M
Mani Bhushan
Researcher at Indian Institute of Technology Bombay
Publications - 103
Citations - 1330
Mani Bhushan is an academic researcher from Indian Institute of Technology Bombay. The author has contributed to research in topics: Kalman filter & Wireless sensor network. The author has an hindex of 17, co-authored 89 publications receiving 1115 citations. Previous affiliations of Mani Bhushan include University of Alberta & Purdue University.
Papers
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Journal ArticleDOI
Ergonomic assessment of male and female workers engaged in makhana processing
TL;DR: In this article , a study was planned to assess physiological cost of work, musculoskeletal problem and perceived exertion faced by male and female workers in performance of makhana processing.
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Moving horizon estimator for nonlinear and non-Gaussian stochastic disturbances
TL;DR: In this article , a probabilistic formulation of MHE is proposed to solve state estimation problems associated with systems subjected to nonlinear non-Gaussian stochastic disturbances, which can be interpreted as following truncated probability density functions.
Proceedings ArticleDOI
Information Theoretic Approach to Reliability Based Sensor Placement for Fault Detection and Diagnosis
Om Prakash,Mani Bhushan +1 more
TL;DR: In this article , a cumulative residual Kullback-Leibler divergence based sensor placement formulation for fault detection and diagnosis is proposed, which explicitly incorporates time and provides an opportunity to the end-user to specify the target performance for sensor placement.
Journal ArticleDOI
pyGNMF: A Python library for implementation of generalised non-negative matrix factorisation method
Nirav L. Lekinwala,Mani Bhushan +1 more
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Constrained profile estimation for distributed parameter system in one dimension using orthogonal collocation
TL;DR: In this paper , the authors proposed an online constrained state profile estimation approach based on reduced-dimension model represented by differential and algebraic equations (DAE) which in turn is developed by discretization of the PDEs along the spatial coordinate using the orthogonal collocation (OC) method.