A mass spring model applied for simulation and characterization of behavior of composite structures

IF 0.9 4区 材料科学 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY Journal of Mechanics of Materials and Structures Pub Date : 2024-03-27 DOI:10.2140/jomms.2024.19.397
Pradeepkumar Suryawanshi
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Abstract

Biomaterials such as bone and dentin have hierarchical heterogeneous structure and display remarkable damage tolerance, toughness, and strength. The recent challenge is to imitate these structural properties in synthetic materials such as superior nanocomposites. Simulation studies in composites typically focus on simulation of damage propagation due to material heterogeneity such as reinforcements or defects. This paper shows the utility of the mass spring system (MSS) proposed in our previous work in effective simulation of stress distributions in various composite structures. For bench-marking, we compared simulation results of the MSS model for composites with finite element simulations and validated the model using the experimental data for in-plane tension and in-plane shear tests. Thereafter, we applied the model to investigate behavior of composite materials. The results obtained using the MSS model emphasize that stress distributions and subsequent probable crack propagation in composite structures depend on dispersion, geometry and properties of reinforcements and matrix properties as well.

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用于模拟和描述复合材料结构行为的质量弹簧模型
骨和牙本质等生物材料具有层次分明的异质结构,并显示出显著的损伤耐受性、韧性和强度。最近的挑战是在合成材料(如优质纳米复合材料)中模仿这些结构特性。复合材料的模拟研究通常侧重于模拟由于材料异质性(如增强体或缺陷)引起的损伤传播。本文展示了我们之前工作中提出的质量弹簧系统(MSS)在有效模拟各种复合材料结构应力分布方面的实用性。作为标杆,我们将 MSS 模型的复合材料模拟结果与有限元模拟结果进行了比较,并利用面内拉伸和面内剪切试验的实验数据对模型进行了验证。之后,我们将该模型用于研究复合材料的行为。使用 MSS 模型获得的结果表明,复合材料结构中的应力分布和随后可能出现的裂纹扩展取决于增强材料的分散、几何形状和特性以及基体特性。
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来源期刊
Journal of Mechanics of Materials and Structures
Journal of Mechanics of Materials and Structures 工程技术-材料科学:综合
CiteScore
1.40
自引率
0.00%
发文量
8
审稿时长
3.5 months
期刊介绍: Drawing from all areas of engineering, materials, and biology, the mechanics of solids, materials, and structures is experiencing considerable growth in directions not anticipated a few years ago, which involve the development of new technology requiring multidisciplinary simulation. The journal stimulates this growth by emphasizing fundamental advances that are relevant in dealing with problems of all length scales. Of growing interest are the multiscale problems with an interaction between small and large scale phenomena.
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