Pages that link to "Item:Q1703293"
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The following pages link to An efficient numerical method for a mathematical model of a transport of coagulating particles (Q1703293):
Displaying 12 items.
- Application of stochastic weighted algorithms to a multidimensional silica particle model (Q347881) (← links)
- On the efficient evaluation of coalescence integrals in population balance models (Q854701) (← links)
- The event-driven constant volume method for particle coagulation dynamics (Q944012) (← links)
- Model reduction for Smoluchowski equations with particle transfer (Q1983521) (← links)
- Solving the transport-coagulation problem in a two-dimensional spatial region (Q2202198) (← links)
- Newton method for stationary and quasi-stationary problems for Smoluchowski-type equations (Q2214579) (← links)
- Approximation of coalescence integrals in population balance models with local mass conservation (Q2373404) (← links)
- Model order reduction for numerical simulation of particle transport based on numerical integration approaches (Q2929950) (← links)
- Aggregation in non-uniform systems with advection and localized source (Q5052033) (← links)
- Oscillating stationary distributions of nanoclusters in an open system (Q5069304) (← links)
- A simple numerical approach for assessing coupled transport processes in partitioning systems (Q5950138) (← links)
- Application of machine learning technique for a fast forecast of aggregation kinetics in space-inhomogeneous systems (Q6622854) (← links)
