LennardJonesGaussian
The LennardJonesGaussian potential combines a WCA (Weeks-Chandler-Andersen) potential with a Gaussian well, providing a modified interaction that can be useful for modeling certain types of bonds or non-bonded interactions.
where:
Here:
\(\epsilon\) is the depth of the WCA potential well and the scale of the Gaussian well
\(\sigma\) is the distance at which the WCA potential is zero
\(r\) is the distance between particles
\(r_0\) is the position of the Gaussian well minimum
\(D\) is related to the width of the Gaussian well
type:
Bond2,LennardJonesGaussianparameters:
Nonedata:
id_i:int: Id of one particleid_j:int: Id of the other particleepsilon:real: Depth of the WCA potential well and scale of Gaussian well \([energy]\)sigma:real: Distance at which the WCA potential is zero \([distance]\)D:real: Parameter related to the width of the Gaussian well \([distance]^2\)
Example:
"ljGaussianBonds":{
"type":["Bond2","LennardJonesGaussian"],
"parameters":{},
"labels":["id_i", "id_j", "epsilon", "sigma", "D"],
"data":[[0, 1, 1.0, 1.0, 0.1],
[1, 2, 1.0, 1.0, 0.1]]
}
LennardJonesGaussianCommon_epsilon_D
LennardJonesGaussian bonds variant with common parameters (epsilon and D) for all bonds.
type:
Bond2,LennardJonesGaussianCommon_epsilon_Dparameters:
epsilon:real: Common depth of the WCA potential well and scale of Gaussian well for all bonds \([energy]\)D:real: Common parameter related to the width of the Gaussian well for all bonds \([distance]^2\)
data:
id_i:int: Id of one particleid_j:int: Id of the other particlesigma:real: Distance at which the WCA potential is zero \([distance]\)
Example:
"ljGaussianBondsCommonEpsilonD":{
"type":["Bond2","LennardJonesGaussianCommon_epsilon_D"],
"parameters":{"epsilon":1.0,
"D":0.1},
"labels":["id_i", "id_j", "sigma"],
"data":[[0, 1, 1.0],
[1, 2, 1.0]]
}