Controlling number of particles in fragmentation equations
DOI10.1016/j.physd.2009.05.002zbMath1219.47145OpenAlexW2035442436WikidataQ70722101 ScholiaQ70722101MaRDI QIDQ989342
Suares Clovis Oukouomi Noutchie, Jacek Banasiak
Publication date: 19 August 2010
Published in: Physica D (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.physd.2009.05.002
shatteringmass conservationsubstochastic semigroupsfragmentation processesparticle number conservation
Integro-partial differential equations (45K05) One-parameter semigroups and linear evolution equations (47D06) Applications of operator theory in the physical sciences (47N50) Stochastic methods (Fokker-Planck, Langevin, etc.) applied to problems in time-dependent statistical mechanics (82C31)
Related Items (5)
Cites Work
- Unnamed Item
- Appearance of dust in fragmentations
- Shattering and non-uniqueness in fragmentation models -- an analytic approach
- Vector-valued Laplace transforms and Cauchy problems
- Continuous-time Markov chains. An applications-oriented approach
- The asymptotic behavior of fragmentation processes
- Self-similar fragmentations
- Strictly substochastic semigroups with application to conservative and shattering solutions to fragmentation equations with mass loss
- Explosion phenomena in stochastic coagulation-fragmentation models
- Loss of mass in deterministic and random fragmentations.
- A Scalar Transport Equation
- Markov Chains
- A Semigroup Approach to Fragmentation Models
- Resolvent Positive Operators
- CONSERVATIVE AND SHATTERING SOLUTIONS FOR SOME CLASSES OF FRAGMENTATION MODELS
- Random Fragmentation and Coagulation Processes
- On the Distribution of the Sizes of Particles which Undergo Splitting
- On an extension of the Kato-Voigt perturbation theorem for substochastic semigroups and its application
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