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Cellular Solids: The mechanics of honeycombs

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TLDR
In this paper, the authors use the word "honeycomb" in a broader sense to describe any array of identical prismatic cells which nest together to fill a plane, but they can also be triangular, or square, or rhombic.
Abstract
Introduction and synopsis The honeycomb of the bee, with its regular array of prismatic hexagonal cells, epitomizes a cellular solid in two dimensions. Here we use the word ‘honeycomb’ in a broader sense to describe any array of identical prismatic cells which nest together to fill a plane. The cells are usually hexagonal in section, as they are in the bee's honeycomb, but they can also be triangular, or square, or rhombic. Examples were shown in Fig. 2.3. Man-made polymer, metal and ceramic honeycombs are now available as standard products. They are used in a variety of applications: polymer and metal ones for the cores of sandwich panels in everything from cheap doors to advanced aerospace components; metal ones for energy-absorbing applications (the feet of the Apollo 11 landing module used crushable aluminium honeycombs as shock absorbers); and ceramic ones for high-temperature processing (as catalyst carriers and heat exchangers, for example). And many natural materials – wood is one – can be idealized and analysed as honeycombs (as we do in Chapter 10). If such materials are to be used in load-bearing structures an understanding of their mechanics is important. There is a second good reason for studying honeycombs: it is that the results shed light on the mechanics of the much more complex three-dimensional foams. Analysing foams is a difficult business: the cell walls form an intricate three-dimensional network which distorts during deformation in ways which are hard to identify.

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Citations
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Journal ArticleDOI

Numerical and experimental uniaxial loading on in-plane auxetic honeycombs

TL;DR: In this paper, finite element simulations are carried out to calculate the in-plane Poisson's ratio and Young's moduli of reentrant cell honeycombs for different geometric layout combinations (side cell aspect ratio, relative thickness and internal cell angle) subjected to uniaxial loading.
Journal ArticleDOI

Design of multifunctional honeycomb materials

TL;DR: A design perspective is adopted and the emphasis is on synthesis of cellular designs and identification of superior design regions given a set of rigorous analytical models.
Journal ArticleDOI

Aerodynamic and aeroacoustic performance of airfoils with morphing structures

TL;DR: In this paper, a NACA 63-418 airfoil is fitted with a morphing flap and various morphing profiles are considered with two features that distinguish them from conventional flaps: they are conformal and do not rely on conventional internal mechanisms.
Journal ArticleDOI

Experimental investigation on the role of water in the mechanical behavior of structural dentine.

TL;DR: This experiment highlights hydration-induced, distinct in-plane strain gradients in the directions perpendicular and parallel to the dentinal tubules in the dentine structure.
Journal ArticleDOI

Cell wall thickness and tangential Young's modulus in coniferous early wood

TL;DR: In this article, the authors investigated the effect of wall thickening around cell corners on the tangential Young's modulus of coniferous early wood, tapered beam cell models in which the variation of the cell wall thickness in the axial direction was taken into account.
References
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Book

Theory of elasticity

TL;DR: The theory of the slipline field is used in this article to solve the problem of stable and non-stressed problems in plane strains in a plane-strain scenario.
Book

Introduction to percolation theory

TL;DR: In this paper, a scaling solution for the Bethe lattice is proposed for cluster numbers and a scaling assumption for cluster number scaling assumptions for cluster radius and fractal dimension is proposed.
Journal ArticleDOI

A Statistical Distribution Function of Wide Applicability

TL;DR: In this article, the applicability of statistics to a wide field of problems is discussed, and examples of simple and complex distributions are given, as well as a discussion of the application of statistics in a wide range of problems.
Book

Introduction to percolation theory

TL;DR: In this article, a scaling solution for the Bethe lattice is proposed for cluster numbers and a scaling assumption for cluster number scaling assumptions for cluster radius and fractal dimension is proposed.
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