Skip to main content Skip to main navigation menu Skip to site footer
Journal of Computational Mathematics
  • Home
  • Editorial Board
  • Archives
  • Online First
  • Policies
    • Ethical Policy
    • The Use of Artificial Intelligence Policy
  • Guide for Authors
  • About
    • About the Journal
    • Order Journal
    • Contact Us
  • Register
  • Login
  • Register
  • Login
  1. Home /
  2. Search

Search

Advanced filters
Published After
Published Before

Search Results

##search.searchResults.foundPlural##
  • Can a Cubic Spline Curve Be G3

    Wujie Liu, Xin Li
    2020-11-04
    44671 3294 Pages:178-191
  • Closed Smooth Surface Defined from Cubic Triangular Splines

    Ren-Zhong Feng & Ren-Hong Wang
    2018-08-15
    32741 4076 Pages:67-74
  • New Trigonometric Basis Possessing Exponential Shape Parameters

    Yuanpeng Zhu, Xuli Han
    2021-07-01
    37632 3631 Pages:642-684
  • Spline Collocation Approximation to Periodic Solutions of Ordinary Differential Equations

    Li-Qing Zhang
    1992-10-01
    33196 3632 Pages:147-154
  • Spectral Analysis of the First-Order Hermite Cubic Spline Collocation Differentiation Matrices

    Ji-Ming Wu, Long-Jun Shen
    2002-10-02
    32721 3513 Pages:551-560
  • Developable Surface Patches Bounded by NURBS Curves

    Leonardo Fernández-Jambrina, Francisco Pérez-Arribas
    2020-11-09
    41817 3008 Pages:715-731
  • Constrained Rational Cubic Spline and Its Application

    Qi Duan, Huan-Ling Zhang, Xiang Lai, Nan Xie, Fu-Hua Cheng
    2001-04-02
    33750 3704 Pages:143-150
  • An Efficient Numerical Method for Fractional Differential Equations with Two Caputo Derivatives

    Shuiping Yang, Aiguo Xiao
    2018-08-22
    36355 2863 Pages:113-134
  • Asymptotic Expansions of the Cubic Spline Collocation Solution for Second-Order Ordinary Differential Equations

    You-Qian Huang, Guo-Qiang Han
    1988-06-01
    32946 3382 Pages:156-163
  • Hermite-Type Method for Volterra Integral Equation with Certain Weakly Singular Kernel

    G. Q. Han & L. Q. Zhang
    2021-07-01
    33970 3388 Pages:306-314
1 - 10 of 10 items
Global Science Press

A fast-growing scientific publisher based in Hong Kong & Vancouver, connecting researchers worldwide across mathematics, chemistry, physics, and computational sciences.

Quick Links
  • Browse Journals
  • Publish with Us
  • Open Access
  • Ethical Policy
  • Terms & Conditions
Resources
  • Partner with Us
  • For Authors
  • For Institutions
  • For Librarians
  • Editorial Process
About
  • About GSP
  • Contact Us
  • For Agents
  • For Users
© %2026 Global Science Press. All rights reserved.