@misc{sohn_scaling_between_2024, 
author={Sohn, S., Richert, C., Shi, S., Weissmüller, J., Huber, N.},
title={Scaling between elasticity and topological genus for random network nanomaterials},
year={2024},
howpublished = {journal article},
doi = {https://doi.org/10.1016/j.eml.2024.102147},
abstract = {We explore the hypothesis that the variation of the effective, macroscopic Young’s modulus, , of a random network material with its scaled topological genus, , and with the solid fraction, , can be decomposed into the product of - and -dependent functions. Based on findings for nanoporous gold, supplemented by the Gibson–Ashby scaling law for , we argue that both functions are quadratic in bending-dominated structures. We present finite-element-modeling results for of coarsened microstructures, in which and are decoupled. These results support the quadratic forms.},
note = {Online available at: \url{https://doi.org/10.1016/j.eml.2024.102147} (DOI). Sohn, S.; Richert, C.; Shi, S.; Weissmüller, J.; Huber, N.: Scaling between elasticity and topological genus for random network nanomaterials. Extreme Mechanics Letters. 2024. vol. 68, 102147. DOI: 10.1016/j.eml.2024.102147}}