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

Search

Advanced filters
Published After
Published Before

Search Results

##search.searchResults.foundPlural##
  • Hopf Bifurcations, Drops in the Lid-Driven Square Cavity Flow

    Salvador Garcia
    2018-08-10
    40111 3844 Pages:546-572
  • Hopf Bifurcations, Drops in the Lid-Driven Square Cavity Flow

    Salvador Garcia
    2018-08-10
    40116 3824 Pages:546-572
  • Solitary Wave and Quasi-Periodic Wave Solutions to a (3+1)-Dimensional Generalized Calogero-Bogoyavlenskii-Schiff Equation

    Chun-Yan Qin, Shou-Fu Tian, Li Zou, Wen-Xiu Ma
    2018-09-17
    48427 3591 Pages:948-977
  • Constructing Separable Non-$2\pi$-Periodic Solutions to the Navier-Lamé Equation in Cylindrical Coordinates Using the Buchwald Representation: Theory and Applications

    Jamal Sakhr, Blaine A. Chronik
    2020-04-10
    50332 3241 Pages:694-728
  • A Three Dimensional Gas-Kinetic Scheme with Moving Mesh for Low-Speed Viscous Flow Computations

    Changqiu Jin, Kun Xu, Songze Chen
    2021-07-01
    40471 4026 Pages:746-762
  • Numerical Approximation of Hopf Bifurcation for Tumor-Immune System Competition Model with Two Delays

    Jing-Jun Zhao, Jing-Yu Xiao, Yang Xu
    2013-05-01
    41237 4229 Pages:146-162
  • Transient Waves Due to Mechanical Loads in Elasto-Thermo-Diffusive Solids

    J. N. Sharma, N. K. Sharma, K. K. Sharma
    2011-03-01
    41752 4709 Pages:87-108
  • Solving the Navier-Lamé Equation in Cylindrical Coordinates Using the Buchwald Representation: Some Parametric Solutions with Applications

    Jamal Sakhr, Blaine A. Chronik
    2018-09-17
    47727 3516 Pages:1025-1056
  • Exact and Approximate Values of the Period for a "Truly Nonlinear" Oscillator: $\ddot{x} + x + x^{1/3} = 0$

    Ronald E. Mickens, Dorian Wilkerson
    2018-08-10
    225 123 Pages:383-390
1 - 9 of 9 items
Global Science Press
Follow Us
Useful Links
  • Publish with Us
  • Browse Journals
  • Open Access
  • Ethical Policy
  • Terms and Conditions
Resources
  • Publish with Us
  • Partner with Us
  • For Authors
  • For Institutions
  • For Librarians
  • For Agents
  • For Users
  • Editorial Process
About
  • About Global Science Press
  • Contact Us