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

[1] Yuksel, C. A Class of C 2 Interpolating Splines. ACM Transactions on Graphics (TOG)., 2020. 39(5): 1–14 YukselC. A Class of C 2 Interpolating Splines ACM Transactions on Graphics (TOG) 2020 39 5 1 14 Search in Google Scholar

[2] Nogueira Martins, R., Ferreira Lima Dos Santos, F., De Moura Araújo, G., De Arruda Viana, L., & Fim Rosas, J. T. Accuracy assessments of stochastic and deterministic interpolation methods in estimating soil attributes spatial variability. Communications in Soil Science and Plant Analysis., 2019. 50(20): 2570–2578 Nogueira MartinsR. Ferreira Lima Dos SantosF. De Moura AraújoG. De Arruda VianaL. Fim RosasJ. T. Accuracy assessments of stochastic and deterministic interpolation methods in estimating soil attributes spatial variability Communications in Soil Science and Plant Analysis 2019 50 20 2570 2578 Search in Google Scholar

[3] Habib, M., Alzubi, Y., Malkawi, A., & Awwad, M. Impact of interpolation techniques on the accuracy of large-scale digital elevation model. Open Geosciences., 2020. 12(1): 190–202 HabibM. AlzubiY. MalkawiA. AwwadM. Impact of interpolation techniques on the accuracy of large-scale digital elevation model Open Geosciences 2020 12 1 190 202 Search in Google Scholar

[4] Gahbiche, M. A., Boudhaouia, S., Giraud, E., Ayed, Y., Santo, P. D., & Salem, W. B. A finite element simulation of the incremental sheet forming process: a new method for G-code implementation. International Journal of Materials and Product Technology., 2020. 61(1): 68–86 GahbicheM. A. BoudhaouiaS. GiraudE. AyedY. SantoP. D. SalemW. B. A finite element simulation of the incremental sheet forming process: a new method for G-code implementation International Journal of Materials and Product Technology 2020 61 1 68 86 Search in Google Scholar

[5] Ning, Y., Liu, Y., Zhang, Y., & Zhang, C. Adaptive image rational upscaling with local structure as constraints. Multimedia Tools and Applications., 2019. 78(6): 6889–6911 NingY. LiuY. ZhangY. ZhangC. Adaptive image rational upscaling with local structure as constraints Multimedia Tools and Applications 2019 78 6 6889 6911 Search in Google Scholar

[6] Zhao, F., Li, J., Xiao, X., & Feng, X. The characteristic RBF-FD method for the convection-diffusion-reaction equation on implicit surfaces. Numerical Heat Transfer, Part A: Applications., 2019. 75(8): 548–559 ZhaoF. LiJ. XiaoX. FengX. The characteristic RBF-FD method for the convection-diffusion-reaction equation on implicit surfaces Numerical Heat Transfer, Part A: Applications 2019 75 8 548 559 Search in Google Scholar

[7] Liang, H., Zhang, Q., Fu, C., Liang, F., & Sun, Y. Surface Modelling of Jun Ware Based on Ordinary Differential Equations. Traitement du Signal., 2019. 36(1): 53–58 LiangH. ZhangQ. FuC. LiangF. SunY. Surface Modelling of Jun Ware Based on Ordinary Differential Equations Traitement du Signal 2019 36 1 53 58 Search in Google Scholar

[8] Xia, S., Chen, D., & Wang, R. A breakline-preserving ground interpolation method for MLS data. Remote Sensing Letters., 2019. 10(12): 1201–1210 XiaS. ChenD. WangR. A breakline-preserving ground interpolation method for MLS data Remote Sensing Letters 2019 10 12 1201 1210 Search in Google Scholar

[9] Jornet, M. Modeling of Allee effect in biofilm formation via the stochastic bistable Allen–Cahn partial differential equation. Stochastic Analysis and Applications., 2021. 39(1): 22–32 JornetM. Modeling of Allee effect in biofilm formation via the stochastic bistable Allen–Cahn partial differential equation Stochastic Analysis and Applications 2021 39 1 22 32 Search in Google Scholar

[10] Talbi, N., Dhahbi, A. B., Boulaaras, S., Baltache, H., & Alnegga, M. A Two Dimensional Mathematical Model of Heat Propagation Equation and its Applications. Computational Mathematics and Modeling., 2020. 31(3): 338–354 TalbiN. DhahbiA. B. BoulaarasS. BaltacheH. AlneggaM. A Two Dimensional Mathematical Model of Heat Propagation Equation and its Applications Computational Mathematics and Modeling 2020 31 3 338 354 Search in Google Scholar

[11] Acar, E., Zgi, A., & Serenbay, S. K. Note on jakimovski-leviatan operators preserving e–x. Applied Mathematics and Nonlinear Sciences., 2019. 4(2): 543–550 AcarE. ZgiA. SerenbayS. K. Note on jakimovski-leviatan operators preserving e–x Applied Mathematics and Nonlinear Sciences 2019 4 2 543 550 Search in Google Scholar

[12] Rahaman, H., Kamrul Hasan, M., Ali, A. & Shamsul Alam, M. Implicit Methods for Numerical Solution of Singular Initial Value Problems. Applied Mathematics and Nonlinear Sciences., 2020. 6(1): 1–8 RahamanH. Kamrul HasanM. AliA. Shamsul AlamM. Implicit Methods for Numerical Solution of Singular Initial Value Problems Applied Mathematics and Nonlinear Sciences 2020 6 1 1 8 Search in Google Scholar

[13] Aghili, A. Complete Solution For The Time Fractional Diffusion Problem With Mixed Boundary Conditions by Operational Method. Applied Mathematics and Nonlinear Sciences., 2020. 6(1): 9–20 AghiliA. Complete Solution For The Time Fractional Diffusion Problem With Mixed Boundary Conditions by Operational Method Applied Mathematics and Nonlinear Sciences 2020 6 1 9 20 Search in Google Scholar

[14] Eshbaeva, U., Djalilov, A., Turaev, F., & Dilafruz, S. Mathematical Modeling of Ink Transition of Print Product. European Journal of Molecular & Clinical Medicine., 2021. 8(1): 709–717 EshbaevaU. DjalilovA. TuraevF. DilafruzS. Mathematical Modeling of Ink Transition of Print Product European Journal of Molecular & Clinical Medicine 2021 8 1 709 717 Search in Google Scholar