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Literature DB >> 10059995

Foam mechanics at the bubble scale.

Abstract

Year: 1995 PMID： 10059995 DOI： 10.1103/PhysRevLett.75.4780

Source DB: PubMed Journal: Phys Rev Lett ISSN： 0031-9007 Impact factor: 9.161

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25 in total

1. A unified framework for non-brownian suspension flows and soft amorphous solids.

Authors: Edan Lerner; Gustavo Düring; Matthieu Wyart
Journal: Proc Natl Acad Sci U S A Date: 2012-03-05 Impact factor: 11.205

2. Dissipative flows of 2D foams.

Authors: I Cantat; R Delannay
Journal: Eur Phys J E Soft Matter Date: 2005-10-06 Impact factor: 1.890

3. Thermal vestige of the zero-temperature jamming transition.

Authors: Zexin Zhang; Ning Xu; Daniel T N Chen; Peter Yunker; Ahmed M Alsayed; Kevin B Aptowicz; Piotr Habdas; Andrea J Liu; Sidney R Nagel; Arjun G Yodh
Journal: Nature Date: 2009-05-14 Impact factor: 49.962

4. Viscous instabilities in flowing foams: a Cellular Potts Model approach.

Authors: Soma Sanyal; James A Glazier
Journal: J Stat Mech Date: 2006 Impact factor: 2.231

5. Shear shocks in fragile networks.

Authors: Stephan Ulrich; Nitin Upadhyaya; Bas van Opheusden; Vincenzo Vitelli
Journal: Proc Natl Acad Sci U S A Date: 2013-12-05 Impact factor: 11.205

6. On the study of local-stress rearrangements during quasi-static plastic shear of a model glass: do local-stress components contain enough information?

Authors: M Tsamados; A Tanguy; F Léonforte; J-L Barrat
Journal: Eur Phys J E Soft Matter Date: 2008-05-30 Impact factor: 1.890

Foam mechanics at the bubble scale.

1. A unified framework for non-brownian suspension flows and soft amorphous solids.

2. Dissipative flows of 2D foams.

3. Thermal vestige of the zero-temperature jamming transition.

4. Viscous instabilities in flowing foams: a Cellular Potts Model approach.

5. Shear shocks in fragile networks.

6. On the study of local-stress rearrangements during quasi-static plastic shear of a model glass: do local-stress components contain enough information?

7. Soft Dynamics simulation. 2. Elastic spheres undergoing a T(1) process in a viscous fluid.

8. Periodic training of creeping solids.

9. Universality of jamming of nonspherical particles.

10. Scaling ansatz for the jamming transition.