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Metal Foams: A Design Guide

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Chapter 5<br />

<strong>Design</strong> analysis for material selection<br />

A material is selected for a given component because its property profile<br />

matches that demanded by the application. The desired property profile characterizes<br />

the application. It is identified by examining the function of the<br />

component, the objectives which are foremost in the designer’s mind, and<br />

constraints that the component must meet if it is to perform adequately.<br />

The applications in which a new material will excel are those in which<br />

the match between its property profile and that of the application are particularly<br />

good. This chapter describes how property profiles are established. The<br />

Appendix to this <strong>Guide</strong> lists material-property groups linked with a range of<br />

generic applications. <strong>Metal</strong> foams have large values of some of these property<br />

groups and poor values of others, suggesting where applications might be<br />

sought.<br />

5.1 Background<br />

A property profile is a statement of the characteristics required of a material<br />

if it is to perform well in a given application. It has several parts. First, it<br />

identifies simple property limits which are dictated by constraints imposed<br />

by the design: requirements for electrical insulation or conduction impose<br />

limits on resistivity; requirements of operating temperature or environment<br />

impose limits on allowable service temperature or on corrosion and oxidation<br />

resistance. Second, it identifies material indices which capture design objectives:<br />

minimizing weight, perhaps, or minimizing cost, or maximizing energy<br />

storage. More precisely, a material index is a grouping of material properties<br />

which, if maximized or minimized, maximizes some aspect of the performance<br />

of an engineering component. Familiar indices are the specific stiffness, E/ ,<br />

and the specific strength, y/ ,(whereE is Young’s modulus, y is the yield<br />

strength or elastic limit, and is the density), but there are many others. They<br />

guide the optimal selection of established materials and help identify potential<br />

applications for new materials. Details of the method, with numerous examples<br />

are given in Ashby (1999). PC-based software systems that implement<br />

the method are available (see, for example, CES, 1999).

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