Non Linear Phenomena in Materials Science III

Lamellar Eutectic Growth: A Discussion of the Question of Pattern SelectionMonotectic Microstructure in a Zn-0.6at% Bi Alloy at Near Equilibrium and Nonequilibrium SituationDynamics of Transverse Fluctuations in InterfacesUnusual Patterns in the Growth of Smectic Liquid CrystalsDynamics and Nonlinear Effects during Deuterium Implantation of CopperPhase Transformations Induced by Ball Milling in some Alloys and in some OxidesMechanically Induced Atomic Disorder in Ordered Alloys and Phase Transformations Far from EquilibriumNon-Equilibrium Roughening and Mixing in Crystals under ShearGeneration of Chaotic Structure by the Repetition of Cold WorkingPhase Transformations Involving Ordering and Phase Separation: A Monte Carlo StudyModelling Diffusion Controlled Kinetics in Equilibrium and Driven AlloysPacking of Mutually Interacting Powder Particles under GravityInterfacial Dynamics in Dilute and Random-Exchange Magnets: Computational Approaches to Domain GrowthEmergence of Scale Invariance in Martensite GrowthTime Series Analysis - A ReviewResponse to Pulsed Disturbances in III-Condensed Systems and Possible Prediction of CatastrophesMultirange Fractals in MaterialsMicroscopic Aspects of Plastic Flow InstabilityShort-Range Order, Slip Coarsening and Slip Instabilities in AlloysSimulating Shear Bands in Granular SolidsComputer Simulations on Dislocation Patterning3-D Simulations of Dislocations and PlasticityThe Brittle-to-Ductile Transition: A Cooperative Dislocation Generation InstabilityCrack Patterning SimulationPatterns in Fracture: Drying Experiments and Thermal ShockSerrated Plastic Flow RevisitedMicroscopic and Macroscopic Instabilities in Omega Forming SystemsChaos in Jerky Flow: Theory and ExperimentChaotic Flow in Al-Mg AlloyDynamical Analysis of the Portevin - Le Ch?telier EffectAdiabatic Elimination and Ginzburg-Landau Form Description for Steps on Creep CurveDynamic Strain Ageing and Stick-Slip Instabilities: A Parallel Approach and Statistical StudyDynamics of the Burridge-Knopoff Model of Earthquakes