ch3717 Flashcards
(48 cards)
force field
functional form and parameters set to describe the potential energy of a molecular system
Ep of system
energy of a system is considered to have due to the positions of its components in space
simple force field
bond stretching angle bending torsion electrostatic van der Waals
bonded terms
bond stretching
angle bending
torsions
non-bonded terms
electrostatic interactions
van der Waals
electrostatic interactions
non-uniform charge distribution in a molecule, represented by fractional point charges
van der waals
attraction due to dispersion
repulsion due to exchange replusion
Lennard-jones potential
Lennard-jones potential
sigma - where passes through 0 on x
e - well depth
equilibrium distance when = minimum
deficiencies in point charge model
lack of polarisability as charges not affected by the local electrostatic environment
polarizability
modification in the charge distribution in an atom due to an applied electric field
water models
set parameters used fro models water or aqueous soltions
water molecules rigid
fixed bond length, angle and torsion
only account for non-bonded interactions
3-site. model
charges on atom
4-site model
charges on atom and one charge away from o
5-site model
2 lone pairs with. charge
6-site model
2 lon e pairs and charge away from o
more accurate models of water
intramolecular flexibly
including polarizability
potential energy surface
energy of the molecular system as a function of the nuclear coordinates
potential energy surface
maxima - eclipsed
minima - staggered
transition state
energy minimisatuon
minimum energy ofd a paerticujkar molecule
calculate energy at particular bond length, change bond length and measure new energy
molecular dynamics
form of computer simulation where the atoms and molecules are allowed tov interact with eachothetr for a period of time
phase space
define the state of a molecular system containing N atoms, 6N values are required 3 coordinates x,y,z and 3 momentum components px,py,pz per atom
calculate tranjectory
have energy function
differentiate -dv/dx = force
newtons 2nd law to give a = f / m
integration of equations of motion give v and x
gives trajectory describing how x,v,a of particle vary with time
particles experience a constant force
charged partible through uniform electric field
force on particle is not constant