His scientific interests lie mostly in Fourier transform, Fractional Fourier transform, Algorithm, Non-uniform discrete Fourier transform and Mathematical analysis. His studies deal with areas such as Object detection, Optics and Time–frequency analysis as well as Fourier transform. His Fractional Fourier transform research is multidisciplinary, incorporating perspectives in Calculus, Short-time Fourier transform and Applied mathematics.
His work on Discrete sine transform as part of general Short-time Fourier transform research is frequently linked to Harmonic wavelet transform, thereby connecting diverse disciplines of science. His Algorithm study combines topics from a wide range of disciplines, such as Decimation, Interpolation, Encryption and Signal processing. His studies in Non-uniform discrete Fourier transform integrate themes in fields like Mathematical optimization and Discrete Fourier transform.
Ran Tao mainly focuses on Algorithm, Fractional Fourier transform, Artificial intelligence, Fourier transform and Pattern recognition. Ran Tao has researched Algorithm in several fields, including Spectral density estimation, Time–frequency analysis, Signal and Signal processing. The concepts of his Fractional Fourier transform study are interwoven with issues in Short-time Fourier transform and Discrete Fourier transform.
His Artificial intelligence course of study focuses on Computer vision and Radar imaging. His biological study spans a wide range of topics, including Radar and Optics. His Non-uniform discrete Fourier transform research includes themes of Mathematical optimization and Multidimensional signal processing.
His primary areas of investigation include Artificial intelligence, Pattern recognition, Hyperspectral imaging, Algorithm and Fractional Fourier transform. His research integrates issues of Lidar and Detector in his study of Pattern recognition. His research on Hyperspectral imaging also deals with topics like
His Algorithm research incorporates elements of Radar, Newton's rings, Curvature and Robustness. His Fractional Fourier transform study is related to the wider topic of Fourier transform. His studies examine the connections between Fourier transform and genetics, as well as such issues in Optics, with regards to Estimation theory.
Artificial intelligence, Pattern recognition, Hyperspectral imaging, Feature extraction and Convolutional neural network are his primary areas of study. His Artificial intelligence study integrates concerns from other disciplines, such as Process and Fractional Fourier transform. His Fractional Fourier transform study is concerned with Fourier analysis in general.
His research integrates issues of Representation, Signal, Fourier transform and Detector in his study of Pattern recognition. Ran Tao focuses mostly in the field of Fourier transform, narrowing it down to topics relating to Optical imaging and, in certain cases, Algorithm. His studies deal with areas such as Contextual image classification, Object detection, Deep learning and Probability distribution as well as Feature extraction.
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Detection and parameter estimation of multicomponent LFM signal based on the fractional Fourier transform
Lin Qi;Lin Qi;Ran Tao;Siyong Zhou;Yue Wang.
Science in China Series F: Information Sciences (2004)
Short-Time Fractional Fourier Transform and Its Applications
Ran Tao;Yan-Lei Li;Yue Wang.
IEEE Transactions on Signal Processing (2010)
Double image encryption based on random phase encoding in the fractional Fourier domain
Ran Tao;Yi Xin;Yue Wang.
Optics Express (2007)
Research progress of the fractional Fourier transform in signal processing
Ran Tao;Bing Deng;Yue Wang.
Science in China Series F: Information Sciences (2006)
Sampling and Sampling Rate Conversion of Band Limited Signals in the Fractional Fourier Transform Domain
Ran Tao;Bing Deng;Wei-Qiang Zhang;Yue Wang.
IEEE Transactions on Signal Processing (2008)
New sampling formulae related to linear canonical transform
Bing-Zhao Li;Ran Tao;Yue Wang.
Signal Processing (2007)
Analysing and compensating the effects of range and Doppler frequency migrations in linear frequency modulation pulse compression radar
R. Tao;N. Zhang;Y. Wang.
Iet Radar Sonar and Navigation (2011)
Convolution theorems for the linear canonical transform and their applications
Bing Deng;Ran Tao;Yue Wang.
Science in China Series F: Information Sciences (2006)
Image Encryption With Multiorders of Fractional Fourier Transforms
Ran Tao;Xiang-Yi Meng;Yue Wang.
IEEE Transactions on Information Forensics and Security (2010)
Sparse Discrete Fractional Fourier Transform and Its Applications
Shengheng Liu;Tao Shan;Ran Tao;Yimin D. Zhang.
IEEE Transactions on Signal Processing (2014)
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