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Your search keyword '"George, Nithin V."' showing total 233 results
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233 results on '"George, Nithin V."'

9. Dynamic Nonlinear Active Noise Control: A Multi-objective Evolutionary Computing Approach

Author

Patwardhan, Apoorv P., Patidar, Rohan, George, Nithin V., Patnaik, Srikanta, Series Editor, Sethi, Ishwar K., Series Editor, Li, Xiaolong, Series Editor, Chen, Li, Editorial Board Member, Horng, Jeng-Haur, Editorial Board Member, Lima, Pedro U., Editorial Board Member, Leong, Mun-Kew, Editorial Board Member, Nur, Muhammad, Editorial Board Member, Oneto, Luca, Editorial Board Member, Tan, Kay Chen, Editorial Board Member, Yadavalli, Sarma, Editorial Board Member, Yang, Yeon-Mo, Editorial Board Member, Zhang, Liangchi, Editorial Board Member, Zhong, Baojiang, Editorial Board Member, Zobaa, Ahmed, Editorial Board Member, Bennis, Fouad, editor, and Bhattacharjya, Rajib Kumar, editor

Published
2020
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42. Underdetermined DOA Estimation Using Arbitrary Planar Arrays via Coarray Manifold Separation.

Author

Yadav, Shekhar Kumar and George, Nithin V.

Subjects
*VANDERMONDE matrices, *COVARIANCE matrices, *MULTIPLE Signal Classification, *DIRECTION of arrival estimation, *SENSOR arrays, *AZIMUTH
Abstract

Conventional direction-of-arrival (DOA) estimation algorithms like MUSIC only allow localization of fewer number of sources than the number of physical sensors. In this paper, underdetermined azimuth localization (localizing more sources than the number of sensors) using arbitrary planar arrays has been proposed, using only second-order statistics of the received data. To achieve this, we utilize the difference coarray of the actual array and express the elements of the array covariance matrix as the signal received by the virtual sensors of the coarray. We explore the structure and geometry of the difference coarray of an $N$ -element planar array and show that the coarray can provide an increased degree-of-freedom (DOF) of $\mathcal {O}(N^{2})$ which enables underdetermined localization. Then, we extend the manifold separation (MS) technique to the coarray to express the coarray steering matrix in terms of a Vandermonde structured matrix by designing a signal independent coarray characteristic matrix. As the signal model of a coarray is a single snapshot model, the Vandermonde structure enables us to perform a spatial smoothing type operation to restore the rank of the coarray covariance matrix. This allows us to propose a novel subspace-based algorithm, which we call the coarrayMS-MUSIC, to perform underdetermined source localization using arbitrary planar arrays. We have also introduced the polynomial rooting version of our algorithm called the coarrayMS-rootMUSIC. Finally, we have conducted extensive numerical simulations to verify the effectiveness and usefulness of the proposed methods. [ABSTRACT FROM AUTHOR]

Published
2022
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