Analysis of Cantilever-Beam Bending Stress Relaxation Properties of Thin Wood Composites

被引:19
|
作者
Hunt, John F. [1 ]
Zhang, Houjiang [2 ]
Huang, Yan [2 ]
机构
[1] USDA, Forest Prod Lab, Madison, WI 53726 USA
[2] Beijing Forestry Univ, Sch Technol, Beijing 100083, Peoples R China
来源
BIORESOURCES | 2015年 / 10卷 / 02期
关键词
Thin wood composites; Cantilever-beam bending; Stress relaxation; Relaxation coefficient; Equivalent strain; Kelvin model; Burgers model; Elastic strain; Visco-elastic strain; Permanent strain; CREEP;
D O I
10.15376/biores.10.2.3131-3145
中图分类号
TB3 [工程材料学]; TS [轻工业、手工业、生活服务业];
学科分类号
0805 ; 080502 ; 0822 ;
摘要
An equivalent strain method was used to analyze and determine material relaxation properties for specimens from particleboard, high density fiberboard, and medium density fiberboard. Cantilever beams were clamped and then deflected to 11 m and held for either 2 h or 3 h, while the load to maintain that deflection was measured vs. time. Plots of load relaxation for each specimen showed similar load relaxation vs. time even though there were some slight differences in the maximum load per sample. Three models were developed to fit the relaxation data. The first model was a simple log decrement. This simple log model used only one variable, the relaxation coefficient, to describe the relaxation behavior as the log of time. The log decrement model was marginal at best in modeling the relaxation data. The second and third models, however, used equivalent strain methods. The second model assumed a combined linear-elastic spring and a Kelvin-Voigt spring-dashpot model. The third model used a combination of a linear-elastic spring (linear strain) element, a Kelvin-Voigt (spring-dashpot, visco-elastic strain) element, and a dashpot (permanent strain) element for its total configuration. Both equivalent strain models provided excellent correlations for the two lengths of time used for this series. Estimated mechanical and relaxation, or creep properties, were determined from the equivalent strain method using cantilever beam equations.
引用
收藏
页码:3131 / 3145
页数:15
相关论文
共 50 条
  • [1] Comparison of Wood Composite Properties Using Cantilever-Beam Bending
    Zhang, Houjiang
    Hunt, John F.
    Zhou, Lujing
    BIORESOURCES, 2015, 10 (02): : 3070 - 3078
  • [2] Modal analysis of damaged cantilever-beam using perturbation method
    Chen, Jiangyi
    Chen, Hualing
    Wang, Yongquan
    Zhongguo Jixie Gongcheng/China Mechanical Engineering, 2005, 16 (03): : 209 - 211
  • [3] The unique flexibility feature of bamboo: Cantilever-beam loading form the coupling bending-shear effects
    Xu, Haocheng
    Li, Jing
    Wang, Hankun
    Xu, Xinwu
    INDUSTRIAL CROPS AND PRODUCTS, 2023, 205
  • [4] Integration of vibration testing and finite-element analysis for estimating dynamic mechanical properties of cantilever-beam samples
    Yang, S
    Gibson, RF
    EXPERIMENTAL TECHNIQUES, 1996, 20 (06) : 21 - 24
  • [5] Modeling and analysis of controllable output property of cantilever-beam inertial sensors based on magnetic fluid
    Liu, Guixiong
    Zhang, Peiqiang
    Xu, Chen
    FRONTIERS OF MECHANICAL ENGINEERING, 2009, 4 (02) : 129 - 133
  • [6] Bending analysis of a functionally graded piezoelectric cantilever beam
    YU Tao & ZHONG Zheng School of Aerospace Engineering and Applied Mechanics
    Science China(Physics,Mechanics & Astronomy), 2007, (01) : 97 - 108
  • [7] Bending analysis of a functionally graded piezoelectric cantilever beam
    Yu Tao
    Zhong Zheng
    SCIENCE IN CHINA SERIES G-PHYSICS MECHANICS & ASTRONOMY, 2007, 50 (01): : 97 - 108
  • [8] Bending analysis of a functionally graded piezoelectric cantilever beam
    Tao Yu
    Zheng Zhong
    Science in China Series G: Physics, Mechanics and Astronomy, 2007, 50 : 97 - 108
  • [9] Unsteady Bending of an Orthotropic Cantilever Timoshenko Beam with Allowance for Diffusion Flux Relaxation
    A. V. Zemskov
    D. V. Tarlakovskii
    Computational Mathematics and Mathematical Physics, 2022, 62 : 1912 - 1927
  • [10] Unsteady Bending of an Orthotropic Cantilever Timoshenko Beam with Allowance for Diffusion Flux Relaxation
    Zemskov, A. V.
    Tarlakovskii, D. V.
    COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2022, 62 (11) : 1912 - 1927