Search Results for author: Jay Tenenbaum

Found 5 papers, 1 papers with code

Concurrent Shuffle Differential Privacy Under Continual Observation

no code implementations29 Jan 2023 Jay Tenenbaum, Haim Kaplan, Yishay Mansour, Uri Stemmer

the counter problem) and show that the concurrent shuffle model allows for significantly improved error compared to a standard (single) shuffle model.

2k

Prompt-to-Prompt Image Editing with Cross Attention Control

7 code implementations2 Aug 2022 Amir Hertz, Ron Mokady, Jay Tenenbaum, Kfir Aberman, Yael Pritch, Daniel Cohen-Or

Editing is challenging for these generative models, since an innate property of an editing technique is to preserve most of the original image, while in the text-based models, even a small modification of the text prompt often leads to a completely different outcome.

Image Generation Text-based Image Editing

Differentially Private Multi-Armed Bandits in the Shuffle Model

no code implementations NeurIPS 2021 Jay Tenenbaum, Haim Kaplan, Yishay Mansour, Uri Stemmer

We give an $(\varepsilon,\delta)$-differentially private algorithm for the multi-armed bandit (MAB) problem in the shuffle model with a distribution-dependent regret of $O\left(\left(\sum_{a\in [k]:\Delta_a>0}\frac{\log T}{\Delta_a}\right)+\frac{k\sqrt{\log\frac{1}{\delta}}\log T}{\varepsilon}\right)$, and a distribution-independent regret of $O\left(\sqrt{kT\log T}+\frac{k\sqrt{\log\frac{1}{\delta}}\log T}{\varepsilon}\right)$, where $T$ is the number of rounds, $\Delta_a$ is the suboptimality gap of the arm $a$, and $k$ is the total number of arms.

Multi-Armed Bandits

Locality Sensitive Hashing for Efficient Similar Polygon Retrieval

no code implementations12 Jan 2021 Haim Kaplan, Jay Tenenbaum

Find the vertical translation of a function $ f $ that is closest in $ L_1 $ distance to a function $ g $.

Retrieval Translation

Locality Sensitive Hashing for Set-Queries, Motivated by Group Recommendations

no code implementations15 Apr 2020 Haim Kaplan, Jay Tenenbaum

For example, we can take $ s(p, x) $ to be the angular similarity between $ p $ and $ x $ (i. e., $1-{\angle (x, p)}/{\pi}$), and aggregate by arithmetic or geometric averaging, or taking the lowest similarity.

Recommendation Systems

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