Difference between revisions of "Liquid Wall Contact Law"

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where ''k'' is a scaling factor (with units 1/length), <math>\eta(\dot\gamma)</math> is viscosity of a fluid (which may depend on shear rate), and <math>\Delta v_t</math> is the final difference in tangential velocities between fluid and the other material (usually a wall).
where ''k'' is a scaling factor (with units 1/length), <math>\eta(\dot\gamma)</math> is viscosity of a fluid (which may depend on shear rate), and <math>\Delta v_t</math> is the final difference in tangential velocities between fluid and the other material (usually a wall).


Note that ''k'' = 0 leads to zero sliding traction, which is the same as frictionless contact (and could be done using a [[Coulomb Friction Law]] with it's <tt>coeff</tt> = 0). As ''k'' get large, the law approach stick contact (with <math>\Delta v_t\to 0</math> (and could be done using a  [[Coulomb Friction Law]] with it's <tt>coeff</tt> = -1). All other values of ''k'' give partial-slip boundary conditions that depend on the liquid's viscosity and could be tailored to match experimental results.
Note that ''k'' = 0 leads to zero sliding traction, which is the same as frictionless contact (and could be done using a [[Coulomb Friction Law]] with it's <tt>coeff</tt> = 0). As ''k'' get large, the law approaches stick contact (with <math>\Delta v_t\to 0</math> (and could be done using a  [[Coulomb Friction Law]] with it's <tt>coeff</tt> = -1). All other values of ''k'' give partial-slip boundary conditions that depend on the liquid's viscosity and could be tailored to match experimental results.


== Properties ==
== Properties ==

Revision as of 13:32, 2 March 2017

Description

This frictional contact law implements a friction-style contact between liquid and a wall where contact shear is related to shear rate, viscosity, and a scaling factor to vary from stick to slip contact. It is only available in OSParticulas. When the surfaces are in contact, the frictional sliding traction is

      [math]\displaystyle{ S_{slide} = k\ \eta(k\Delta v_t) \Delta v_t }[/math]

where k is a scaling factor (with units 1/length), [math]\displaystyle{ \eta(\dot\gamma) }[/math] is viscosity of a fluid (which may depend on shear rate), and [math]\displaystyle{ \Delta v_t }[/math] is the final difference in tangential velocities between fluid and the other material (usually a wall).

Note that k = 0 leads to zero sliding traction, which is the same as frictionless contact (and could be done using a Coulomb Friction Law with it's coeff = 0). As k get large, the law approaches stick contact (with [math]\displaystyle{ \Delta v_t\to 0 }[/math] (and could be done using a Coulomb Friction Law with it's coeff = -1). All other values of k give partial-slip boundary conditions that depend on the liquid's viscosity and could be tailored to match experimental results.

Properties

The properties for this law are:

Property Description Units Default
coeff The scaling factor k in the contact law 1/length units 2
liquidPhase Enter the liquid phase material by ID (scripted files only) or by number none none

Note that this contact law uses the viscosity provided by the named liquidPhase property for all contact situations assigned that law. Simulations that use this contact law must therefore insure that it only applies to contact involving that liquid material by setting default or custom contact laws as needed.

Examples

These commands create liquid contact law for "MyLiquid" (using scripted or XML commands if liquid material is number 1):

Material "LiquidContact","Liquid Contact Law","LiquidContact"
  LiquidPhase "MyLiquid"
  coeff 100
Done

<Material Type='64' Name='Liquid Contact Law'>
  <LiquidPhase>1</LiquidPhase>
  <coeff>100</coeff>
</Material>