Pages that link to "Item:Q1406514"
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The following pages link to On the application of substochastic semigroup theory to fragmentation models with mass loss. (Q1406514):
Displaying 16 items.
- Pseudospectral Laguerre approximation of transport-fragmentation equations (Q274324) (← links)
- Discrete fragmentation with mass loss (Q434330) (← links)
- Shattering and non-uniqueness in fragmentation models -- an analytic approach (Q852894) (← links)
- Coagulation and fragmentation with discrete mass loss (Q1001283) (← links)
- Substochastic semigroups and densities of piecewise deterministic Markov processes (Q1029108) (← links)
- Self-similar solutions of fragmentation equations revisited (Q1678288) (← links)
- A mixed discrete-continuous fragmentation model (Q1733784) (← links)
- Strictly substochastic semigroups with application to conservative and shattering solutions to fragmentation equations with mass loss (Q1827119) (← links)
- On the honesty in nonlocal and discrete fragmentation dynamics in size and random position (Q2449016) (← links)
- Nonautonomous fragmentation equation via evolution semigroups (Q3578161) (← links)
- An application of semigroup theory to the coagulation-fragmentation models (Q5099159) (← links)
- A finite volume scheme for the solution of a mixed discrete-continuous fragmentation model (Q5154011) (← links)
- CONSERVATIVE AND SHATTERING SOLUTIONS FOR SOME CLASSES OF FRAGMENTATION MODELS (Q5315590) (← links)
- CONSERVATIVE AND NON-CONSERVATIVE BOLTZMANN-TYPE MODELS OF SEMICONDUCTOR THEORY (Q5487857) (← links)
- Kinetic‐Type Models With Diffusion: Conservative And Nonconservative Solutions (Q5758143) (← links)
- On an extension of the Kato-Voigt perturbation theorem for substochastic semigroups and its application (Q5935723) (← links)