Titlebook: Statistical Physics of Nanoparticles in the Gas Phase; Klavs Hansen Book 20131st edition Springer Science+Business Media Dordrecht 2013 Mi

overrule

大約冬季

Abundance Distributions; Large Scale Features,e introduction of the liquid drop model and a quantitative discussion of the magnitude of the surface tension, the equilibrium abundances are derived for a generic type of nanoparticles. Aggregation in thermal but not chemical equilibrium is solved exactly for a one-dimensional model of polymerizati

Feigned

Molecular Dynamics and Monte Carlo Simulations,own simulations. The calculation of microcanonical thermal properties are discussed for molecular dynamics simulations, and the results are illustrated with examples for the rubber molecule. The Monte Carlo part give a thorough introduction to the generation of random numbers from different distribu

PAC

Thermal Excitation of Valence Electrons,embles for small systems demonstrated. The odd-even effect is discussed quantitatively and illustrated with experimental data on gold clusters. The canonical and microcanonical properties of the equidistant spectrum are derived, and high and low temperature/energy properties found approximatively, b

Enzyme

NOCT

The Relation Between Classical and Quantum Statistics,nonical equipartition theorem and relations between some special microcanonical and canonical partition functions are derived. Quantum corrections (the Feynmann-Hibbs effective potential) to two-body interaction potentials are derived.

Carcinoma

Thermal Properties of Vibrations,he Debye model, and the exactly solvable Einstein model. Two numerical procedures are presented; the Beyer-Swinehart algorithm and the inversion of canonical caloric curves, based on results in Chap.?..