when establishing the curtain rubber coordinate axis, it is assumed that the stress component in the normal direction is smaller than that in the LT plane, which can be ignored. The analysis of single-layer cord rubber is simplified as a two-dimensional generalized plane stress problem, and the stress-strain relationship of single-layer cord rubber is obtained. Under the plane stress state, it has five basic strengths: longitudinal tensile strength FLt, longitudinal tensile strength FLc, transverse tensile strength FTt and longitudinal shear strength FLT. For curtain rubber material, the theory of judging its failure strength is more suitable for specification, which extends the yield condition of isotropic material to orthotropic body, making it suitable for different tensile and compressive strengths and conforming to the characteristics of curtain rubber.
The gas bomb is an anisotropic shell, and it is difficult to analyze it with the classical bomb theory because of the complex boundary conditions. Therefore, it is a simple and feasible method to analyze the capsule by finite element method. In addition, most finite element software also provides laminated material elements. Taking the gas cartridge case as an orthotropic shell, the shell element is used to analyze it, and the shell element is used to calculate the stress of each layer, so as to calculate the stress of each layer and the strength. The simulation and nonlinear factors of rubber materials are analyzed, mainly considering two aspects. Harpingtsai equation is often used to calculate the principal engineering constants of composites. However, when using this equation to calculate the shear modulus and Poisson's ratio, it is necessary to know the shear modulus and Poisson's ratio of matrix phase and reinforcement material. These two parameters of cord material are difficult to be obtained through experiments, and the cord is combined with rubber in the form of addition, which makes the calculation method of its mechanical parameters more complicated.
The material properties of composite materials are specially modeled by using the finite element analysis software i-deas. Methods: According to the above results, the properties of orthotropic single-layer materials are generated, and then the single-layer materials are paved according to a certain angle and paving rules to form layered materials, and then they are applied to the finite element model.