Fast Geometric Learning of MIMO Signal Detection over Grassmannian Manifolds
Rashed Shelim, Walid Saad, Naren Ramakrishnan

TL;DR
This paper introduces a geometric learning method using Grassmannian manifolds and geodesic flow kernels for MIMO signal detection, enabling robust performance with minimal training data and no online retraining.
Contribution
It proposes a novel GFK-based classification approach on Grassmannian manifolds for MIMO detection, reducing training data needs and handling domain shifts effectively.
Findings
Achieves competitive performance with only 1,200 training samples
Outperforms existing methods like OAMPnet and MMNet
Operates without online retraining in dynamic environments
Abstract
Domain or statistical distribution shifts are a key staple of the wireless communication channel, because of the dynamics of the environment. Deep learning (DL) models for detecting multiple-input multiple-output (MIMO) signals in dynamic communication require large training samples (in the order of hundreds of thousands to millions) and online retraining to adapt to domain shift. Some dynamic networks, such as vehicular networks, cannot tolerate the waiting time associated with gathering a large number of training samples or online fine-tuning which incurs significant end-to-end delay. In this paper, a novel classification technique based on the concept of geodesic flow kernel (GFK) is proposed for MIMO signal detection. In particular, received MIMO signals are first represented as points on Grassmannian manifolds by formulating basis of subspaces spanned by the rows vectors of the…
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Taxonomy
TopicsAdvanced SAR Imaging Techniques · Face and Expression Recognition · Antenna Design and Optimization
