1 code implementation • 23 Jul 2024 • Benjamin Wilson, Nicholas Autio Mitchell, Jhony Kaesemodel Pontes, James Hays
Combining the above findings, we establish a new state-of-the-art model for range-view 3D object detection -- improving AP by 2. 2% on the Waymo Open dataset while maintaining a runtime of 10 Hz.
no code implementations • 8 Aug 2023 • Neehar Peri, Mengtian Li, Benjamin Wilson, Yu-Xiong Wang, James Hays, Deva Ramanan
LiDAR-based 3D detection plays a vital role in autonomous navigation.
1 code implementation • Proceedings of the Neural Information Processing Systems Track on Datasets and Benchmarks 2021 • Benjamin Wilson, William Qi, Tanmay Agarwal, John Lambert, Jagjeet Singh, Siddhesh Khandelwal, Bowen Pan, Ratnesh Kumar, Andrew Hartnett, Jhony Kaesemodel Pontes, Deva Ramanan, Peter Carr, James Hays
Models are tasked with the prediction of future motion for "scored actors" in each scenario and are provided with track histories that capture object location, heading, velocity, and category.
no code implementations • 25 May 2021 • Lee Burke, Karl Pazdernik, Daniel Fortin, Benjamin Wilson, Rustam Goychayev, John Mattingly
The BERT architecture has shown even better performance on domain-specific tasks when the model is pre-trained using domain-relevant texts.
1 code implementation • 23 Apr 2021 • Benjamin Wilson
The objective function, which is shown to mimic the log-likelihood on tree space, is a differentiable function on a Riemannian manifold.
no code implementations • 24 Aug 2020 • Benjamin Wilson, Zsolt Kira, James Hays
In this work, we address the long-tail problem by leveraging both the large class-taxonomies of modern 2D datasets and the robustness of state-of-the-art 2D detection methods.
1 code implementation • 21 Feb 2019 • Benjamin Wilson, Judy Hoffman, Jamie Morgenstern
In this work, we investigate whether state-of-the-art object detection systems have equitable predictive performance on pedestrians with different skin tones.
4 code implementations • 18 May 2018 • Benjamin Wilson, Matthias Leimeister
Gradient descent generalises naturally to Riemannian manifolds, and to hyperbolic $n$-space, in particular.
Optimization and Control I.2.0