This paper considers the statistical performance of the MUSIC method under the condition that two closely spaced sources impinging on an array of sensors are effectively resolved, i.e., the spectrum exhibits two peaks in the neighborhood of the true directions-of-arrival (DOA). The MUSIC algorithm is known to have an infinite resolution power in theory. However, in the presence of modeling errors, sources can not be resolved with certainty, even if the array correlation matrix is perfectly known. The focus of this paper is to predict the bias and variance of the DOA estimates taking into account the possible resolution failure of MUSIC. This performance prediction, based on our recent mathematical investigation, is new to the best of our kn...
Direction of Arrival estimation refers to defining a mathematical function called a pseudospectrum t...
Abstract—This paper addresses the resolution of the conven-tional and noncircular MUSIC algorithms f...
In the direction of arrival (DOA) estimation problem, we encounter both finite data and insufficient...
This paper considers the statistical performance of the MUSIC method under the condition that two cl...
When the correlation matrix is known, the resolution power of subspace algorithms is infinite. In th...
The problem of resolving closely spaced signal sources using an antenna array remains a difficult on...
This paper addresses the statistical behaviour of the MUSIC method for DoA estimation, in a scenario...
Direction of arrival (DOA) estimation using eigenstructure based algorithms, such as MUSIC, require ...
International audienceIn this paper, the direction of arrival (DOA) localization of spatially distri...
Abstract-This is the second of a two-part paper dealing with the performance of subspace-based algor...
In this paper, the direction of arrival (DOA) localization of spatially distributed sources impingin...
Direction of Arrival estimation refers to defining a mathematical function called a pseudospectrum t...
This is the second of a two-part paper dealing with the performance of subspacebased algorithms for ...
Methods for Direction of Arrival, DOA estimation of multiple objects based on phased arrayantenna te...
International audienceThe MUltiple SIgnal Classification (MUSIC) estimator has been widely studied f...
Direction of Arrival estimation refers to defining a mathematical function called a pseudospectrum t...
Abstract—This paper addresses the resolution of the conven-tional and noncircular MUSIC algorithms f...
In the direction of arrival (DOA) estimation problem, we encounter both finite data and insufficient...
This paper considers the statistical performance of the MUSIC method under the condition that two cl...
When the correlation matrix is known, the resolution power of subspace algorithms is infinite. In th...
The problem of resolving closely spaced signal sources using an antenna array remains a difficult on...
This paper addresses the statistical behaviour of the MUSIC method for DoA estimation, in a scenario...
Direction of arrival (DOA) estimation using eigenstructure based algorithms, such as MUSIC, require ...
International audienceIn this paper, the direction of arrival (DOA) localization of spatially distri...
Abstract-This is the second of a two-part paper dealing with the performance of subspace-based algor...
In this paper, the direction of arrival (DOA) localization of spatially distributed sources impingin...
Direction of Arrival estimation refers to defining a mathematical function called a pseudospectrum t...
This is the second of a two-part paper dealing with the performance of subspacebased algorithms for ...
Methods for Direction of Arrival, DOA estimation of multiple objects based on phased arrayantenna te...
International audienceThe MUltiple SIgnal Classification (MUSIC) estimator has been widely studied f...
Direction of Arrival estimation refers to defining a mathematical function called a pseudospectrum t...
Abstract—This paper addresses the resolution of the conven-tional and noncircular MUSIC algorithms f...
In the direction of arrival (DOA) estimation problem, we encounter both finite data and insufficient...