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## A Theory of Anharmonic Lattice Statics for Analysis of Defective CrystalsPosted by: Computer Science Clay Created at: Saturday 06th of June 2009 11:08:37 PM Last Edited Or Replied at :Saturday 06th of June 2009 11:08:37 PM | Crystals ,
Defective,
Analysis ,
Statics,
lattice electro optics ,
lattice energy of mgf2,
lattice energy of cao ,
lattice energy equation,
lattice energy calculator ,
lattice energy table,
lattice engines ,
lattice energy trends,
lattice energy ,
lattice deck railing,
lattice door ,
lattice dough cutter,
lattice deck ,
lattice dystrophy,
lattice division ,
lattice designs,
lattice degeneration ,
lattice crane,
lattice capital management ,
lattice cutter,
lattice corneal dystrophy ,
lattice covers,
lattice crust ,
lattice constant,
lattice communications ,
Lattice,
Anharmonic ,
Theory,
| ||

e demonstrated through some examples for ferroelectric domain walls. This formulation of lattice
statics is very similar to continuum mechanics and we hope that developing this theory would be one
step forward for doing lattice scale calculations analytically...................[:=> Show Contents <=:] | |||

## A Theory of Anharmonic Lattice Statics for Analysis of Defective CrystalsPosted by: Computer Science Clay Created at: Saturday 06th of June 2009 11:08:37 PM Last Edited Or Replied at :Saturday 06th of June 2009 11:08:37 PM | Crystals ,
Defective,
Analysis ,
Statics,
lattice electro optics ,
lattice energy of mgf2,
lattice energy of cao ,
lattice energy equation,
lattice energy calculator ,
lattice energy table,
lattice engines ,
lattice energy trends,
lattice energy ,
lattice deck railing,
lattice door ,
lattice dough cutter,
lattice deck ,
lattice dystrophy,
lattice division ,
lattice designs,
lattice degeneration ,
lattice crane,
lattice capital management ,
lattice cutter,
lattice corneal dystrophy ,
lattice covers,
lattice crust ,
lattice constant,
lattice communications ,
Lattice,
Anharmonic ,
Theory,
| ||

ined by modified Newton-Raphson iterations of the harmonic solutions. In this theory, defective
crystals are classified into three groups: defective crystals with 1-D symmetry reduction, defective
crystals with 2-D symmetry reduction, and defective crystals with no symmetry reduction. Our theory
systematically reduces the discrete governing equations for defective crystals with 1-D and 2-D
symmetry reductions to ordinary difference equations and partial difference equations in two
independent variables, respectively. Solution techniques for the discrete governing equations are
demonstrated thr..................[:=> Show Contents <=:] |

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