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The state-of-the-art theoretical studies of ground state properties, electronic states and atomic vibrations for bulk semiconductors and their surfaces by the application of the pseudopotential method are discussed. Studies of bulk and surface phonon modes have been extended by the application of the phenomenological bond charge model. The coverage of the material, especially of the rapidly growing and technologically important topics of surface reconstruction and chemisorption, is up-to-date and beyond what is currently available in book form. Although theoretical in nature, the book provides a good deal of discussion of available experimental results. Each chapter provides an adequate list of references, relevant for both theoretical and experimental studies. The presentation is coherent and self-contained, and is aimed at the postgraduate and postdoctoral levels.

An important graduate textbook in condensed matter physics by highly regarded physicist.

This is a timely and essential companion to the recently published Antimicrobial Resistance in the 21st Century, Second Edition. Antimicrobial resistance is a major threat to global population health, with government reports projecting it could result in over 10 million deaths in the next 35 years. Development of new agents to combat this threat is one of the WHO's top priorities, but in 2017, it conceded that the current drug development pipeline was insufficient to mitigate the threat. This book discusses recent progress and bolster new agent discovery and development, by providing researchers and students who will soon enter the field with a thorough guide to the advancements made in the last decade. Coverage includes new systemic antimicrobials approved since 2010, with detailed analysis of antibiotics, antivirals, antifungals, and antiparasitics, as well as agents in development for future use. Discussion of each drug will include its chemical nature, pharmacology/pharmacokinetics, antimicrobial spectrum, dosage, adverse reactions, drug interactions, microbial resistance, indications, clinical efficacy compared to older agents, and lists of similar agents with cost comparison. This volume is designed for researchers and students of infectious disease and medical microbiology, as well as clinicians in need of a comprehensive guide to newly developed agents.

Symbolic dynamics is a coarse-grained description of dynamics. It has been a long-studied chapter of the mathematical theory of dynamical systems, but its abstract formulation has kept many practitioners of physical sciences and engineering from appreciating its simplicity, beauty, and power. At the same time, symbolic dynamics provides almost the only rigorous way to understand global systematics of periodic and, especially, chaotic motion in dynamical systems. In a sense, everyone who enters the field of chaotic dynamics should begin with the study of symbolic dynamics. However, this has not been an easy task for non-mathematicians. On one hand, the method of symbolic dynamics has been developed to such an extent that it may well become a practical tool in studying chaotic dynamics, both on computers and in laboratories. On the other hand, most of the existing literature on symbolic dynamics is mathematics-oriented. This book is an attempt at partially filling up this apparent gap by emphasizing the applied aspects of symbolic dynamics without mathematical rigor. Contents: Preface to the Second Edition Preface to the First Edition Introduction Symbolic Dynamics of Unimodal Maps Maps with Multiple Critical Points Symbolic Dynamics of Circle Maps Symbolic Dynamics of Two-Dimensional Maps Application to Ordinary Differential Equations Counting the Number of Periodic Orbits Symbolic Dynamics and Grammatical Complexity Symbolic Dynamics and Knot Theory Appendix References Index Readership: Researchers and students interested in chaotic dynamics. Keywords: Symbolic Dynamics;ChaosReview: Key Features: No previous knowledge of dynamical systems theory is required in order to read this book The revisions concern mainly the application to ordinary differential equations via constructing two-dimensional symbolic dynamics of the corresponding Poincare maps