Applied Mathematics and Nonlinear Sciences (Jan 2023)

The Optimization Model of Public Space Design Teaching Reform Based on Fractional Differential Equations

  • Zou Haiying,
  • Aldeeb Horiya

DOI
https://doi.org/10.2478/amns.2022.2.0064
Journal volume & issue
Vol. 8, no. 1
pp. 767 – 776

Abstract

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This article proposes an approximate high-dimensional optimization method based on a multi-layer public space design reduction strategy. At the same time, we combined the analysis of fractional differential equations to decompose the design space and improve the matrix condition number. Finally, the article proposes a new point cloud curve matching method for public space design. The experimental simulation found that the mixed-use of fractional differential equations and shape space calculations to generate models have good results.

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