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Serveur d'exploration sur les relations entre la France et l'Australie - Exploration (Accueil)

Index « Keywords » - entrée « Covariance matrix »
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Covariance matrices < Covariance matrix < Covariance matrix eigenvectors  Facettes :

List of bibliographic references indexed by Covariance matrix

Number of relevant bibliographic references: 29.
[20-40] [0 - 20][0 - 29]
Ident.Authors (with country if any)Title
00B888 (2001) Branko Ristic [Australie] ; Sanjeev Arulampalam [Australie] ; Christian Musso [France]The influence of communication bandwidth on target tracking with angle only measurements from two platforms
00B968 (2001) X. Bombois [Pays-Bas] ; M. Gevers [Belgique] ; G. Scorletti [France] ; B. D. O. Anderson [Australie]Robustness analysis tools for an uncertainty set obtained by prediction error identification
00C314 (2000) Yu. I. Abramovich [Australie] ; N. K. Spencer [Australie] ; A. Y. Gorokhov [France]DOA estimation for noninteger linear antenna arrays with more uncorrelated sources than sensors
00C538 (1999) R. Powell [France] ; M. Guiraud [France]Can a reaction be written between a set of minerals within error?
00C550 (1999) Yingbo Hua [États-Unis] ; Yong Xiang [États-Unis] ; Tianping Chen [États-Unis] ; Karim Abed-Meraim [États-Unis] ; Yongfeng Miao [États-Unis]A New Look at the Power Method for Fast Subspace Tracking
00C660 (1999) Yu. I. Abramovich [Australie] ; N. K. Spencer [Australie] ; A. Y. Gorokhov [France]Positive-definite Toeplitz completion in DOA estimation for nonuniform linear antenna. Arrays-part II : Partially augmentable arrays
00C906 (1998) George Kuczera [Australie] ; Eric Parent [France]Monte Carlo assessment of parameter uncertainty in conceptual catchment models: the Metropolis algorithm
00CA48 (1998) YUNHAN DONG [Australie]What eigenvalues and eigenvectors can offer in decomposition of the polarimetric covariance matrix
00CB22 (1998) Y. I. Abramovich [Australie] ; D. A. Gray [Australie] ; A. Y. Gorokhov [France] ; N. K. Spencer [Australie]Positive-definite Toeplitz completion in DOA estimation for nonuniform linear antenna arrays : Part I: Fully augmentable arrays

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