In view of the significance of the array manifold in array processing and array communications, the role of differential geometry as an analytical tool cannot be overemphasized. Differential geometry is mainly confined to the investigation of the geometric properties of manifolds in three-dimensional Euclidean space R3 and in real spaces of higher dimension.Extending the theoretical framework to complex spaces, this invaluable book presents a summary of those results of differential geometry which are of practical interest in the study of linear, planar and three-dimensional array geometries.
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“This book tries to tackle a very difficult problem in array processing using a more cohesive mathematical structure, and provides some array processing applications' specific results. It is a useful addition to the array processing literature.” Mathematical Reviews “The text is short considering the number of ideas presented, but it is very well written and explained. It would be the ideal companion to the author's many excellent papers on the subject from which the book is largely drawn. It is readable, has a logical progression and the narrative is supported by good diagrams. It is highly recommended.” International Journal of Numerical Modelling: Electronic Networks, Devices and Fields In view of the significance of the array manifold in array processing and array communications, the role of differential geometry as an analytical tool cannot be overemphasized. Differential geometry is mainly confined to the investigation of the geometric properties of manifolds in threedimensional Euclidean space R3 and in real spaces of higher dimension. Extending the theoretical framework to complex spaces, this invaluable book presents a summary of those results of differential geometry which are of practical interest in the study of linear, planar and threedimensional array geometries.
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Etat : Gut. Zustand: Gut | Sprache: Englisch | Produktart: Bücher | In view of the significance of the array manifold in array processing and array communications, the role of differential geometry as an analytical tool cannot be overemphasized. Differential geometry is mainly confined to the investigation of the geometric properties of manifolds in three-dimensional Euclidean space R3 and in real spaces of higher dimension.Extending the theoretical framework to complex spaces, this invaluable book presents a summary of those results of differential geometry which are of practical interest in the study of linear, planar and three-dimensional array geometries. N° de réf. du vendeur 2215406/3
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