An nth high order perturbation-based stochastic isogeometric method and implementation for quantifying geometric uncertainty in shell structures
Abstract
This paper presents an n-th high order perturbation-based stochastic isogeometric Kirchhoff–Love shell method, formulation and implementation for modeling and quantifying geometric (thickness) uncertainty in thin shell structures. Firstly, the Non-Uniform Rational B-Splines (NURBS) is used to describe the geometry and interpolate the variables in a deterministic aspect. Then, the shell structures with geometric (thickness) uncertainty are...
Paper Details
Title
An nth high order perturbation-based stochastic isogeometric method and implementation for quantifying geometric uncertainty in shell structures
Published Date
Oct 1, 2020
Volume
148
Pages
102866 - 102866
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