scispace - formally typeset
D

David Jensen

Researcher at University of Massachusetts Amherst

Publications -  158
Citations -  10372

David Jensen is an academic researcher from University of Massachusetts Amherst. The author has contributed to research in topics: Relational database & Statistical relational learning. The author has an hindex of 40, co-authored 151 publications receiving 9800 citations. Previous affiliations of David Jensen include United Nations Environment Programme & Washington University in St. Louis.

Papers
More filters
Proceedings ArticleDOI

MaxProp: Routing for Vehicle-Based Disruption-Tolerant Networks

TL;DR: The evaluations show that MaxProp performs better than protocols that have access to an oracle that knows the schedule of meetings between peers, and performs well in a wide variety of DTN environments.
Journal ArticleDOI

Resisting structural re-identification in anonymized social networks

TL;DR: In this paper, the authors quantify the privacy risks associated with three classes of attacks on the privacy of individuals in networks, based on the knowledge used by the adversary, and propose a novel approach to anonymizing network data that models aggregate network structure and then allows samples to be drawn from that model.

Iterative Classification in Relational Data

TL;DR: An iterative classification approach that uses simple Bayesian classifiers in an iterative fashion, dynamically upd ating the attributes of some objects as inferences are made about related ob jects.

Anonymizing Social Networks

TL;DR: A framework for assessing the privacy risk of sharing anonymized network data is presented and a novel anonymization technique based on perturbing the network is proposed, demonstrating empirically that it leads to substantial reduction of the privacy threat.
Proceedings ArticleDOI

Accurate Estimation of the Degree Distribution of Private Networks

TL;DR: An efficient algorithm for releasing a provably private estimate of the degree distribution of a network, showing that the algorithm's variance and bias is low, that the error diminishes as the size of the input graph increases, and that common analyses like fitting a power-law can be carried out very accurately.