Physics of liquid jets
By Jens Eggers, E. Villermaux. 2008
1,774 citations recorded by the source corpus.
Subfields: Computational Mechanics, Electrical and Electronic Engineering, Ocean Engineering
View Paper: https://www.semanticscholar.org/paper/ea4a737e9246cfb0989efb1abbbbd3524fe0ca36
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Stéphane Popinet
- Stéphane Zaleski
- Daniel Fuster
- Jens Eggers
- Marco Antonio Fontelos
- V. Steijn
- C. Kleijn
- M. Kreutzer
In Electrical and Electronic Engineering
- Stéphane Zaleski
- Marco Antonio Fontelos
- C. Kleijn
- M. Kreutzer
- V. Steijn
- Duong A. Hoang
- G. H. McKinley
- Jens Eggers
In Ocean Engineering
- Jens Eggers
- Yang Guo
- Huseini S. Patanwala
- A. Ma
- Brice Bognet
- Marco Antonio Fontelos
- C. Kleijn
- Duong A. Hoang
Citations in the corpus
- Wolfgang von Ohnesorge (2011, background): “For further discussion of the resulting similarity solutions that govern breakup when Re << 1 and Re >> 1 see Eggers [20].”
- Highly Focused Supersonic Microjets (2011, neutral): “[9] A. Antkowiak, N. Bremond, S. Le Dizès, and E. Villermaux, Short-term dynamics of a density interface following an impact, Journal of Fluid Mechanics 577, 241 (2007).”
- Measurement of surface and interfacial tension using pendant drop tensiometry. (2015, background): “Interfacial tension is a concept of fundamental importance in colloid science, describing phenomena as diverse as the formation, shape and stability of liquid drops [1,2], the surface energy cost in forming an emulsion and the force applied by a capillary liquid bridge.”
- Evaporation of water: evaporation rate and collective effects (2016, positive): “Typically, the size distribution of drops in a spray follows a gamma distribution (Eggers & Villermaux 2008), which has a universal exponential tail.”
- The role of self-similarity in singularities of partial differential equations (2008, background): “Problems of this sort furnish many examples of type-I scaling, as reviewed from a physical perspective in [64].”