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| | {{Unreferenced stub|auto=yes|date=December 2009}} |
| | The '''Laplace number''' ('''La'''), also known as the '''Suratman number''' ('''Su'''), is a [[dimensionless number]] used in the characterization of free surface [[fluid dynamics]]. It represents a ratio of [[surface tension]] to the [[momentum]]-transport (especially [[dissipation]]) inside a fluid. |
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| | It is defined as follows: |
| | |
| | :<math>\mathrm{La} = \mathrm{Su} = \frac{\sigma \rho L}{\mu^2}</math> |
| | |
| | where: |
| | * σ = [[surface tension]] |
| | * ρ = [[density]] |
| | * L = length |
| | * μ = liquid [[viscosity]] |
| | |
| | Laplace number is related to [[Reynolds number]] (Re) and [[Weber number]] (We) in the following way: |
| | |
| | :<math>\mathrm{La} = \frac{\mathrm{Re}^2}{\mathrm{We}}</math> |
| | |
| | ==See also== |
| | * [[Ohnesorge number]] - There is an inverse relationship, <math>\mathrm{La} = \mathrm{Oh}^{-2}</math>, between the Laplace number and the Ohnesorge number. |
| | |
| | {{NonDimFluMech}} |
| | |
| | {{DEFAULTSORT:Laplace Number}} |
| | [[Category:Dimensionless numbers of fluid mechanics]] |
| | [[Category:Fluid dynamics]] |
| | |
| | {{Fluiddynamics-stub}} |
Template:Unreferenced stub
The Laplace number (La), also known as the Suratman number (Su), is a dimensionless number used in the characterization of free surface fluid dynamics. It represents a ratio of surface tension to the momentum-transport (especially dissipation) inside a fluid.
It is defined as follows:
where:
Laplace number is related to Reynolds number (Re) and Weber number (We) in the following way:
See also
Template:NonDimFluMech
Template:Fluiddynamics-stub