scispace - formally typeset
T

Tim Huang

Researcher at University of California, Berkeley

Publications -  8
Citations -  1112

Tim Huang is an academic researcher from University of California, Berkeley. The author has contributed to research in topics: Traffic flow & Bayesian probability. The author has an hindex of 6, co-authored 7 publications receiving 1098 citations.

Papers
More filters
Proceedings ArticleDOI

Towards robust automatic traffic scene analysis in real-time

TL;DR: Improvements in technologies for machine vision-based surveillance and high-level symbolic reasoning have enabled the authors to develop a system for detailed, reliable traffic scene analysis and preliminary results show that near real-time performance can be achieved without further improvements.
Proceedings Article

Object identification in a Bayesian context

TL;DR: Patterns of reasoning are described that allow identity sentences to be grounded in sensory observations, thereby bridging the gap between standard probability theory and sensory observations.
Proceedings Article

The BATmobile: towards a Bayesian automated taxi

TL;DR: A new approach to this problem that uses a decision-theoretic architecture using dynamic probabilistic networks that provides a sound solution to the problems of sensor noise, sensor failure, and uncertainty about the behavior of other vehicles and about the effects of one's own actions is described.
Proceedings Article

Automatic symbolic traffic scene analysis using belief networks

TL;DR: The machine vision component of this system employs a contour tracker and an affine motion model based on Kalman filters to extract vehicle trajectories over a sequence of traffic scene images.
Journal ArticleDOI

Object identification: a Bayesian analysis with application to traffic surveillance

TL;DR: In this article, the authors define a physical event space over which probabilities are defined, and then introduce an identity criterion, which selects those events that correspond to identity between observed objects, and compute the probability that any two objects are the same, given a stream of observations of many objects.