Title :
Likelihood Gradient Ascent (LGA): A closed-loop decoder adaptation algorithm for brain-machine interfaces
Author :
Dangi, Siddharth ; Gowda, Suraj ; Carmena, Jose M.
Author_Institution :
Dept. of Electr. Eng. & Comput. Sci., Univ. of California, Berkeley, Berkeley, CA, USA
Abstract :
Closed-loop decoder adaptation (CLDA) is an emerging paradigm for improving or maintaining the online performance of brain-machine interfaces (BMIs). Here, we present Likelihood Gradient Ascent (LGA), a novel CLDA algorithm for a Kalman filter (KF) decoder that uses stochastic, gradient-based corrections to update KF parameters during closed-loop BMI operation. LGA´s gradient-based paradigm presents a variety of potential advantages over other “batch” CLDA methods, including the ability to update decoder parameters on any time-scale, even on every decoder iteration. Using a closed-loop BMI simulator, we compare the LGA algorithm to the Adaptive Kalman Filter (AKF), a partially gradient-based CLDA algorithm that has been previously tested in non-human primate experiments. In contrast to the AKF´s separate mean-squared error objective functions, LGA´s update rules are derived directly from a single log likelihood objective, making it one step towards a potentially optimal continuously adaptive CLDA algorithm for BMIs.
Keywords :
adaptive Kalman filters; biomedical engineering; brain-computer interfaces; gradient methods; mean square error methods; LGA update rule; adaptive CLDA algorithm; adaptive Kalman filter; brain-machine interface; closed-loop decoder adaptation algorithm; decoder iteration; gradient-based CLDA algorithm; gradient-based correction; likelihood gradient ascent; log likelihood objective function; mean-squared error objective function; Conferences; Decoding; Kalman filters; Kinematics; Linear programming; Mathematical model; Neurons;
Conference_Titel :
Engineering in Medicine and Biology Society (EMBC), 2013 35th Annual International Conference of the IEEE
Conference_Location :
Osaka
DOI :
10.1109/EMBC.2013.6610114