Mechanical behavior of a three-dimensional truss material
By J. C. Wallach, L. Gibson. 2001
331 citations recorded by the source corpus.
Subfields: Architecture, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/740181b8cc438f7810e0fb239ba2ab003fce7b04
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Citations in the corpus
- Elastic and failure response of imperfect three-dimensional metallic lattices: the role of geometric defects induced by Selective Laser Melting (2017, background): “…; Xu and Pasini, 2016 ), heat exchangers ( Maloney et al., 2012 ), lightweight structural panels ( Queheillalt et al., 2008 ; Wang et al., 2003 ; Wallach and Gibson, 2001 ), and several others ( Arabnejad et al., 2016 ; Vigliotti and Pasini, 2015 ; Khanoki and Pasini, 2012 ; Hedayati et al.,…”
- Mechanical behavior of the sandwich structures with carbon fiber-reinforced pyramidal lattice truss core (2010, methodology): “Pyramidal lattice truss sandwich structures were usually fabricated using conventional joining methods such as brazing or laser welding to bond the core to the facesheets, and the core is made of highductility alloys by folding a perforated metal sheet along node rows [13–18].”
- Design of Truss-Like Cellular Structures Using Relative Density Mapping Method (2014, background): “Wallach and Gibson [12] analyzed a sheet of lattice structures with a thickness of one unit-cell.”
- An investigation into the compressive properties of stainless steel micro-lattice structures (2011, methodology): “For the 3D lattice structures, Wallach and Gibson [16] and Deshpande et al. [3] investigated the mechanical behavior of the octet-truss or 3D truss-like structures both experimentally and theoretically.”
- Stiffness and strength of tridimensional periodic lattices (2012, background): “For example, Gibson et al. [15] obtained a first order estimate of the in-plane stiffness of hexagonal honeycombs, by assuming the ll rights reserved. ni). lattice edges behave as Bernoulli beams.”
- Multifunctional periodic cellular metals (2006, background): “Lattice block and more recently the pyramidal, tetrahedral and three-dimensional Kagome cell topology structures have all been made by this investment casting route (Deshpande & Fleck 2001; Wallach & Gibson 2001; Chiras et al. 2002; Wang et al. 2003).”
- On the performance of truss panels with Kagomé cores (2003, background): “The properties of such cores are linearly related to relative density (Wicks and Hutchinson, 2001; Wallach and Gibson, 2001; Deshpande et al., 2001; Evans et al., 1998, 2001; Deshpande and Fleck, 2001; Chiras et al., 2002) and the panels are at least as weight efficient as the best competing concept”