The mathematical design of new materials
| Created: | 2019-01-14 09:21 |
|---|---|
| Institution: | Isaac Newton Institute for Mathematical Sciences |
| Description: | Programme
3rd January 2019 to 28th June 2019 Organisers: Arghir Zarnescu BCAM - Basque Center for Applied Mathematics, Institute of Mathematics of the Romanian Academy Xian Chen Hong Kong University of Science and Technology Miha Ravnik University of Ljubljana, Jozef Stefan Institute Valeriy Slastikov University of Bristol Above image: "Martensitic Material", an experiment of Tomonari Inamura's group. Many recent and spectacular advances in the world of materials are related to complex materials having extraordinary and unique features, usually determined by their specific microstructure. Such materials are key to much technology appearing in our daily lives: they are in liquid crystal displays, in miniaturised phones, special steels in cars, plastics and composites in the construction of modern airplanes, in biological implants in human bodies, and so on. However, despite the impressive technological applications of these materials, the theoretical understanding and modelling of them are still inadequate.The need for models and basic understanding is not just of theoretical interest, but indeed a key requirement for being able to access and further develop the true potential of these materials, to optimise them, to combine them into new materials, and to use them for creating new devices, with predefined abilities and behaviours. The current programme aims to bring together mathematicians and scientists working in various areas of materials science and applied mathematics in order to initiate a systematic study of the optimal design of new complex materials, focusing on: 1. Topological metamaterials 2. Colloid composites 3. Composite alloys 4. Layered heterostructures 5. Woven or printed materials 6. Structural optimisation as the distinct existing attempts from engineering, physics and chemistry. Building on the mathematical areas that are directly relevant to the scientific questions of interest, namely, optimisation and calculus of variations, geometry and topology, continuum mechanics and partial differential equations, the programme aims to identify and study the common principles and techniques of optimal material design that apply more broadly. |
Media items
This collection contains 100 media items.
Media items
Collective coordinates, asymptotics and domain wall dynamics in ferromagnets
Robbins, J
Wednesday 30th January 2019 - 17:00 to 18:00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 5 Feb 2019
Explicit integral representations of the relaxation of non-local energies for structured deformations
Matias, J
Wednesday 19th June 2019 - 15:10 to 15:50
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 26 Jun 2019
Mathematical Modeling and Numerical Analysis for Incommensurate 2D Materials - 4
Luskin, M
Wednesday 27th March 2019 - 09:00 to 10:00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 27 Mar 2019
A homogenization result in the gradient theory of phase transitions
Fonseca, I
Wednesday 17th April 2019 - 15:30 to 16:30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 24 Apr 2019
A moving mask hypothesis to select physically relevant microstructures
Della Porta, F
Tuesday 15th January 2019 - 09:45 to 10:30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 16 Jan 2019
A touch of non-linearity: mesoscale swimmers and active matter in fluids
Klotsa, D
Wednesday 15th May 2019 - 09:40 to 10:20
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Thu 16 May 2019
Active and architectured sheets: From nematic elastomers to rigidly-foldable origami
Plucinsky, P
14 March 2019
16.00-17.00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 12 Apr 2019
Advances in interatomic potentials for metals and alloys
Csányi, G
13 March 2019
11.00-12.00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 12 Apr 2019
Asymptotics of Landau-de Gennes theory
Robbins, J
Monday 14th January 2019 - 11:00 to 11:45
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 15 Jan 2019
Attractive and Repulse Interactions in Dense Nematics
Palffy-Muhoray, P
Monday 14th January 2019 - 09:45 to 10:30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 15 Jan 2019
Building and optimising finite-time adiabatic processes in stochastic thermodynamics
Prados, A
Friday 17th May 2019 - 11:50 to 12:10
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 17 May 2019
Charging of neutral solutes in water
Bonthuis, D
Friday 17th May 2019 - 11:10 to 11:50
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 17 May 2019
Construction of two dimensional convex shapes from their excluded volumes
Taylor, J
Monday 14th January 2019 - 15:15 to 16:00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 15 Jan 2019
Contact Topology and the Cholesteric Landscape
Machon, T
Monday 13th May 2019 - 10:20 to 10:40
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 14 May 2019
Data-driven approach for indexing-free X-ray crystallography
Chen, X
13 March 2019
09.30-10.30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 12 Apr 2019
Defect loops in 3D active nematics
Beller, D
Monday 14th January 2019 - 16:15 to 17:00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 30 Jan 2019
Defects of Liquid Crystals
Zhang, P
Wednesday 16th January 2019 - 09:45 to 10:30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Wed 16 Jan 2019
Deformation avalanches in crystalline materials: some experimental, empirical, and modelling results
Zanzotto, G
15 March 2019
12.00-13.00
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 12 Apr 2019
Derivation of 3D line tension models for dislocations from geometrically nonlinear models
Garroni, A
14 March 2019
09.30-10.30
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Fri 12 Apr 2019
Design of effective bulk potentials for nematic liquid crystals via homogenisation
Canevari, G
Monday 14th January 2019 - 14:30 to 15:15
Collection: The mathematical design of new materials
Institution: Isaac Newton Institute for Mathematical Sciences
Created: Tue 15 Jan 2019