Initialization of Latent Space Coordinates via Random Linear Projections for Learning Robotic Sensory-Motor Sequences
Vsevolod Nikulin, Jun Tani

TL;DR
This paper proposes using random linear projections to initialize latent variables in generative models of robotic sensory-motor sequences, leveraging low-dimensional subspace structures to improve learning and generalization.
Contribution
It introduces a novel initialization method based on random linear projections, inspired by embedding theory, for better training of neural models of robot kinematics.
Findings
Improved generalization to unobserved samples.
Latent space shows clear separation of primitives from early training.
Random projection initialization outperforms zero or random initializations.
Abstract
Robot kinematics data, despite being a high dimensional process, is highly correlated, especially when considering motions grouped in certain primitives. These almost linear correlations within primitives allow us to interpret the motions as points drawn close to a union of low-dimensional linear subspaces in the space of all motions. Motivated by results of embedding theory, in particular, generalizations of Whitney embedding theorem, we show that random linear projection of motor sequences into low dimensional space loses very little information about structure of kinematics data. Projected points are very good initial guess for values of latent variables in generative model for robot sensory-motor behaviour primitives. We conducted series of experiments where we trained a recurrent neural network to generate sensory-motor sequences for robotic manipulator with 9 degrees of freedom.…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsNeural Networks and Applications · Image Processing and 3D Reconstruction · Morphological variations and asymmetry
