The talk presents a practical multiscale-multiphysics design system, which integrates reduced order multiphysics-multiscale analysis; capabilities for life prediction and durability of composite structural components. The design system has been successfully deployed in aerospace industry for fatigue life prediction and environmental degradation of high temperature CMC and PMC components as well as in automotive industry for crash prediction of composite cars. The talk includes theory, implementation and applications. The case is made for a widespread adoption of multiscale methods in practice. We show that it is feasible to reliable predict the behavior of large-scale heterogeneous structural systems well into post-failure regime by accounting for fine-scale material details at a computational cost comparable to the phenomenological modeling of heterogeneous materials.
Speaker Information: Dr. Yuan is co-founder and chief technology officer of Multiscale Design Systems, LLC, a New York City-based company focused on the creation of practical yet rigorous tools for integration of engineering modeling, simulation, testing and optimization of products involving multiple spatial and temporal scales. Since its inception in 2008, MDS, LLC has won six US SBIR/STTR [1] Phase I & II awards and Dr. Yuan has served as the Principal Investigator for each one of the corresponding projects with an accomplished track record of working with industrial and government sponsors.
Dr. Yuan received his PhD from Rensselaer Polytechnic Institute in 2008 (MS and BS degree from Tsinghua University in 2003 and 2000). He has written over 20 journal articles and book chapters, most of which are published in the world’s top ranking Journals under computational mechanics category and are highly cited. Dr. Yuan is Editorial Board Member of International Journal of Multiscale Computational Engineering and invited reviewer for International Journal for Numerical Methods in Engineering, Computer Methods in Applied Mechanics and Engineering and Computational Mechanics. |