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Contents: Table of Contents  Next:Calculating one energy gradient Up: Chapter 4 Previous: Chapter 4

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.
     


    next  next up previous
    Contents: Table of Contents  Next:Calculating one energy gradient Up: Chapter 4 Previous: Chapter 4