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Effect of Size on Tension Perpendicular-To-Grain Strength of Douglas-Fir

J. D. Barrett
- 01 Jan 1974 - 
- Vol. 6, Iss: 2, pp 126-143
TLDR
In this article, the weakest-link concept has been applied to predict the relationship between specimen volume and load-carrying capacity for Douglas-fir specimens loaded in uniform tension perpendicular-to-grain.
Abstract
The strength of wood in tension perpendicular-to-grain has been studied by several authors and found to depend on specimen geometry In this paper, the weakest-link concept has been applied to predict the relationship between specimen volume and load-carrying capacity for Douglas-fir specimens loaded in uniform tension perpendicular-to-grain The theory allowed the prediction that logarithm of maximum strength should decrease linearly with logarithm of volume Experimental data taken from the literature were used to evaluate the theoretical model and agreement was found to be high (R 2 ≥ 085) Average strength of a unit volume is approximately 460 psi, whereas the predicted strength of a 10- X 10- X 20-inch specimen (2000 inches 3 ) is approximately 100 psi The magnitude of the size effect may depend on the quality of material in the specimens, but certainly any rational development of working stresses for tension perpendicular-to-grain must consider effects of specimen (or structural component) size

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Review of probabilistic models of the strength of composite materials

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Strength Prediction for Rounded Dovetail Connections Considering Size Effects

TL;DR: In this article, a probabilistic method is presented to predict the strength of rounded dovetail connections (RDCs), a relatively new connection for structural timber members, is difficult due to the anisotropic and brittle nature of the material, the complex stress distribution as well as uncertainties regarding the associated material resistance.
References
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Effect of size on bending strength of wood members

TL;DR: In this article, a size-strength relationship developed for the bending strength of wood beams by using a statistical theory of strength of materials has been discussed, showing that the modulus of rupture depends on the length and depth of the beam and on method of loading, but is independent of beam width.