M
Motoyasu Nagata
Researcher at Osaka Electro-Communication University
Publications - 6
Citations - 15
Motoyasu Nagata is an academic researcher from Osaka Electro-Communication University. The author has contributed to research in topics: Digital image processing & Database tuning. The author has an hindex of 2, co-authored 6 publications receiving 15 citations.
Papers
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Journal ArticleDOI
Nonlinear interpolation of mandibular kinesiographic signals by applying sensitivity method to a GMDH correction model
TL;DR: An improved nonlinear interpolation method for estimating distorted kinesiographic recording of interlattice points in space is proposed, and its correction accuracy is evaluated.
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Image processing for boundary extraction of remotely sensed data
TL;DR: The proposed algorithms are applied to the pattern analysis of the isothermal distribution in the oceanic environment and provide means for autoregressive texture modelling and for boundary detection of uniform subimage areas.
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Prediction of River Flows by Multiplicative Model
TL;DR: In this paper, a statistical method for one-day-ahead river flow prediction is proposed for which the mathematical model of the rainfall/runoff is expressed by the multiplicative stochastic difference equation with lognormal noise.
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GMDH Correction Modeling of Distorted Signals Recorded by Mandibular Kinesiograph
TL;DR: The proposed GMDH correction method has the capability to design a two-dimensional nonlinear autoregressive model which represents the relationship between distorted measurements and their corrected estimates of the mandibular displacement for the initial adjustment of kinesiographic signals under ferromagnetic influences.
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A suboptimal Kalman filter considering error analysis
TL;DR: In this article, a suboptimal Kalman filter is constructed in order to replace the sequentially correlated measurement noise by the appropriate white measurement noise, and the covariance of the estimation error due to the replacement of the measurement noise is derived in the form of the differential equation.