We describe an algorithm to solve the problem of Boolean CNF-Satisfiability when the input formula is chosen randomly. We build upon the algorithms of Sch{ö}ning 1999 and Dantsin e…

cs.DS2017★ 1 cited

Fine-Grained I/O Complexity via Reductions: New lower bounds, faster algorithms, and a time hierarchy

Erik D. Demaine, Andrea Lincoln, Quanquan C. Liu +2

This paper initiates the study of I/O algorithms (minimizing cache misses) from the perspective of fine-grained complexity (conditional polynomial lower bounds). Specifically, we a…

cs.DS2017

Tight Hardness for Shortest Cycles and Paths in Sparse Graphs

Andrea Lincoln, Virginia Vassilevska Williams, Ryan Williams

Fine-grained reductions have established equivalences between many core problems with -time algorithms on -node weighted graphs, such as Shortest Cycle, All-Pair…

cs.DS2017★ 3 cited

Conditional Hardness for Sensitivity Problems

Monika Henzinger, Andrea Lincoln, Stefan Neumann +1

In recent years it has become popular to study dynamic problems in a sensitivity setting: Instead of allowing for an arbitrary sequence of updates, the sensitivity model only allow…

cs.DS2016

Deterministic Time-Space Tradeoffs for k-SUM

Andrea Lincoln, Virginia Vassilevska Williams, Joshua R. Wang +1

Given a set of numbers, the -SUM problem asks for a subset of numbers that sums to zero. When the numbers are integers, the time and space complexity of -SUM is generally…

cs.DC2015

Improved Connectivity Condition for Byzantine Fault Tolerance

Adam Hesterberg, Andrea Lincoln, Jayson Lynch

Given a network in which some pairs of nodes can communicate freely, and some subsets of the nodes could be faulty and colluding to disrupt communication, when can messages reliabl…