Asymptotic localization in multicomponent mass conserving coagulation equations
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Publication:6642526
DOI10.2140/PAA.2024.6.731MaRDI QIDQ6642526
Jani Lukkarinen, Marina A. Ferreira, J. J. L. Velázquez, Alessia Nota
Publication date: 24 November 2024
Published in: Pure and Applied Analysis (Search for Journal in Brave)
Integro-partial differential equations (45K05) PDEs in connection with statistical mechanics (35Q82)
Cites Work
- A uniqueness result for self-similar profiles to Smoluchowski's coagulation equation revisited
- Smoluchowski's coagulation equation: Uniqueness, nonuniqueness and a hydrodynamic limit for the stochastic coalescent
- On self-similarity and stationary problem for fragmentation and coagulation models.
- Stability and uniqueness of self-similar profiles in \(L^1\) spaces for perturbations of the constant kernel in Smoluchowski's coagulation equation
- Stationary non-equilibrium solutions for coagulation systems
- The scaling hypothesis for Smoluchowski's coagulation equation with bounded perturbations of the constant kernel
- Localization in stationary non-equilibrium solutions for multicomponent coagulation systems
- Tensor train versus Monte Carlo for the multicomponent Smoluchowski coagulation equation
- Dust and self-similarity for the Smoluchowski coagulation equation
- Well-posedness of Smoluchowski's coagulation equation for a class of homogeneous kernels
- Existence of self-similar solutions to Smoluchowski's coagulation equation
- Dynamical Scaling in Smoluchowski’s Coagulation Equations: Uniform Convergence
- Approach to self‐similarity in Smoluchowski's coagulation equations
- Analytic Methods for Coagulation-Fragmentation Models
- Non-equilibrium stationary solutions for multicomponent coagulation systems with injection
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