Robust Kalman Filter Based on a Generalized Maximum-Likelihood-Type Estimator
By Mital A. Gandhi, Lamine Mili. IEEE Transactions on Signal Processing, 2010
333 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Civil and Structural Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/897d054b96aa20b1c747f9ceb832813e0156df6f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- C. Karlgaard
- Marcos Netto
- Junbo Zhao
- Guobin Chang
- Visa Koivunen
- Yacine Chakhchoukh
- Abdelhak M. Zoubir
- Michael Muma
In Civil and Structural Engineering
- C. Karlgaard
- Marcos Netto
- Junbo Zhao
- Guobin Chang
- Visa Koivunen
- Yacine Chakhchoukh
- Abdelhak M. Zoubir
- Michael Muma
In Statistics and Probability
- C. Karlgaard
- Marcos Netto
- Junbo Zhao
- Guobin Chang
- Abdelhak M. Zoubir
- Visa Koivunen
- Yacine Chakhchoukh
- Michael Muma
Citations in the corpus
- Nonlinear Regression Huber–Kalman Filtering and Fixed-Interval Smoothing (2015, methodology): “Several variants of the Huber-based Kalman (and extendedKalman) filters have been applied to awide range of problems, including underwater vehicle navigation [6], speech signal processing [7], power system state estimation [8], radar tracking [9], spacecraft rendezvous [10], spacecraft attitude esti”
- Robust Estimation in Signal Processing: A Tutorial-Style Treatment of Fundamental Concepts (2012, methodology): “IEEE SIGNAL PROCESSING MAGAZINE [71] JULY 2012”
- Robust Kalman filtering based on Mahalanobis distance as outlier judging criterion (2014, background): “However, it breaks down in the presence of outliers (Gandhi and Mili 2010).”
- A Robust Iterated Extended Kalman Filter for Power System Dynamic State Estimation (2017, methodology): “5 leads to high statistical efficiency under Gaussian noise [14].”
- A Novel Robust Student's t-Based Kalman Filter (2017, positive): “To solve effectively and robustly the filtering problem of linear systems with both heavy-tailed process and measurement noises, a Huber-based Kalman filter (HKF) has been proposed by minimising a combined l1 and l2 norm [13]–[17].”