One such nonlinear filtering algorithm is the unscented Kalman filter (UKF) developed in Julier et al.
What does UKF stand for?
UKF stands for Unscented Kalman Filter
This definition appears frequently and is found in the following Acronym Finder categories:
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See other definitions of UKF
We have 3 other meanings of UKF in our Acronym Attic
- United Kingdom Energy Research Centre
- United Kingdom Education and Research Networking Association
- United Kingdom Evaluation Society
- United Kingdom/European Symposium on Addictive Disorders
- United Kingdom Emissions Trading Scheme
- United Kingdom eUniversity
- Umeed Khanna Foundation (est. 1996; India)
- Universal-Kugellager-Fabrik (German: Universal Ball-Bearing Factory; Berlin, Germany)
- University Kickboxing Federation (Japan)
- Univerzita Konštantína Filozofa (Slovakia)
- United Kingdom Federation of Primary Care Research Organisations
- United Kingdom Fireball Association
- Union of Knitwear Footwear and Apparel Trades (UK)
- United Kingdom Food Bloggers Association (est. 2007)
- United Kingdom Final Cut Pro User Group (Apple Inc. software)
- UK (United Kingdom) Financial Consultancy Services (England, UK; mortgage brokerage)
- United Kingdom Federation of Chinese Schools
- University of Kentucky Federal Credit Union
- United Kingdom Foundation for Dance (est. 1994)
- Urban Kidz Film Festival (San Francisco, CA)
Samples in periodicals archive:
Among specific topics of the 168 papers are four statistical approaches for multi-sensor data fusion under non-Gaussian noise, information hiding based on structural similarity, an adaptive multi-objective immune optimization algorithm, empirical findings on social capital and cognitive bias in China, an extended symmetric sampling strategy for an unscented Kalman filter, and wireless networked control systems with neuron adaptive control and novel Smith predictor.
The Unscented Kalman Filter (UKF) is based on the Unscented transformation and it can be also applied for systems with discontinuities and is directly comparable to the second order Gaussian filter (Julier et al.