A Study on GPS GDOP Approximation Using Support-Vector Machines
Created by W.Langdon from
gp-bibliography.bib Revision:1.8051
- @Article{Wu:2011:ieeeTIM,
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author = "Chih-Hung Wu and Wei-Han Su and Ya-Wei Ho",
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title = "A Study on GPS GDOP Approximation Using Support-Vector
Machines",
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journal = "IEEE Transactions on Instrumentation and Measurement",
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year = "2011",
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month = jan,
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volume = "60",
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number = "1",
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pages = "137--145",
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abstract = "Global Positioning System (GPS) has extensively been
used in various fields. Geometric Dilution of Precision
(GDOP) is an indicator showing how well the
constellation of GPS satellites is geometrically
organised. GPS positioning with a low GDOP value
usually gains better accuracy. However, the calculation
of GDOP is a time- and power-consuming task that
involves complicated transformation and inversion of
measurement matrices. When selecting from many GPS
constellations the one with the lowest GDOP for
positioning, methods that can fast and accurately
obtain GPS GDOP are imperative. Previous studies have
shown that numerical regression on GPS GDOP can get
satisfactory results and save many calculation steps.
This paper deals with the approximation of GPS GDOP
using statistics and machine learning methods. The
technique of support vector machines (SVMs) is mainly
focused. This study compares the performance of several
methods, such as linear regression, pace regression,
isotonic regression, SVM, artificial neural networks,
and genetic programming (GP). The experimental results
show that SVM and GP have better performance than
others.",
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keywords = "genetic algorithms, genetic programming, GPS GDOP
approximation, SVM, artificial neural networks,
geometric dilution of precision, isotonic regression,
linear regression, pace regression, support-vector
machines, Global Positioning System, learning
(artificial intelligence), neural nets, support vector
machines",
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DOI = "doi:10.1109/TIM.2010.2049228",
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ISSN = "0018-9456",
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notes = "Also known as \cite{5467147}",
- }
Genetic Programming entries for
Chih-Hung Wu
Wei-Han Su
Ya-Wei Ho
Citations