Advanced Mechanics of Materials

By K. Gerstle. 2001

595 citations recorded by the source corpus.

Subfields: Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/cf3f2ee38fca0fb86fcf1731c86e822934c0c3ae

How researchers see this paper

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In Mechanical Engineering

1. Hamid Nayeb-Hashemi
2. B. Haghpanah
3. Ashkan Vaziri
4. Feng Dai
5. R. Ghosh
6. D. Wei
7. H. Chen
8. K. Hsiao

Citations in the corpus

• Elastic properties of chiral, anti-chiral, and hierarchical honeycombs: A simple energy-based approach (2016, methodology): “In contrast to the previous studies [32,33,48–51], we employ a simple energy-based procedure (Castigliano’s second theorem [72]) to obtain analytical estimates for elastic properties of the structures under study.”
• Co-rotational finite element formulation for thin-walled beams with generic open section (2006, methodology): “In this study, Prandtl s membrane analogy and the Saint Venant torsion theory [35,38,45] are used to obtain an approximate Saint Venant warping function for a prismatic thin walled beam.”
• A co-rotational formulation for thin-walled beams with monosymmetric open section (2000, methodology): “The strain energy corresponding to the warping stress and the associated strain may be equal to the work done by the bimoment [33] upon the twist rate.”
• Structural reliability analysis by univariate decomposition and numerical integration (2007, background): “The maximum allowable angular velocity, ωa , when tangential stresses through the thickness reach the material’s ultimate strength, Su , factored by a material utilization factor αm , is [15]”
• Experimental Investigation on the Fatigue Mechanical Properties of Intermittently Jointed Rock Models Under Cyclic Uniaxial Compression with Different Loading Parameters (2017, background): “According to Solecki and Conant (2003), δW can be calculated in terms of the stress components σ and corresponding strain components ε as follows: Expressing the internal energy U for volume V in terms of the internal energy per unit volume, i.e., the energy density u, there is, Thus, the variation…”