State-Dependent Decoding Algorithms Improve the Performance of a Bidirectional BMI in Anesthetized Rats
- 1. Neural Computation Laboratory, Istituto Italiano di Tecnologia, Rovereto, Italy
- 2. Neural Computation Laboratory, Istituto Italiano di Tecnologia, Rovereto, Italy and Nets3 Laboratory, Department of Neuroscience and Brain Technologies, Istituto Italiano di Tecnologia, Genova, Italy
- 3. Neural Computation Laboratory, Istituto Italiano di Tecnologia, Rovereto, Italy and Department of Neurobiology, Harvard Medical School, Boston, MA, United States
Description
Brain-machine interfaces (BMIs) promise to improve the quality of life of patients suffering from sensory and motor disabilities by creating a direct communication channel between the brain and the external world. Yet, their performance is currently limited by the relatively small amount of information that can be decoded from neural activity recorded form the brain. We have recently proposed that such decoding performance may be improved when using state-dependent decoding algorithms that predict and discount the large component of the trial-to-trial variability of neural activity which is due to the dependence of neural responses on the network's current internal state. Here we tested this idea by using a bidirectional BMI to investigate the gain in performance arising from using a state-dependent decoding algorithm. This BMI, implemented in anesthetized rats, controlled the movement of a dynamical system using neural activity decoded from motor cortex and fed back to the brain the dynamical system's position by electrically microstimulating somatosensory cortex. We found that using state-dependent algorithms that tracked the dynamics of ongoing activity led to an increase in the amount of information extracted form neural activity by 22%, with a consequently increase in all of the indices measuring the BMI's performance in controlling the dynamical system. This suggests that state-dependent decoding algorithms may be used to enhance BMIs at moderate computational cost.
Notes
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