His primary areas of study are Algorithm, Signal processing, Covariance matrix, Multipath propagation and Electronic engineering. Within one scientific family, Mati Wax focuses on topics pertaining to Mathematical optimization under Algorithm, and may sometimes address concerns connected to Estimator, Maximum likelihood and Shaping. His Signal processing study frequently draws connections to adjacent fields such as Topology.
His research integrates issues of Covariance, Narrowband, Control theory and Rank in his study of Covariance matrix. His Multipath propagation study incorporates themes from Signature and Signal. His Electronic engineering research incorporates themes from Information theory, Sensor array and Model selection.
Mati Wax mainly investigates Algorithm, Signal processing, Mathematical optimization, Covariance matrix and Multipath propagation. Mati Wax has researched Algorithm in several fields, including Detection theory, Covariance, Maximum likelihood, Estimator and Sensor array. His Sensor array study combines topics in areas such as Preprocessor and Electronic engineering.
He interconnects Signal and Direction of arrival in the investigation of issues within Electronic engineering. His Signal processing research is multidisciplinary, relying on both Estimation theory, Information theory, Statistics and Minimum-variance unbiased estimator. His Covariance matrix study integrates concerns from other disciplines, such as Topology and Rank.
His main research concerns Algorithm, Maximum likelihood, Signal subspace, Constant and Beamforming. In his works, Mati Wax undertakes multidisciplinary study on Algorithm and Single sample. The Maximum likelihood study combines topics in areas such as Sensor array, Linear subspace and Total least squares.
His Signal subspace study also includes fields such as
His primary areas of investigation include Algorithm, Low-rank approximation, Beamforming, Trace norm and Constant. Mati Wax works on Algorithm which deals in particular with Likelihood function. His Low-rank approximation research is multidisciplinary, incorporating perspectives in Modulus, Convergence, Global optimality and Applied mathematics.
His Beamforming research encompasses a variety of disciplines, including Polynomial time complexity and Convex optimization.
M. Wax;T. Kailath
Tie-Jun Shan;M. Wax;T. Kailath
I. Ziskind;M. Wax
M. Wax;Tie-Jun Shan;T. Kailath
M. Wax;I. Ziskind
Abraham Bar;Ravi Rajapakse;Mati Wax;Oliver A. Hilsenrath
M. Wax;I. Ziskind
M. Wax;T. Kailath
Mati Wax;Oliver Hilsenrath;Abraham Bar
Oliver Hilsenrath;Mati Wax
M. Wax;J. Sheinvald
M. Wax;A. Leshem
M. Wax;Y. Anu
M. Wax;T. Kailath
M. Wax
Mati Wax;Oliver A. Hilsenrath
M. Wax;T. Kailath
Mati Wax
M. Wax;Y. Anu
M. Wax;J. Sheinvald
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