Mathematical Modeling and Numerical Optimization of Composite Structures

Математическое моделирование и численная оптимизация композиционных конструкций
Sergey Golushko
2019-01-30

boundary-value problems numerical algorithmcomposite materialscomposite pressure vessel analysis and optimizationnonlinear elastic three-point bendingtension-compression asymmetric strength and stiffness
This chapter is devoted to modeling the properties of composite materials and structures. Mathematical relations describing the nonlinear elastic three-point bending of isotropic and reinforced beams with account of different strength and stiffness behavior in tension and compression are obtained. An algorithm for numerical solution of corresponding boundary-value problems is proposed and implemented. Results of numerical modeling were compared to acquired data for polymer matrix and structural carbon fiber reinforced plastics. A computational technology for analysis and optimization of composite pressure vessels was developed and presented.
1
Derived mathematical relations describing nonlinear elastic three-point bending of isotropic and reinforced beams accounting for different tension and compression strength and stiffness.
2
Developed and presented a computational technology for analysis and optimization of composite pressure vessels.
3
Numerical modeling results were compared with experimental data for polymer matrix and structural carbon fiber reinforced plastics.
4
Proposed and implemented a numerical algorithm to solve the corresponding boundary-value problems for these beam models.

Composite materials and structures (including isotropic and reinforced beams and composite pressure vessels)

Mathematical modeling and numerical optimization of their mechanical properties and nonlinear elastic three-point bending behavior accounting for tension–compression strength and stiffness asymmetry, plus boundary-value problem solution algorithms and computational analysis

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2019-01-30
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Sergey Golushko
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