Editorial: Computational modeling based on nonlocal theory
- Nonlocal theories concern the interaction of objects, which are separated in space. Classical examples are Coulomb’s law or Newton’s law of universal gravitation. They had signficiant impact in physics and engineering. One classical application in mechanics is the failure of quasi-brittle materials. While local models lead to an ill-posed boundary value problem and associated mesh dependentNonlocal theories concern the interaction of objects, which are separated in space. Classical examples are Coulomb’s law or Newton’s law of universal gravitation. They had signficiant impact in physics and engineering. One classical application in mechanics is the failure of quasi-brittle materials. While local models lead to an ill-posed boundary value problem and associated mesh dependent results, nonlocal models guarantee the well-posedness and are furthermore relatively easy to implement into commercial computational software.…
Document Type: | Other |
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Author: | Prof. Dr.-Ing. Timon RabczukORCiDGND, Xiaoying Zhuang, Erkan Oterkus |
DOI (Cite-Link): | https://doi.org/https://doi.org/10.1007/s00366-022-01775-7Cite-Link |
URN (Cite-Link): | https://nbn-resolving.org/urn:nbn:de:gbv:wim2-20230517-63658Cite-Link |
URL: | https://link.springer.com/article/10.1007/s00366-022-01775-7 |
Parent Title (German): | Engineering with Computers |
Publisher: | Springer |
Place of publication: | London |
Language: | English |
Date of Publication (online): | 2023/05/09 |
Date of first Publication: | 2023/02/25 |
Release Date: | 2023/05/17 |
Publishing Institution: | Bauhaus-Universität Weimar |
Institutes and partner institutions: | Fakultät Bauingenieurwesen / Professur Modellierung und Simulation - Mechanik |
Volume: | 2023 |
Issue: | Volume 39, issue 3 |
Pagenumber: | 1 |
Tag: | computational modeling; nonlocal theory |
GND Keyword: | Computersimulation; Mathematische Modellierung |
Dewey Decimal Classification: | 600 Technik, Medizin, angewandte Wissenschaften / 620 Ingenieurwissenschaften |
BKL-Classification: | 31 Mathematik / 31.80 Angewandte Mathematik |
Licence (German): | ![]() |