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Varun Ganapathi

Researcher at Google

Publications -  26
Citations -  2149

Varun Ganapathi is an academic researcher from Google. The author has contributed to research in topics: Deep learning & Mobile device. The author has an hindex of 12, co-authored 25 publications receiving 2073 citations. Previous affiliations of Varun Ganapathi include Stanford University.

Papers
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Book ChapterDOI

Autonomous Inverted Helicopter Flight via Reinforcement Learning

TL;DR: A successful application of reinforcement learning to designing a controller for sustained inverted flight on an autonomous helicopter, using a stochastic, nonlinear model of the helicopter’s dynamics.
Proceedings ArticleDOI

Real time motion capture using a single time-of-flight camera

TL;DR: This paper derives an efficient filtering algorithm for tracking human pose using a stream of monocular depth images and describes a novel algorithm for propagating noisy evidence about body part locations up the kinematic chain using the un-scented transform.
Proceedings ArticleDOI

Real-time identification and localization of body parts from depth images

TL;DR: Experiments show that the interest points in conjunction with a boosted patch classifier are significantly better in detecting body parts in depth images than state-of-the-art sliding-window based detectors.
Proceedings Article

Efficient Structure Learning of Markov Networks using L_1-Regularization

TL;DR: This paper provides a computationally efficient method for learning Markov network structure from data based on the use of L1 regularization on the weights of the log-linear model, which achieves considerably higher generalization performance than the more standard L2-based method (a Gaussian parameter prior or pure maximum-likelihood learning).
Book ChapterDOI

Real-time human pose tracking from range data

TL;DR: This paper derives an algorithm for tracking human pose in real-time from depth sequences based on MAP inference in a probabilistic temporal model by modeling the constraint that the observed subject cannot enter free space, the area of space in front of the true range measurements.