scispace - formally typeset
V

Vitaly Feldman

Researcher at Google

Publications -  175
Citations -  6308

Vitaly Feldman is an academic researcher from Google. The author has contributed to research in topics: Convex optimization & Upper and lower bounds. The author has an hindex of 37, co-authored 165 publications receiving 4808 citations. Previous affiliations of Vitaly Feldman include Harvard University & IBM.

Papers
More filters
Journal ArticleDOI

The reusable holdout: Preserving validity in adaptive data analysis

TL;DR: A new approach for addressing the challenges of adaptivity based on insights from privacy-preserving data analysis is demonstrated, and how to safely reuse a holdout data set many times to validate the results of adaptively chosen analyses is shown.
Proceedings ArticleDOI

Cognitive computing building block: A versatile and efficient digital neuron model for neurosynaptic cores

TL;DR: A simple, digital, reconfigurable, versatile spiking neuron model that supports one-to-one equivalence between hardware and simulation and is implementable using only 1272 ASIC gates is developed.
Posted Content

Preserving Statistical Validity in Adaptive Data Analysis

TL;DR: It is shown that, surprisingly, there is a way to estimate an exponential in n number of expectations accurately even if the functions are chosen adaptively, and this gives an exponential improvement over standard empirical estimators that are limited to a linear number of estimates.
Posted Content

Amplification by Shuffling: From Local to Central Differential Privacy via Anonymity

TL;DR: It is shown, via a new and general privacy amplification technique, that any permutation-invariant algorithm satisfying e-local differential privacy will satisfy [MATH HERE]-central differential privacy.
Proceedings ArticleDOI

Preserving Statistical Validity in Adaptive Data Analysis

TL;DR: In this paper, the authors investigate the question of estimating the expectations of m adaptively chosen functions on an unknown distribution given n random samples, and show that there is a way to estimate an exponential in n number of expectations accurately even if the functions are chosen adaptively.