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Effective elastic properties of lattice materials with intrinsic stresses

Effective elastic properties of lattice materials with intrinsic stresses
Effective elastic properties of lattice materials with intrinsic stresses
Characterization of the effective elastic properties of lattice-type materials is essential for adopting such artificial microstructures in various multi-functional mechanical systems across varying length-scales with the requirement of adequate structural performances. Even though the recent advancements in manufacturing have enabled large-scale production of the complex lattice microstructures, it simultaneously brings along different aspects of manufacturing irregularity into the system. One of the most prevailing such effects is the presence of intrinsic residual stresses, which can significantly influence the effective elastic properties. Here we have proposed closed-form analytical expressions for the effective elastic moduli of lattice materials considering the influence of residual stresses. Besides characterization of the effect of manufacturing irregularities, the presence of such prestress could be viewed from a different perspective. From the materials innovation viewpoint, this essentially expands the design space for property modulation significantly. The proposed analytical framework is directly useful for both property characterization and materials development aspects. The numerical results reveal that the presence of residual stresses, along with the compound effect of other sensitive factors, could influence the effective elastic moduli of lattices significantly, leading to the realization of its importance and prospective exploitation of the expanded design space for inclusive materials innovation.

0263-8231
Sinha, P.
42c4c123-538f-467a-a6b6-9388a26c865f
Mukhopadhyay, T.
2ae18ab0-7477-40ac-ae22-76face7be475
Sinha, P.
42c4c123-538f-467a-a6b6-9388a26c865f
Mukhopadhyay, T.
2ae18ab0-7477-40ac-ae22-76face7be475

Sinha, P. and Mukhopadhyay, T. (2022) Effective elastic properties of lattice materials with intrinsic stresses. Thin-Walled Structures, 173. (doi:10.1016/j.tws.2022.108950).

Record type: Article

Abstract

Characterization of the effective elastic properties of lattice-type materials is essential for adopting such artificial microstructures in various multi-functional mechanical systems across varying length-scales with the requirement of adequate structural performances. Even though the recent advancements in manufacturing have enabled large-scale production of the complex lattice microstructures, it simultaneously brings along different aspects of manufacturing irregularity into the system. One of the most prevailing such effects is the presence of intrinsic residual stresses, which can significantly influence the effective elastic properties. Here we have proposed closed-form analytical expressions for the effective elastic moduli of lattice materials considering the influence of residual stresses. Besides characterization of the effect of manufacturing irregularities, the presence of such prestress could be viewed from a different perspective. From the materials innovation viewpoint, this essentially expands the design space for property modulation significantly. The proposed analytical framework is directly useful for both property characterization and materials development aspects. The numerical results reveal that the presence of residual stresses, along with the compound effect of other sensitive factors, could influence the effective elastic moduli of lattices significantly, leading to the realization of its importance and prospective exploitation of the expanded design space for inclusive materials innovation.

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More information

Accepted/In Press date: 13 January 2022
Published date: 8 February 2022

Identifiers

Local EPrints ID: 477326
URI: http://eprints.soton.ac.uk/id/eprint/477326
ISSN: 0263-8231
PURE UUID: 2e8c9e40-13e1-4b4b-8fd8-541e9f1eb7d9
ORCID for T. Mukhopadhyay: ORCID iD orcid.org/0000-0002-0778-6515

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Date deposited: 05 Jun 2023 16:30
Last modified: 17 Mar 2024 04:18

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Contributors

Author: P. Sinha
Author: T. Mukhopadhyay ORCID iD

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