Pages that link to "Item:Q1151795"
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The following pages link to Convergence to equilibrium in a system of reacting polymers (Q1151795):
Displaying 21 items.
- Asymptotic behaviour of solutions to the Becker-Döring equations for arbitrary initial data (Q3803866) (← links)
- Asymptotic behaviour of solutions to the coagulation–fragmentation equations. I. The strong fragmentation case (Q4030478) (← links)
- Existence and uniqueness results for the non-autonomous coagulation and multiple-fragmentation equation (Q4213533) (← links)
- Clustering in coagulation-fragmentation processes, random combinatorial structures and additive number systems: Asymptotic formulae and limiting laws (Q4654155) (← links)
- A KINETIC MODEL FOR DROPLET COALESCENCE IN DENSE SPRAYS (Q4798891) (← links)
- A mathematical problem of the theory of gelation (Q4832685) (← links)
- Existence, Uniqueness and Mass Conservation for the Coagulation-Fragmentation Equation (Q4882928) (← links)
- Lifshitz-Slyozov equations: The model with encounters (Q4946410) (← links)
- Explicit solutions to some fragmentation equations with growth or decay* (Q5048487) (← links)
- Temporal oscillations in Becker–Döring equations with atomization (Q5112210) (← links)
- A finite volume scheme for the solution of a mixed discrete-continuous fragmentation model (Q5154011) (← links)
- Stochastic models of cotransport (Q5285791) (← links)
- A NONLINEAR EVOLUTION EQUATION IN AN ORDERED SPACE, ARISING FROM KINETIC THEORY (Q5297261) (← links)
- CONSERVATIVE AND SHATTERING SOLUTIONS FOR SOME CLASSES OF FRAGMENTATION MODELS (Q5315590) (← links)
- MODELING MATERIALS WITH A STRETCHING THRESHOLD (Q5386679) (← links)
- Convergence of a finite volume scheme for coagulation-fragmentation equations (Q5444309) (← links)
- A KINETIC DESCRIPTION OF PARTICLE FRAGMENTATION (Q5484717) (← links)
- Some results on the coagulation equation (Q5925825) (← links)
- Theoretical analysis of a discrete population balance model with sum kernel (Q6062712) (← links)
- Steady states of two-dimensional granular systems are unique, stable, and sometimes satisfy detailed balance (Q6168152) (← links)
- Travelling waves for a fast reaction limit of a discrete coagulation-fragmentation model with diffusion and proliferation (Q6553208) (← links)
