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Young’s modulus of low-pressure cold sprayed composites: an analysis based on a minimum contact area model

A theoretical and mathematical model based on minimum contact area (MCA) is developed to explain the bonding that takes place in the low-pressure gas dynamic spray (LPGDS) process. It is shown that by normalizing this MCA it is possible to compare the relative elastic modulus as a function of porosi...

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Published in:Journal of materials science 2008-07, Vol.43 (14), p.4953-4961
Main Authors: Lubrick, Mark, Maev, R. Gr, Severin, F., Leshchynsky, V.
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description A theoretical and mathematical model based on minimum contact area (MCA) is developed to explain the bonding that takes place in the low-pressure gas dynamic spray (LPGDS) process. It is shown that by normalizing this MCA it is possible to compare the relative elastic modulus as a function of porosity. Theoretical predictions of relative elastic modulus are compared against results obtained through acoustic analysis and it is found that the correlation between is dependent on the porosity. For low porosity, the experimental and theoretical results differ substantially, while for higher porosity there seems to be good agreement between the two. To explain this behaviour it is theorized that full adiabatic shear bands (ASB) are created between only some of the particles. The higher porosity causes higher strain in the samples and thus more local deformation of the particles. This, in turn, causes more actual ASB formation. Since the theoretical model assumes full ASB formation, only the higher porosities cause enough strain to have a comparable relative elastic modulus. For the lower porosities, the local strain is less, and some of the bonds will not achieve full ASB formation. For these cases, the relative elastic modulus will be lower than that predicted.
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source Springer Nature
subjects Applied sciences
Band theory
Characterization and Evaluation of Materials
Chemistry and Materials Science
Classical Mechanics
Cold spraying
Contact pressure
Crystallography and Scattering Methods
Deformation mechanisms
Dispersion hardening metals
Edge dislocations
Elasticity. Plasticity
Exact sciences and technology
Low pressure gases
Materials Science
Mathematical models
Mechanical properties and methods of testing. Rheology. Fracture mechanics. Tribology
Metals. Metallurgy
Modulus of elasticity
Normalizing
Polymer Sciences
Porosity
Powder metallurgy. Composite materials
Predictions
Production techniques
Shear bands
Solid Mechanics
Strain
title Young’s modulus of low-pressure cold sprayed composites: an analysis based on a minimum contact area model
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