Applied Mathematics and Nonlinear Sciences
Journal license

Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 6, Issue 2


Published
on

July 27, 2021


Pages

183-190


DOI

Article

Constructing Artistic Surface Modeling Design Based on Nonlinear Over-limit Interpolation Equation


Authors

Tan Cheng Affiliation:
School of Art, Hubei University, Wuhan 430070, China
, Madini O. Alassafi Affiliation:
Information Technology Department, Faculty of Computing and Information Technology, Jeddah, Saudi Arabia
and Bishr Muhamed Muwafak Affiliation:
Department of Accounting and Finace, Faculty of Administrative Sciences, Applied Science University, Al Eker, Kingdom of Bahrain


Abstract

The digital and physical methods of establishing minimal curved surfaces are the basis for realizing the design of the minimal curved surface modeling structure. Based on this research background, the paper showed an artistic surface modeling method based on nonlinear over-limit difference equations. The article combines parameter optimization and 3D modeling methods to model the constructed surface modeling. The research found that the nonlinear out-of-limit difference equation proposed in the paper is more accurate than the standard fractional differential equation algorithm. For this reason, the method can be extended and applied to the design of artistic surface modeling.


Keywords

Nonlinear over-limit interpolation equation, artistic surface modeling, hash data interpolation, parameter optimization, modeling, 41A05


Citation

Cheng, T., Alassafi, M. O., & Muwafak, B. M. (2021). Constructing artistic surface modeling design based on nonlinear over-limit interpolation equation. Applied Mathematics and Nonlinear Sciences, 6(2), 183–190. https://doi.org/10.2478/amns.2021.2.00025

Published by: Engineering Journals

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