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Kui Yao

Observed names: K Yao, K. YAO, K. Yao, KUI YAO, Yao Kui
Observed institutions: Ningbo University, Nanjing Normal University, Chuzhou University, PLA Army Engineering University, Zhejiang University, Nanjing University
ORCID: 0009-0008-7695-0690
Observed ORCIDs: 0009-0008-7695-0690, 0000-0002-1227-336X
OpenAlex ID: A5101573846
Box dimension and fractional integral of linear fractal interpolation functions
2008 · Huo-Jun Ruan, Wei-Yi Su, et al. · Journal of Approximation Theory · 123
On the connection between the order of fractional calculus and the dimensions of a fractal function
2004 · K. Yao, W.Y. Su, et al. · Chaos Solitons & Fractals · 71
Dimension Analysis of Continuous Functions With Unbounded Variation
2016 · JUN WANG, KUI YAO · Fractals · 40
On the Correlation Between Fractal Dimension and Robustness of Complex Networks
2019 · YIPENG WU, ZHILONG CHEN, et al. · Fractals · 32
The Fractional Derivatives of a Fractal Function
2005 · Kui Yao, Wei Yi Su, et al. · Acta Mathematica Sinica English Series · 29
On the connection between the order of the fractional derivative and the Hausdorff dimension of a fractal function
2008 · K. Yao, Y.S. Liang, et al. · Chaos Solitons & Fractals · 25
Box Dimension of Weyl–marchaud Fractional Derivative of Linear Fractal Interpolation Functions
2019 · WEN LIANG PENG, KUI YAO, et al. · Fractals · 23
The Hadamard Fractional Calculus of a Fractal Function
2018 · YIPENG WU, KUI YAO, et al. · Fractals · 22
Construction and Analysis of a Special One-dimensional Continuous Function
2017 · J. WANG, K. YAO · Fractals · 21
The fractal dimensions of graphs of the Weyl-Marchaud fractional derivative of the Weierstrass-type function
2007 · K. Yao, Y.S. Liang, et al. · Chaos Solitons & Fractals · 20
Fractional integrals of the Weierstrass functions: The exact box dimension
2004 · Zhou Songping, Yao Kui, et al. · Analysis in Theory and Applications · 18
The Hausdorff dimension of Hadamard fractional integral of a fractal function
2023 · Kui Yao, Kunyuan Li, et al. · Chaos Solitons & Fractals · 13
Mean Value Property of Harmonic Functions on the Tetrahedral Sierpinski Gasket
2018 · Hua Qiu, Yipeng Wu, et al. · Journal of Fourier Analysis and Applications · 10
On the fractional calculus functions of a fractal function
2002 · Kui Yao, Weiyi Su, et al. · Applied mathematics/Applied Mathematics. A Journal of Chinese Universities/Gao-xiao yingyong shuxue xuebao · 9
Dirichlet Problem of Poisson Equations and Variational Principle on a Type of Fractal Sets
2020 · YIPENG WU, KUI YAO, et al. · Fractals · 8
Fractal Dimensions of Katugampola Fractional Integral of Continuous Functions Satisfying Hölder Condition
2022 · KUI YAO, ZEKUN WANG, et al. · Fractals · 5
Fractal Dimension of a Special Continuous Function
2018 · NING LIU, KUI YAO · Fractals · 4
The upper bound of box dimension of the Weyl-Marchaud derivative of self-affine curves
2010 · Yao Kui, Weiyi Su, et al. · Analysis in Theory and Applications · 4
The fractal dimensions of graphs of the Weierstrass function with the Weyl-Marchaud fractional derivative
2008 · Y Liang, K Yao, et al. · Journal of Physics Conference Series · 3
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Box Dimension and Mixed Fractional Calculus of Fractal Interpolation Surfaces
2025 · XUANLIN WAN, KUI YAO · Fractals · 1
Dimension of Riemann-Liouville fractional integral of Takagi function
2018 · Ning Liu, Kui Yao, et al. · Chinese Control and Decision Conference (CCDC) · 1
Solution to Dirichlet Problem of Poisson Equations on Level-3 Sierpinski Pyramid
2026 · Xuanlin Wan, Kunyuan Li, et al. · Fractals
Variable-order Riemann–liouville Integrals on the Box Dimension of Graphs of Continuous Functions
2026 · YEYU PENG, KUI YAO, et al. · Fractals
Using Self-affine Fractal Functions and Dimensions to Characterize the Dynamic Phase Transition of Sardine Schools
2026 · KUNYUAN LI, XIONGWEI ZHANG, et al. · Fractals
Identify Handwritten Electronic Signatures by Applying Fractal Interpolation Functions and Box Dimension
2026 · YALING HU, XUANLIN WAN, et al. · Fractals
Works count: 34
Citation count: 482
H-index: 12
I10-index: 13
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