Bioinspired random projections for robust, sparse classification

06/18/2022
by   Bryn Davies, et al.
0

Inspired by the use of random projections in biological sensing systems, we present a new algorithm for processing data in classification problems. This is based on observations of the human brain and the fruit fly's olfactory system and involves randomly projecting data into a space of greatly increased dimension before applying a cap operation to truncate the smaller entries. This leads to an algorithm that achieves a sparse representation with minimal loss in classification accuracy and is also more robust in the sense that classification accuracy is improved when noise is added to the data. This is demonstrated with numerical experiments, which supplement theoretical results demonstrating that the resulting signal transform is continuous and invertible, in an appropriate sense.

READ FULL TEXT
research
11/25/2019

Random projections: data perturbation for classification problems

Random projections offer an appealing and flexible approach to a wide ra...
research
06/04/2019

Sparse Representation Classification via Screening for Graphs

The sparse representation classifier (SRC) is shown to work well for ima...
research
03/31/2022

Ternary and Binary Quantization for Improved Classification

Dimension reduction and data quantization are two important methods for ...
research
03/10/2015

Robust recovery of complex exponential signals from random Gaussian projections via low rank Hankel matrix reconstruction

This paper explores robust recovery of a superposition of R distinct com...
research
11/09/2020

Masked Face Image Classification with Sparse Representation based on Majority Voting Mechanism

Sparse approximation is the problem to find the sparsest linear combinat...
research
04/14/2014

Random forests with random projections of the output space for high dimensional multi-label classification

We adapt the idea of random projections applied to the output space, so ...
research
12/11/2022

Gaussian random projections of convex cones: approximate kinematic formulae and applications

Understanding the stochastic behavior of random projections of geometric...

Please sign up or login with your details

Forgot password? Click here to reset