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MATHEMATICAL MODELLING OF NANOSTRUCTURES

Part of: Elastic materials Dynamics of a rigid body and of multi-body systems Dynamics of a system of particles, including celestial mechanics Geometry and physics Chemistry

Published online by Cambridge University Press:  01 October 2008

DUANGKAMON BAOWAN
DUANGKAMON BAOWAN*
Affiliation:
School of Mathematics and Applied Statistics, University of Wollongong, Northfields Avenue, Wollongong NSW 2522, Australia (email: dbaowan@uow.edu.au)
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Abstract

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Keywords

mathematical modellingnanostructuresoscillatory behaviourleast square methodstransversaly isotropic material

MSC classification

Secondary: 33C90: Applications 51P05: Geometry and physics (should also be assigned at least one other classification number from Sections 70--86) 70E15: Free motion of a rigid body 70F05: Two-body problems 74B05: Classical linear elasticity 92E10: Molecular structure (graph-theoretic methods, methods of differential topology, etc.)
Type
PhD thesis
Information
Bulletin of the Australian Mathematical Society , Volume 78 , Issue 2 , October 2008 , pp. 351 - 352
Copyright
Copyright © 2008 Australian Mathematical Society

References

Thesis submitted to The University of Wollongong, March 2008. Degree approved, May 2008, Supervisors: Professor J. M Hill and Dr N. Thamwattana.