The Experts below are selected from a list of 65199 Experts worldwide ranked by ideXlab platform
Manuel Grizonnet - One of the best experts on this subject based on the ideXlab platform.
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Large-scale feature selection with Gaussian mixture models for the classification of high dimensional remote sensing images
IEEE Transactions on Computational Imaging, 2017Co-Authors: Adrien Lagrange, Mathieu Fauvel, Manuel GrizonnetAbstract:A large scale feature selection wrapper is discussed for the classification of high dimensional remote sensing. An efficient implementation is proposed based on intrinsic properties of Gaussian mixtures models and Block Matrix. The criterion function is split into two parts : one that is updated to test each feature and one that needs to be updated only once per feature selection. This split saved a lot of computation for each test. The algorithm is implemented in C++ and integrated into the Orfeo Toolbox. It has been compared to other classification algorithms on two high dimension remote sensing images. Results show that the approach provides good classification accuracies with low computation time.
Adrien Lagrange - One of the best experts on this subject based on the ideXlab platform.
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Large-scale feature selection with Gaussian mixture models for the classification of high dimensional remote sensing images
IEEE Transactions on Computational Imaging, 2017Co-Authors: Adrien Lagrange, Mathieu Fauvel, Manuel GrizonnetAbstract:A large scale feature selection wrapper is discussed for the classification of high dimensional remote sensing. An efficient implementation is proposed based on intrinsic properties of Gaussian mixtures models and Block Matrix. The criterion function is split into two parts : one that is updated to test each feature and one that needs to be updated only once per feature selection. This split saved a lot of computation for each test. The algorithm is implemented in C++ and integrated into the Orfeo Toolbox. It has been compared to other classification algorithms on two high dimension remote sensing images. Results show that the approach provides good classification accuracies with low computation time.
Guy Melard - One of the best experts on this subject based on the ideXlab platform.
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UvA-DARE (Digital Academic Repository) An algorithm for computing the asymptotic Fisher information Matrix for seasonal SISO models An algorithm for computing the An algorithm for computing the An algorithm for computing the An algorithm for computing the
2020Co-Authors: Andre Klein, Guy Melard, * A KleinAbstract:Abstract The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single input single output (SISO) time series model. That Matrix is a Block Matrix whose elements are basically integrals over the oriented unit circle of rational functions. The procedure makes use of the autocovariance function of one or the cross-covariance function of two autoregressive processes base
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an algorithm for computing the asymptotic fisher information Matrix for seasonal siso models
Journal of Time Series Analysis, 2004Co-Authors: Andre Klein, Guy MelardAbstract:The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single input single output (SISO) time series model. That Matrix is a Block Matrix whose elements are basically integrals over the oriented unit circle of rational functions. The procedure makes use of the autocovariance function of one or the cross-covariance function of two autoregressive processes based on the same noise. The algorithm also works when the input variable is omitted, the case of a seasonal ARMA model.
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an algorithm for computing the asymptotic fisher information Matrix for seasonal siso models
ULB Institutional Repository, 2004Co-Authors: Andre Klein, Guy MelardAbstract:The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single-input single-output (SISO) time-series model. That Matrix is a Block Matrix whose elements are basically integrals of rational functions over the oriented unit circle. The procedure makes use of the autocovariance or the cross-covariance function of two autoregressive processes based on the same noise. The algorithm also works when the input variable is omitted, the case of a seasonal ARMA model.
P Hasler - One of the best experts on this subject based on the ideXlab platform.
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matia a programmable 80 spl mu w frame cmos Block Matrix transform imager architecture
IEEE Journal of Solid-state Circuits, 2006Co-Authors: Abhishek Bandyopadhyay, Jungwon Lee, Ryan Robucci, P HaslerAbstract:In this paper, we introduce our CMOS Block Matrix Transform Imager Architecture (MATIA). This imager is capable of performing programmable Matrix operations on an image. The imager architecture is both modular and programmable. The pixel used in this architecture performs Matrix multiplication while maintaining a high fill factor (46%), comparable to active pixel sensors. Floating gates are used to store the arbitrary Matrix coefficients on-chip. The chip operates in the subthreshold domain and thus has low power consumption (80 /spl mu/W/frame). We present data for different convolutions and Block transforms that were implemented using this architecture, and also present data from baseline JPEG and motion JPEG systems which we have implemented using MATIA.
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a 80 spl mu w frame 104 spl times 128 cmos imager front end for jpeg compression
International Symposium on Circuits and Systems, 2005Co-Authors: Abhishek Bandyopadhyay, Ryan Robucci, Junghee Lee, P HaslerAbstract:We present a programmable 80 /spl mu/W/frame (3.3 V supply) single-chip architecture that combines a CMOS imager and an analog image processor capable of computing separable Block Matrix transforms (DCT, Haar, etc). Floating-gate technology is used for on-chip kernel storage and also for performing low-power current-mode Matrix multiplications. We demonstrate this IC as a front-end for JPEG compression and compare the performance of this imager to fully digital approaches.
Andre Klein - One of the best experts on this subject based on the ideXlab platform.
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UvA-DARE (Digital Academic Repository) An algorithm for computing the asymptotic Fisher information Matrix for seasonal SISO models An algorithm for computing the An algorithm for computing the An algorithm for computing the An algorithm for computing the
2020Co-Authors: Andre Klein, Guy Melard, * A KleinAbstract:Abstract The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single input single output (SISO) time series model. That Matrix is a Block Matrix whose elements are basically integrals over the oriented unit circle of rational functions. The procedure makes use of the autocovariance function of one or the cross-covariance function of two autoregressive processes base
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an algorithm for computing the asymptotic fisher information Matrix for seasonal siso models
Journal of Time Series Analysis, 2004Co-Authors: Andre Klein, Guy MelardAbstract:The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single input single output (SISO) time series model. That Matrix is a Block Matrix whose elements are basically integrals over the oriented unit circle of rational functions. The procedure makes use of the autocovariance function of one or the cross-covariance function of two autoregressive processes based on the same noise. The algorithm also works when the input variable is omitted, the case of a seasonal ARMA model.
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an algorithm for computing the asymptotic fisher information Matrix for seasonal siso models
ULB Institutional Repository, 2004Co-Authors: Andre Klein, Guy MelardAbstract:The paper presents an algorithm for computing the asymptotic Fisher information Matrix of a possibly seasonal single-input single-output (SISO) time-series model. That Matrix is a Block Matrix whose elements are basically integrals of rational functions over the oriented unit circle. The procedure makes use of the autocovariance or the cross-covariance function of two autoregressive processes based on the same noise. The algorithm also works when the input variable is omitted, the case of a seasonal ARMA model.