Prediction of timber bending strength on basis of bending stiffness and material homogeneity assessed from dynamic excitation

被引:0
作者
Anders Olsson
Jan Oscarsson
Marie Johansson
Bo Källsner
机构
[1] Linnaeus University,School of Engineering
[2] SP Technical Research Institute of Sweden,undefined
来源
Wood Science and Technology | 2012年 / 46卷
关键词
Timber; Resonance Frequency; Axial Stiffness; Axial Mode; Board Density;
D O I
暂无
中图分类号
学科分类号
摘要
The potential of utilizing resonance frequencies corresponding to edgewise bending modes for predicting the bending strength of timber is investigated. The research includes measurements of axial and transversal resonance frequencies, laboratory assessment of density, static bending stiffness and bending strength of 105 boards of Norway spruce of dimensions 45 × 145 × 3,600 mm³. It is shown that Eb,1, (MOE based on the resonance frequency of the first bending mode) gives a higher coefficient of determination to the bending strength than what Ea,1 (MOE based on the first axial resonance frequency) does. It is also shown that resonance frequencies corresponding to higher bending modes can be used in the definition of a new indicating property, the measure of inhomogeneity (MOI). This is a scalar value representing the lack of fit between the true, measured resonance frequencies and the expected (assuming homogeneity) resonance frequencies of a board. The results show that using the MOI as a third indicating property, in addition to Eb,1 and density, increases the coefficient of determination with respect to bending strength from R2 = 0.69 to R2 = 0.75.
引用
收藏
页码:667 / 683
页数:16
相关论文
共 6 条
[1]  
Larsson D(1998)Mechanical properties of sawn timber from Norway spruce Holz Roh Werkst 56 331-338
[2]  
Ohlsson S(2009)Strength grading of Norway spruce structural timber: revisiting property relationships used in EN 338 classification system Wood Sci Technol 43 259-278
[3]  
Perstorper M(undefined)undefined undefined undefined undefined-undefined
[4]  
Brundin J(undefined)undefined undefined undefined undefined-undefined
[5]  
Steiger R(undefined)undefined undefined undefined undefined-undefined
[6]  
Arnold M(undefined)undefined undefined undefined undefined-undefined