activity
20222026
most citedUnmasking Vulnerabilities: Cardinality Sketches under Adaptive Inputs

1 citations · 1 across the 10 of their papers we have counts for

collaborators

13 papers

cs.DS2026

Locally Sparsified, Globally Near-Optimal: Matching under Independent Vertex Arrivals

Sara Ahmadian, Edith Cohen, Mohammad Roghani

Resource allocation systems often restrict each request to a short list of options before coordinating assignments globally. We study this separation in stochastic bipartite matchi…

cs.DS2026

Tight Bounds on the Cost of Adaptivity for the Meyerson Sketch

Edith Cohen, Elena Gribelyuk, Pasin Manurangsi +1

In online facility location, points arrive one at a time, and the algorithm must either open a facility at the arriving point or route the point to an existing facility. The Meyers…

cs.DS2026

Stochastic Matching via Local Sparsification

Sara Ahmadian, Edith Cohen, Mohammad Roghani

The classic online stochastic matching problem typically requires immediate and irrevocable matching decisions. However, in many modern decentralized systems such as real-time ride…

cs.DS2026

Adaptively Robust Resettable Streaming

Edith Cohen, Elena Gribelyuk, Jelani Nelson +1

We study algorithms in the resettable streaming model, where the value of each key can either be increased or reset to zero. The model is suitable for applications such as active r…

cs.DC2025

A Simple and Robust Protocol for Distributed Counting

Edith Cohen, Moshe Shechner, Uri Stemmer

We revisit the distributed counting problem, where a server must continuously approximate the total number of events occurring across sites while minimizing communication. The…

cs.LG2025

The Cost of Compression: Tight Quadratic Black-Box Attacks on Sketches for Norm Estimation

Sara Ahmadian, Edith Cohen, Uri Stemmer

Dimensionality reduction via linear sketching is a powerful and widely used technique, but it is known to be vulnerable to adversarial inputs. We study the black-box adversarial se…

cs.DS2025

Tight Bounds for Answering Adaptively Chosen Concentrated Queries

Emma Rapoport, Edith Cohen, Uri Stemmer

Most work on adaptive data analysis assumes that samples in the dataset are independent. When correlations are allowed, even the non-adaptive setting can become intractable, unless…

cs.DS2025

Breaking the Quadratic Barrier: Robust Cardinality Sketches for Adaptive Queries

Edith Cohen, Mihir Singhal, Uri Stemmer

Cardinality sketches are compact data structures that efficiently estimate the number of distinct elements across multiple queries while minimizing storage, communication, and comp…

cs.DS2024

One Attack to Rule Them All: Tight Quadratic Bounds for Adaptive Queries on Cardinality Sketches

Edith Cohen, Jelani Nelson, Tamás Sarlós +2

Cardinality sketches are compact data structures for representing sets or vectors. These sketches are space-efficient, typically requiring only logarithmic storage in the input siz…

cs.DS2024★ 1 cited

Unmasking Vulnerabilities: Cardinality Sketches under Adaptive Inputs

Sara Ahmadian, Edith Cohen

Cardinality sketches are popular data structures that enhance the efficiency of working with large data sets. The sketches are randomized representations of sets that are only of l…

cs.CR2024

Lower Bounds for Differential Privacy Under Continual Observation and Online Threshold Queries

Edith Cohen, Xin Lyu, Jelani Nelson +2

One of the most basic problems for studying the "price of privacy over time" is the so called private counter problem, introduced by Dwork et al. (2010) and Chan et al. (2010). In…

cs.LG2023

Hot PATE: Private Aggregation of Distributions for Diverse Task

Edith Cohen, Benjamin Cohen-Wang, Xin Lyu +3

The Private Aggregation of Teacher Ensembles (PATE) framework enables privacy-preserving machine learning by aggregating responses from disjoint subsets of sensitive data. Adaptati…

cs.DS2022

Tricking the Hashing Trick: A Tight Lower Bound on the Robustness of CountSketch to Adaptive Inputs

Edith Cohen, Jelani Nelson, Tamás Sarlós +1

CountSketch and Feature Hashing (the "hashing trick") are popular randomized dimensionality reduction methods that support recovery of -heavy hitters (keys where $v_i^2…