COOKIES: By using this website you agree that we can place Google Analytics Cookies on your device for performance monitoring. |
University of Cambridge > Talks.cam > Engineering - Mechanics and Materials Seminar Series > Multiscale mechanics and cohesive-surface models
Multiscale mechanics and cohesive-surface modelsAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Ms Helen Gardner. Please note this is a Mechanics Colloquia and will be held in LR4 at 2.30pm In this lecture, we will start by a concise classification of multi-scale computational methods. We will concentrate on computational methods that allow for concurrent computing at multiple scales. Difficulties that relate to the efficient and accurate coupling between the various subdomains will be highlighted, with an emphasis on the coupling of domains that are modelled by dissimilar field equations, such as continuum mechanics and molecular dynamics. Two main approaches can be distinguished for resolving interfaces and evolving discontinuities. Within the class of discrete models, cohesive-surface approaches are probably the most versatile, in particular for heterogeneous materials. However, limitations exist, in particular related to stress triaxiality, which cannot be captured well in standard cohesive-surface models. In this lecture, we will present an elegant enhancement of the cohesive-surface model to include stress triaxiality, which preserves the discrete character of cohesive-surface models. Among the recent developments in continuum approaches we mention the phase-field theories, and we will relate them to gradient damage models. In particular, we will elaborate a phase-field approach for cohesive-surface models, which, although being a continuum approach, results in a well-posed boundary value problem, and is therefore free of mesh dependence. Whether a discontinuity is modelled via a continuum model, or in a discrete manner, advanced discretisation methods are needed to model the internal free boundary. The most powerful methods are finite element methods that exploit the partition-of-unity property of the shape functions, and isogeometric analysis. Examples will be given, including analyses that include coupling of evolving discontinuities with non-mechanical fields such as moisture and thermal flow. This talk is part of the Engineering - Mechanics and Materials Seminar Series series. This talk is included in these lists:
Note that ex-directory lists are not shown. |
Other listsMRC Centenary - Series of Public Lectures Computing downward Lowenheim-Skolem: Hands on with the real algebraic numbers Cellular Genetic Disease Seminar Fitzwilliam Lunctime talks Andrew Chamblin Memorial Lecture 2014 Isaac Newton Institute Seminar SeriesOther talksAnimal Migration Group covariance functions for Gaussian process metamodels with categorical inputs TODAY Foster Talk - Integrin-associated adhesion complexes and their role in mechanotransduction Renationalisation of the Railways. A CU Railway Club Public Debate. Imaging surfaces with atoms A physical model for wheezing in lungs Understanding mechanisms and targets of malaria immunity to advance vaccine development A rose by any other name The Productivity Paradox: are we too busy to get anything done? "The integrated stress response – a double edged sword in skeletal development and disease" 'The Japanese Mingei Movement and the art of Katazome' Mechanical performance of wall structures in 3D printing processes: theory, design tools and experiments |