A unified framework, NLIGA (Non-Linear Isogeometric Analysis), is developed for mainly solving two and three-dimensional nonlinear problems on the MATLAB platform by using isogeometric analysis (IGA). Nonlinear hyperelastic and elastoplastic materials are primarily considered at this stage. Newton-Raphson method is used to solve the nonlinear governing equations. A series of benchmark examples are performed to validate the procedures. The visualization procedures are also developed to visualize the obtained results including displacements, stresses and numerical errors.

References:
[1] Xiaoxiao Du, Gang Zhao, Wei Wang, Mayi Guo, Ran Zhang, and Jiaming Yang. NLIGA: A MATLAB framework for nonlinear isogeometric analysis. Computer Aided Geometric Design, 2020, 80:101869.
[2] Xiaoxiao Du, et al. Numerical implementation for isogeometric analysis of thin-walled structures based on a Bézier extraction framework: nligaStruct. Thin-Walled Structures, 2022,180:109844

Features

  • Nonlinear hyperelastic problems
  • Nonlinear elastoplastic problems
  • Hyperelastic materials Mooney-Rivlin, Neo-Hookean, Yeoh, etc
  • Plane and solid elastic problems
  • Poisson problems
  • Plate and shell problems
  • Conforming multi-patch problems
  • Boundary conditions imposition
  • Stress recovery from the Gaussian integration points
  • Post-processing of the results distribution
  • Nonlinear Kirchhoff-Love shell
  • Bézier extraction
  • Thin-walled structures
  • NURBS and T-splines
  • St. Venant-Kirchhoff materials

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Registered

2019-04-03