{"title":"Designing lightweight nanolattices: multiscale optimization of geometry and size effects","authors":"Hyoui Yoon , Hyobi Lee , Sangryun Lee","doi":"10.1016/j.tws.2026.114704","DOIUrl":null,"url":null,"abstract":"<div><div>Lattice–truss structures have emerged as lightweight architected materials capable of achieving exceptional stiffness-to-weight ratios through geometry-driven design. Nanolattice architectures—composed of periodic networks of nanoscale beams—offer an opportunity to realize lightweight yet mechanically robust materials, whose properties can surpass those of bulk alternatives. However, the mechanical behavior of nanolattices remains difficult to predict accurately, as intrinsic size effects due to surface stresses can substantially alter nanolattice properties. Although multiscale approaches coupling atomistic simulations with continuum models have been employed, the individual contributions of surface-induced stresses and geometric design to nanolattice stiffness have not been clearly distinguished. To address this issue, this study introduces a unified multiscale framework that explicitly separates and quantifies surface-stress effects and beam geometry effects in nanolattice structures. By coupling molecular statics (MS) simulations with finite element analysis (FEA), the mechanical behaviors of body-centered (BC) and octet-truss (OT) lattices are evaluated under controlled beam geometries and lattice size variations. The results demonstrate that the optimal geometries identified at the continuum scale remain valid at the nanoscale when surface effects are incorporated. Surface-stress-corrected MS results exhibit strong agreement with FEA predictions, confirming that geometry-driven stress redistribution, rather than intrinsic surface tension, governs the effective stiffness response. Both BC and OT lattices exhibit a size-dependent stiffening trend, originating from the increase in the axial stiffness of individual nanobeams as their diameter decreases. These findings elucidate how geometry, scale, and surface energy collectively govern mechanical stiffness in nanolattices, providing fundamental design guidelines for lightweight and high-stiffness nanoscale architectures.</div></div>","PeriodicalId":49435,"journal":{"name":"Thin-Walled Structures","volume":"224 ","pages":"Article 114704"},"PeriodicalIF":8.3000,"publicationDate":"2026-05-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"Thin-Walled Structures","FirstCategoryId":"5","ListUrlMain":"https://www.sciencedirect.com/science/article/pii/S0263823126002284","RegionNum":1,"RegionCategory":"工程技术","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"2026/2/21 0:00:00","PubModel":"Epub","JCR":"Q1","JCRName":"ENGINEERING, CIVIL","Score":null,"Total":0}
引用次数: 0
Abstract
Lattice–truss structures have emerged as lightweight architected materials capable of achieving exceptional stiffness-to-weight ratios through geometry-driven design. Nanolattice architectures—composed of periodic networks of nanoscale beams—offer an opportunity to realize lightweight yet mechanically robust materials, whose properties can surpass those of bulk alternatives. However, the mechanical behavior of nanolattices remains difficult to predict accurately, as intrinsic size effects due to surface stresses can substantially alter nanolattice properties. Although multiscale approaches coupling atomistic simulations with continuum models have been employed, the individual contributions of surface-induced stresses and geometric design to nanolattice stiffness have not been clearly distinguished. To address this issue, this study introduces a unified multiscale framework that explicitly separates and quantifies surface-stress effects and beam geometry effects in nanolattice structures. By coupling molecular statics (MS) simulations with finite element analysis (FEA), the mechanical behaviors of body-centered (BC) and octet-truss (OT) lattices are evaluated under controlled beam geometries and lattice size variations. The results demonstrate that the optimal geometries identified at the continuum scale remain valid at the nanoscale when surface effects are incorporated. Surface-stress-corrected MS results exhibit strong agreement with FEA predictions, confirming that geometry-driven stress redistribution, rather than intrinsic surface tension, governs the effective stiffness response. Both BC and OT lattices exhibit a size-dependent stiffening trend, originating from the increase in the axial stiffness of individual nanobeams as their diameter decreases. These findings elucidate how geometry, scale, and surface energy collectively govern mechanical stiffness in nanolattices, providing fundamental design guidelines for lightweight and high-stiffness nanoscale architectures.
期刊介绍:
Thin-walled structures comprises an important and growing proportion of engineering construction with areas of application becoming increasingly diverse, ranging from aircraft, bridges, ships and oil rigs to storage vessels, industrial buildings and warehouses.
Many factors, including cost and weight economy, new materials and processes and the growth of powerful methods of analysis have contributed to this growth, and led to the need for a journal which concentrates specifically on structures in which problems arise due to the thinness of the walls. This field includes cold– formed sections, plate and shell structures, reinforced plastics structures and aluminium structures, and is of importance in many branches of engineering.
The primary criterion for consideration of papers in Thin–Walled Structures is that they must be concerned with thin–walled structures or the basic problems inherent in thin–walled structures. Provided this criterion is satisfied no restriction is placed on the type of construction, material or field of application. Papers on theory, experiment, design, etc., are published and it is expected that many papers will contain aspects of all three.