Computational Analysis of Structured Media

Computational Analysis of Structured Media presents a generalized convergent method of Schwarz and functional equations yield for use in symbolic-numeric computations relevant to the effective evaluation of 2D composite properties. The work is primarily concerned with constructive topics of boundary value problems and their complex analysis and applications to composites and porous media. The main line of presentation is the investigation of two-phase composites with non-overlapping inclusions randomly embedded in matrices. The proposed method yields effective algorithms in symbolic-numeric form. Presents a uniform computational methodology for main classes of 2D transport problems in structured mediaCombines exact results, Monte-Carlo simulations and resumption techniques under one umbrellaContains new results obtained in the last five years, combining different asymptotic methods with their corresponding computer implementations INDICE: 1. Theory of 2D composite 2. Introduction to the method of self-similar approximants 3. Square lattice array of superconducting cylinders 4. Hexagonal array of superconducting cylinders 5. Random 2D composite 6. Macroscopic properties of porous media 7. Special topics in theory of composites 8. Implications for 3D composite

• ISBN: 978-0-12-811046-1
• Editorial: Academic Press
• Encuadernacion: Rústica
• Páginas: 330
• Fecha Publicación: 01/10/2017
• Nº Volúmenes: 1
• Idioma: Inglés