STABILITY IN A NONLINEAR POPULATION MATURATION MODEL
By St'ephane Mischler, Benoît Perthame, Lenya Ryzhik. 2002
76 citations recorded by the source corpus.
Subfields: Mathematical Physics, Public Health, Environmental and Occupational Health, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/0b8b4e6868ba385d636d417d5ffd00745c83a391
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Mathematical Physics
- J. Scher
- Philippe Michel
- Benoit Perthame
- St'ephane Mischler
- José Antonio Carrillo
- Nicola Bellomo
- Christian Dogbé
In Public Health, Environmental and Occupational Health
In Statistical and Nonlinear Physics
- J. Scher
- St'ephane Mischler
- Benoit Perthame
- Philippe Michel
- Pierre Gabriel
- Marie Doumic-Jauffret
- Pierre-Emmanuel Jabin
- Zhenfu Wang
Citations in the corpus
- General entropy equations for structured population models and scattering (2004, unknown): “It was first noticed in [17] for age structured models.”
- Spectral analysis of semigroups and growth-fragmentation equations (2013, methodology): “ representation formula which in turn implies the rate of convergence (1.46) (see [37, 38, 65]). • PDE approach via compactness and GRE methods. Convergence results (without rate) have been proved in [89, 36, 84] for a general class of growth-fragmentation equation which is basically the same class ”
- General relative entropy inequality: an illustration on growth models (2005, methodology): “4, we get g = ρ N , and we obtain the convergence of g to ρ N following [25].”
- Diffusive and nondiffusive population models (2010, unknown): “Mischler et al. [ 110 ] have proved the existence and long-time behavior of solutions to (14)-(15) without using a maximal life span condition (also see [121]).”