3,489 research outputs found
Interaction-aware Kalman Neural Networks for Trajectory Prediction
Forecasting the motion of surrounding obstacles (vehicles, bicycles,
pedestrians and etc.) benefits the on-road motion planning for intelligent and
autonomous vehicles. Complex scenes always yield great challenges in modeling
the patterns of surrounding traffic. For example, one main challenge comes from
the intractable interaction effects in a complex traffic system. In this paper,
we propose a multi-layer architecture Interaction-aware Kalman Neural Networks
(IaKNN) which involves an interaction layer for resolving high-dimensional
traffic environmental observations as interaction-aware accelerations, a motion
layer for transforming the accelerations to interaction aware trajectories, and
a filter layer for estimating future trajectories with a Kalman filter network.
Attributed to the multiple traffic data sources, our end-to-end trainable
approach technically fuses dynamic and interaction-aware trajectories boosting
the prediction performance. Experiments on the NGSIM dataset demonstrate that
IaKNN outperforms the state-of-the-art methods in terms of effectiveness for
traffic trajectory prediction.Comment: 8 pages, 4 figures, Accepted for IEEE Intelligent Vehicles Symposium
(IV) 202
Tensor Regression
Regression analysis is a key area of interest in the field of data analysis
and machine learning which is devoted to exploring the dependencies between
variables, often using vectors. The emergence of high dimensional data in
technologies such as neuroimaging, computer vision, climatology and social
networks, has brought challenges to traditional data representation methods.
Tensors, as high dimensional extensions of vectors, are considered as natural
representations of high dimensional data. In this book, the authors provide a
systematic study and analysis of tensor-based regression models and their
applications in recent years. It groups and illustrates the existing
tensor-based regression methods and covers the basics, core ideas, and
theoretical characteristics of most tensor-based regression methods. In
addition, readers can learn how to use existing tensor-based regression methods
to solve specific regression tasks with multiway data, what datasets can be
selected, and what software packages are available to start related work as
soon as possible. Tensor Regression is the first thorough overview of the
fundamentals, motivations, popular algorithms, strategies for efficient
implementation, related applications, available datasets, and software
resources for tensor-based regression analysis. It is essential reading for all
students, researchers and practitioners of working on high dimensional data.Comment: 187 pages, 32 figures, 10 table
S^2MVTC: a Simple yet Efficient Scalable Multi-View Tensor Clustering
Anchor-based large-scale multi-view clustering has attracted considerable
attention for its effectiveness in handling massive datasets. However, current
methods mainly seek the consensus embedding feature for clustering by exploring
global correlations between anchor graphs or projection matrices.In this paper,
we propose a simple yet efficient scalable multi-view tensor clustering
(S^2MVTC) approach, where our focus is on learning correlations of embedding
features within and across views. Specifically, we first construct the
embedding feature tensor by stacking the embedding features of different views
into a tensor and rotating it. Additionally, we build a novel tensor
low-frequency approximation (TLFA) operator, which incorporates graph
similarity into embedding feature learning, efficiently achieving smooth
representation of embedding features within different views. Furthermore,
consensus constraints are applied to embedding features to ensure inter-view
semantic consistency. Experimental results on six large-scale multi-view
datasets demonstrate that S^2MVTC significantly outperforms state-of-the-art
algorithms in terms of clustering performance and CPU execution time,
especially when handling massive data. The code of S^2MVTC is publicly
available at https://github.com/longzhen520/S2MVTC.Comment: Accepted by CVPR202
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