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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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Audit of sensor networks for efficient fault diagnosis

TL;DR: This work performs sensor network audit with objectives being ensuring observability of all faults, minimizing the unreliability of detection of faults and minimizing the probability of faults occurring and remaining undetected.
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Robust State Estimation and Parameter Estimation for Linear and Nonlinear Direct Feed-through Systems with Correlated Disturbances

TL;DR: In this paper, a generalized parametrized optimal filter (GPOF) was proposed for linear stochastic direct feed-through systems with correlated process and measurement disturbances.
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Optimization Based Constrained Gaussian Sum Unscented Kalman Filter

TL;DR: In this paper, a constrained nonlinear state estimation approach for nonlinear dynamical systems is presented, which combines two key elements from well-known Gaussian Sum Unscented Kalman Filter (GS-UKF) and UnScented Recursive Nonlinear Dynamic Data Reconciliation (URNDDR) approaches.
Proceedings ArticleDOI

Adaptive, online models to detect and estimate gross error in SPNDs

TL;DR: An online method for SPND gross error detection, identification and estimation using recursive PCA, which uses linear models which are extracted from data and which adapt continuously in time to adequately capture the time varying relationships amongst the SPNDs.
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MHE Based State and Parameter Estimation for Systems subjected to Non-Gaussian Disturbances

TL;DR: Analysis of simulation results reveals that the estimation performance of the proposed MHE formulation is superior to estimation performances of the conventional Bayesian estimators that can handle non-Gaussian densities and employ the random walk model for parameter variations.