Coagulation-Fragmentation Processes
By Herbert Amann. 2000
80 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/3dfe013a0a89af899f6b84683178bcb2f9f2f3fb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- St'ephane Mischler
- Philippe Laurençot
- Christoph Walker
- Herbert Amann
- Y. Taniuchi
- Jean-Pierre Raymond
- Yoshihiro Sawano
- H. Sohr
In Mathematical Physics
- St'ephane Mischler
- Philippe Laurençot
- Christoph Walker
- Herbert Amann
- Y. Taniuchi
- Jean-Pierre Raymond
- Yoshihiro Sawano
- H. Sohr
In Modeling and Simulation
- St'ephane Mischler
- Philippe Laurençot
- Christoph Walker
- Michael Winkler
- Miguel Ángel Escobedo
- José Antonio Carrillo
- Benoit Perthame
Citations in the corpus
- Global existence for the discrete diffusive coagulation-fragmentation equations in $L^1$ (2002, background): “Another approach has been recently introduced by Amann [1] which consists in viewing (1)-(3) as a single semilinear evolution equation for the Banach-space-valued function c to which abstract results may be applied.”
- The Continuous Coagulation-Fragmentation¶Equations with Diffusion (2002, background): “[3] H. Amann, Coagulation-fragmentation processes, Arch.”
- From the discrete to the continuous coagulation–fragmentation equations (2002, methodology): “The wellposedness of the diffusive CCF equation is also investigated in [2] with a different approach.”
- Local and global strong solutions to continuous coagulation–fragmentation equations with diffusion (2005, methodology): “In the present paper we give a simpler approach than the ones in [5], [6], [28], which also ensures global existence for small initial values.”