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Introduction
One of the most important features of any ab initio program is the ability
to find optimised geometries of minima and saddle points. Doing this efficiently
depends upon analytic energy gradients. This chapter describes the operation
of the geometry optimisers.
The sections in this chapter are
Calculating one energy gradient
Finding minima
Constants, variables and partial optimisations
Detailed control of optimisations
Alternative algorithms
PRINT and PUNCH controls
Using force constants in a Geometry Optimisation
Finding transition states
Restarting incomplete optimisations
The keywords covered in this chapter are
| |
GRADIENT |
OPTIMISE |
VARIABLES |
CONSTANTS |
GRADTOL |
| |
NUMGRAD |
MAXSTEP |
EMAX |
CARTESIAN |
FCM |
| |
EIGMIN |
BFGS |
AUGHES |
GDIIS |
SADDLE |
and some PRINT and PUNCH directives.
Contents: Table of Contents
Next:Calculating
one energy gradient Up: Chapter
4 Previous: Chapter
4