Author
Wei Ping Zhong
Bio: Wei Ping Zhong is an academic researcher from China University of Mining and Technology. The author has contributed to research in topics: Fourier transform & Fractional calculus. The author has an hindex of 1, co-authored 1 publications receiving 63 citations.
Papers
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TL;DR: Yang-Fourier transform as mentioned in this paper is a generalization of the fractional Fourier transform of non-differential functions on fractal space, and it can be applied to local fractional equations.
Abstract: Yang-Fourier transform is the generalization of the fractional Fourier transform of non-differential functions on fractal space. In this paper, we show applications of Yang-Fourier transform to local fractional equations with local fractional derivative and local fractional integral
67 citations
Cited by
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TL;DR: In this article, the authors propose to use the Cantor-type cylindrical coordinate method in order to investigate a family of local fractional differential operators on a Cantor set and some testing examples are given to illustrate the capability of the proposed method for the heat-conduction equation on a CCC and the damped wave equation in fractal strings.
152 citations
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TL;DR: In this paper, the mathematical aspects of the Heisenberg uncertainty principle within local fractional Fourier analysis are discussed, and the Schrodinger equation and Heisenberger uncertainty principles are structured within Local Fractional operators.
Abstract: In this paper, we discuss the mathematical aspects of the Heisenberg uncertainty principle within local fractional Fourier analysis. The Schrodinger equation and Heisenberg uncertainty principles are structured within local fractional operators.
106 citations
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104 citations