Balıkesir Üniversitesi
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Fractal growth phenomena / Tamás Vicsek.

Yazar: Yayıncı: Singapore ; New Jersey : World Scientific, [1992]Telif hakkı tarihi:©1992Baskı: 2nd edTanım: xix, 488 pages, 18 pages of plates : illustrations (some color) ; 26 cmİçerik türü:
  • text
Ortam türü:
  • unmediated
Taşıyıcı türü:
  • volume
ISBN:
  • 9810206682
Konu(lar): DDC sınıflandırma:
  • 20
LOC sınıflandırması:
  • QA614.86 .V53 1999
İçindekiler:
Foreword Preface Preface to the First Edition 1 Introduction Pt. I Fractals 2 Fractal Geometry 2.1 Fractals as mathematical and physical objects 2.2 Definitions 2.3 Types of fractals 3 Fractal Measures 3.1 Multifractality 3.2 Relations among the exponents 3.3 Fractal measures constructed by recursion 3.4 Geometrical multifractality 4 Methods for Determining Fractal Dimensions 4.1 Measuring fractal dimensions in experiments 4.2 Evaluation of numerical data 4.3 Renormalization group References Pt. II Cluster Growth Models 5 Local Growth Models 5.1 Spreading percolation 5.2 Invasion percolation 5.3 Kinetic gelation 5.4 Random walks 6 Diffusion-limited Growth 6.1 Diffusion-limited aggregation (DLA) 6.2 Diffusion-limited deposition 6.3 Dielectric breakdown model 6.4 Other non-local particle-cluster growth models 7 Growing Self-affine Surfaces 7.1 Eden model 7.2 Ballistic aggregation 7.3 Ballistic deposition 7.4 Theoretical results 8 Cluster-cluster Aggregation (CCA) 8.1 Structure 8.2 Dynamic scaling for the cluster size distribution 8.3 Experiments References III Fractal Pattern Formation 9 Computer Simulations 9.1 Equations 9.2 Models related to diffusion-limited aggregation 9.3 Generalizations of the dielectric breakdown model 9.4 Boundary integral methods 10 Experiments on Laplacian Growth 10.1 Viscous fingering 10.2 Crystallization 10.3 Electrochemical deposition 10.4 Other related experiments References IV Recent Developments 11 Cluster Models of Self-similar Growth 11.1 Diffusion-limited aggregation 11.2 Fracture 11.3 Other models 11.4 Theoretical approaches 12 Dynamics of Self-affine Surfaces 12.1 Dynamic scaling 12.2 Aggregation models 12.3 Continuum equation approach 12.4 Phase transition 12.5 Rare events dominated kinetic roughening 12.6 Multiaffinity 13 Experiments 13.1 Self-similar growth 13.2 Self-affine growth References App. A. Algorithm for generating diffusion-limited aggregates App. B. Construction of a simple Hele-Shaw cell App. C. Basic concepts underlying multifractal measures Author Index Subject Index
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Kitap Kitap Mehmet Akif Ersoy Merkez Kütüphanesi Genel Koleksiyon Non-fiction QA614.86 .V53 1999 (Rafa gözat(Aşağıda açılır)) Kullanılabilir 023672
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Includes bibliographical references and indexes.

Foreword Preface Preface to the First Edition 1 Introduction Pt. I Fractals 2 Fractal Geometry 2.1 Fractals as mathematical and physical objects 2.2 Definitions 2.3 Types of fractals 3 Fractal Measures 3.1 Multifractality 3.2 Relations among the exponents 3.3 Fractal measures constructed by recursion 3.4 Geometrical multifractality 4 Methods for Determining Fractal Dimensions 4.1 Measuring fractal dimensions in experiments 4.2 Evaluation of numerical data 4.3 Renormalization group References Pt. II Cluster Growth Models 5 Local Growth Models 5.1 Spreading percolation 5.2 Invasion percolation 5.3 Kinetic gelation 5.4 Random walks 6 Diffusion-limited Growth 6.1 Diffusion-limited aggregation (DLA) 6.2 Diffusion-limited deposition 6.3 Dielectric breakdown model 6.4 Other non-local particle-cluster growth models 7 Growing Self-affine Surfaces 7.1 Eden model 7.2 Ballistic aggregation 7.3 Ballistic deposition 7.4 Theoretical results 8 Cluster-cluster Aggregation (CCA) 8.1 Structure 8.2 Dynamic scaling for the cluster size distribution 8.3 Experiments References III Fractal Pattern Formation 9 Computer Simulations 9.1 Equations 9.2 Models related to diffusion-limited aggregation 9.3 Generalizations of the dielectric breakdown model 9.4 Boundary integral methods 10 Experiments on Laplacian Growth 10.1 Viscous fingering 10.2 Crystallization 10.3 Electrochemical deposition 10.4 Other related experiments References IV Recent Developments 11 Cluster Models of Self-similar Growth 11.1 Diffusion-limited aggregation 11.2 Fracture 11.3 Other models 11.4 Theoretical approaches 12 Dynamics of Self-affine Surfaces 12.1 Dynamic scaling 12.2 Aggregation models 12.3 Continuum equation approach 12.4 Phase transition 12.5 Rare events dominated kinetic roughening 12.6 Multiaffinity 13 Experiments 13.1 Self-similar growth 13.2 Self-affine growth References App. A. Algorithm for generating diffusion-limited aggregates App. B. Construction of a simple Hele-Shaw cell App. C. Basic concepts underlying multifractal measures Author Index Subject Index

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