Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

RIEMANNIAN MATCHED FIELD PROCESSING

View through CrossRef
As far as underwater source localization is concerned the Matched Field Processing (MFP) is an effective method. Floating ship localization, submarine localization in military section and fish finding in civilization are considered as the main application of MFP. Besides, determining environmental parameters such as sound speed profile, bottom topography and array tilt are also developed. Some methods such as empirical mode decomposition, adaptive MFP, compressive MFP and especially stochastic MFP using Riemannian geometry (RMFP) have been introduced recently in order to increase MFP’s reliability and resolution. It seems that the RMFP is the strongest candidate for the future development of MFP since it is inherited the strong foundation of both MFP and Riemannian Geometry. Surprisingly, not only the nature of curvature of sound wave but also the nature of MFP are exploited in RMFP. The aim of this monograph is introduce RMFP by considering the Riemannian distance instead of Euclidean distance. Two approaches of RMFP construction, i.e., isometric mappings and direct Riemannian distance calculation are introduced. The organization of this monograph is as follows. Two first chapters of this monograph revised the reader about the essential meaning of Gauss Curvature, Geodesic equation, iso-metric mapping in Riemannian Geometry and the state of the art of MFP. Chapter 3 presents Riemannian MFP. Chapter 4 concludes the monograph with discussions about the performance of MFP. This monograph is designed for graduated students, scientists and senior engineers who working in the field of underwater acoustic engineering. We would like to thanks SACLANTC for providing access of SONAR array data. We also express our gratitude to University of Engineering and Technology (VNUH) for partial financial support this monograph. Finally, I deeply express my appreciate to my family, especially my father for their patient and love to me.
Studio D - akustika s.r.o.
Title: RIEMANNIAN MATCHED FIELD PROCESSING
Description:
As far as underwater source localization is concerned the Matched Field Processing (MFP) is an effective method.
Floating ship localization, submarine localization in military section and fish finding in civilization are considered as the main application of MFP.
Besides, determining environmental parameters such as sound speed profile, bottom topography and array tilt are also developed.
Some methods such as empirical mode decomposition, adaptive MFP, compressive MFP and especially stochastic MFP using Riemannian geometry (RMFP) have been introduced recently in order to increase MFP’s reliability and resolution.
It seems that the RMFP is the strongest candidate for the future development of MFP since it is inherited the strong foundation of both MFP and Riemannian Geometry.
Surprisingly, not only the nature of curvature of sound wave but also the nature of MFP are exploited in RMFP.
The aim of this monograph is introduce RMFP by considering the Riemannian distance instead of Euclidean distance.
Two approaches of RMFP construction, i.
e.
, isometric mappings and direct Riemannian distance calculation are introduced.
The organization of this monograph is as follows.
Two first chapters of this monograph revised the reader about the essential meaning of Gauss Curvature, Geodesic equation, iso-metric mapping in Riemannian Geometry and the state of the art of MFP.
Chapter 3 presents Riemannian MFP.
Chapter 4 concludes the monograph with discussions about the performance of MFP.
This monograph is designed for graduated students, scientists and senior engineers who working in the field of underwater acoustic engineering.
We would like to thanks SACLANTC for providing access of SONAR array data.
We also express our gratitude to University of Engineering and Technology (VNUH) for partial financial support this monograph.
Finally, I deeply express my appreciate to my family, especially my father for their patient and love to me.

Related Results

Pointwise semi-slant Riemannian maps into almost Hermitian manifolds and Casorati inequalities
Pointwise semi-slant Riemannian maps into almost Hermitian manifolds and Casorati inequalities
UDC 514 As a natural generalization of slant submanifolds [B.-Y. Chen, Bull. Austral. Math. Soc., 41,  No. 1, 135 (1990)], slant submersions [B. Şahin, Bull. Math. Soc. Sci. Math....
Locally Isometric Riemannian Analytic Spaces
Locally Isometric Riemannian Analytic Spaces
Classes of locally isometric Riemannian analytic manifolds are studied. A generalization of the concept of completeness is given. We consider the Lie algebra ???? of all Killing ve...
Conformal Hemi-Slant Riemannian Maps
Conformal Hemi-Slant Riemannian Maps
In this study, we define conformal hemi-slant Riemannian maps from an almost Hermitian manifold to a Riemannian manifold as a generalization of conformal anti-invariant Riemannian ...
On the Approaches to the "Neorimanian Theory": David Lewin’s Transformational Approach
On the Approaches to the "Neorimanian Theory": David Lewin’s Transformational Approach
Today, Ukrainian musicology is opening up to the world, testifying to its bright potential, prospects and opportunities for cooperation with the international scientific environmen...
A class of spectral conjugate gradient methods for Riemannian optimization
A class of spectral conjugate gradient methods for Riemannian optimization
Abstract Spectral conjugate gradient (SCG) methods are combinations of spectral gradient method and conjugate gradient (CG) methods, which have been well studied in Euclide...
Riemannian manifolds
Riemannian manifolds
Abstract Let M be a differentiable manifold. We say that M carries a pseudo Riemannian metric if there is a differentiable field g = (gm} , m ∈ M, of non-degenerate ...
On CSI-ξ^˔-Riemannian submersions from Sasakian manifold
On CSI-ξ^˔-Riemannian submersions from Sasakian manifold
In the present paper, we study the Clairaut semi-invariant \xi-Riemannian submersions (CSI- \xi-Riemannian submersions, in short) from Sasakian manifolds onto Riemannian manifolds....
EXTERIOR DIFFERENTIAL FORMS ON RIEMANNIAN SYMMETRIC SPACES
EXTERIOR DIFFERENTIAL FORMS ON RIEMANNIAN SYMMETRIC SPACES
In the present paper we give a rough classification of exterior differential forms on a Riemannian manifold. We define conformal Killing, closed conformal Killing, coclosed conform...

Back to Top