activity
20192021
most citedDeep Reinforcement Learning with Population-Coded Spiking Neural Network for Continuous Control

36 citations · 54 across the 5 of their papers we have counts for

collaborators

6 papers

cs.NE2021★ 5 cited

BioGrad: Biologically Plausible Gradient-Based Learning for Spiking Neural Networks

Guangzhi Tang, Neelesh Kumar, Ioannis Polykretis +1

Spiking neural networks (SNN) are delivering energy-efficient, massively parallel, and low-latency solutions to AI problems, facilitated by the emerging neuromorphic chips. To harn…

cs.NE2020★ 36 cited

Deep Reinforcement Learning with Population-Coded Spiking Neural Network for Continuous Control

Guangzhi Tang, Neelesh Kumar, Raymond Yoo +1

The energy-efficient control of mobile robots is crucial as the complexity of their real-world applications increasingly involves high-dimensional observation and action spaces, wh…

cs.NE2020★ 13 cited

Reinforcement co-Learning of Deep and Spiking Neural Networks for Energy-Efficient Mapless Navigation with Neuromorphic Hardware

Guangzhi Tang, Neelesh Kumar, Konstantinos P. Michmizos

Energy-efficient mapless navigation is crucial for mobile robots as they explore unknown environments with limited on-board resources. Although the recent deep reinforcement learni…

cs.RO2020

Machine Learning for Motor Learning: EEG-based Continuous Assessment of Cognitive Engagement for Adaptive Rehabilitation Robots

Neelesh Kumar, Konstantinos P. Michmizos

Although cognitive engagement (CE) is crucial for motor learning, it remains underutilized in rehabilitation robots, partly because its assessment currently relies on subjective an…

cs.RO2020

Deep Learning of Movement Intent and Reaction Time for EEG-informed Adaptation of Rehabilitation Robots

Neelesh Kumar, Konstantinos P. Michmizos

Mounting evidence suggests that adaptation is a crucial mechanism for rehabilitation robots in promoting motor learning. Yet, it is commonly based on robot-derived movement kinemat…

math.NA2019

Development of a new sixth order accurate compact scheme for two and three dimensional Helmholtz equation

Neelesh Kumar, Ritesh Kumar Dubey

In this work, a new compact sixth order accurate finite difference scheme for the two and three-dimensional Helmholtz equation is presented. The main significance of the proposed s…