Morphology of Condensed Matter (Lecture Notes in Physics) de Klaus R. Mecke

Morphology of Condensed Matter: Physics and Geometry of Spatially Complex Systems: Lecture Notes in Physics, cartea 600

Klaus R. Mecke

Dietrich Stoyan

The morphology of spatially stuctured materials is a rapidly growing field of research at the interface of statistical physics, applied mathematics and materials science. A wide spectrum of applications encompasses the flow through porous and composite materials as well as microemulsions and foams. Written as a set of lectures and tutorial reviews leading up to the forefront of research, this book will be both a compendium for the experienced researcher as well as a high level introductory text for postgraduate students and nonspecialist researchers working in related areas.

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	Preț	Express
Paperback (1)	573^.32 lei 39-44 zile
Springer Berlin, Heidelberg – 5 dec 2010	573^.32 lei 39-44 zile
Hardback (1)	653^.65 lei 6-8 săpt.
Springer Berlin, Heidelberg – 10 dec 2002	653^.65 lei 6-8 săpt.

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Express

Paperback (1)

573^.32 lei 39-44 zile

Springer Berlin, Heidelberg – 5 dec 2010

573^.32 lei 39-44 zile

Hardback (1)

653^.65 lei 6-8 săpt.

Springer Berlin, Heidelberg – 10 dec 2002

653^.65 lei 6-8 săpt.

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Cuprins

Complex Structured Condensed Matter.- Spatial Statistics and Micromechanics of Materials.- Characterising the Morphology of Disordered Materials.- Topological Characterization of Porous Media.- Nanotomography: Real-Space Volume Imaging with Scanning Probe Microscopy.- Bicontinuous Surfaces in Self-assembling Amphiphilic Systems.- Morphology of Langmuir Monolayer Phases.- Spatial Order in Liquid Crystals: Computer Simulations of Systems of Ellipsoids.- Two-Dimensional Fluid Foams at Equilibrium.- Spatial Statistics and Morphology.- Morphological Texture Analysis: An Introduction.- Vector- and Tensor-Valued Descriptors for Spatial Patterns.- Computational Topology for Point Data: Betti Numbers of ?-Shapes.- The Euler Number of Discretized Sets — On the Choice of Adjacency in Homogeneous Lattices.- Shape Statistics for Random Domains and Particles.- A Survey on Contact Distributions.- Mark Correlations: Relating Physical Properties to Spatial Distributions.- Spatial Jump Processes and Perfect Simulation.- Statistics for Non-sparse Spatially Homogeneous Gibbs Point Processes.- Spatial Statistics of a Turbulent Random Multiplicative Branching Process.

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