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The recent military coup in Myanmar perpetrated by the Tatmadaw has set the country back to the days of political uncertainty and military authoritarianism. This book examines how far the country has come since its nascent attempt at democratic reforms and democratisation in 2010.Each chapter considers some of the more prominent issues that have plagued Myanmar since political reforms started. First, there have been debates about the extent to which democratic reforms have been achieved since the Constitution was formalised in 2008. Second, what has been the significance of the three elections in 2010, 2015 and 2020? Third, how has the National League for Democracy transformed in the past decade? How far has the Union Solidarity and Development Party changed the political landscape? What roles did the Tatmadaw play in the last decade? Fourth, questions surrounding how the ethnic crisis, not least the Rohingya issue, have continued to dominate the country's political landscape in the last decade, thereby overshadowing its democratisation process.Finally, how far have these efforts at democracy demonstrated Myanmar's futile attempts at appeasing the domestic and international audience? Myanmar's relations with the global and regional community vis-à-vis the US, China, and the Association of Southeast Asian Nations have also taken a toll in the last decade. There is already a shift in power politics, especially with China determining the direction of Myanmar.Myanmar has been locked in a perpetual cycle transitioning between military authoritarianism and democratisation. These prevailing issues have led to a fragmented democracy and a lost opportunity to demonstrate its foray into a genuine democracy.

Written in a straightforward and easily accessible style, this volume is suitable as a textbook for advanced undergraduate or first-year graduate students in mathematics, physical sciences, and engineering. The aim is to provide students with a strong background in the theories of Ordinary Differential Equations, Dynamical Systems and Boundary Value Problems, including regular and singular perturbations. It is also a valuable resource for researchers.This volume presents an abundance of examples in physical and biological sciences, and engineering to illustrate the applications of the theorems in the text. Readers are introduced to some important theorems in Nonlinear Analysis, for example, Brouwer fixed point theorem and fundamental theorem of algebras. A chapter on Monotone Dynamical Systems takes care of the new developments in Ordinary Differential Equations and Dynamical Systems.In this third edition, an introduction to Hamiltonian Systems is included to enhance and complete its coverage on Ordinary Differential Equations with applications in Mathematical Biology and Classical Mechanics.

This book studies the theory, practice and evaluation methods of international development cooperation, aid and assistance management in detail from a global perspective. It attempts to answer the following questions: How effective are the current Western aid methods? How should China optimize current international development cooperation? How to effectively design an aid management system in the international community? How to assess the effectiveness of aid?The book contributes to studies in international development cooperation. The theoretical part analyzes the main concepts, viewpoints, theories, and disputes in current international development cooperation, primarily focusing on the differences in concepts between traditional development donors and emerging donors represented by China. The practical part studies the roles and importance of different subjects in international development assistance. This part also explores the impact of different aid management institutions on international development cooperation. The evaluation part reviews the current mainstream methods of international development assessment and uses non-experimental methods of impact evaluation and randomized controlled trials (RCTs).

The book is Zou Shichang's introduction of chips and integrated circuits to elementary students. It includes many talks, where Dr. Zou introduces to children common knowledge of chips and integrated circuits and the present situation of China's chip industry. With the great scientist's introduction of cutting-edge science and industry, this book is a rare-to-find popular science book for elementary students.

"The first volume might be especially useful for specialists in its subject, but it also contains good expositions for nonspecialists."Acta Sci. Math. (Szeged)Contents: Notes on Subfactors and Statistical Mechanics (V F R Jones); Polynomial Invariants in Knot Theory (L H Kauffman); Algebras of Loops on Surfaces, Algebras of Knots, and Quantization (V G Turaev); Quantum Groups (L Faddeev et al.); Introduction to the Yang-Baxter Equation (M Jimbo); Integrable Systems Related to Braid Groups and Yang-Baxter Equation (T Kohno); The Yang-Baxter Relation: A New Tool for Knot Theory (Y Akutsu et al.); Akutsu-Wadati Link Polynomials from Feynman-Kauffman Diagrams (M-L Ge et al.); Quantum Field Theory and the Jones Polynomial (E Witten)

This book introduces the readers to the rapidly growing literature and latest results on financial, fundamental and seasonal anomalies, stock selection modeling and portfolio management. Fifty years ago, finance professors taught the Efficient Markets Hypothesis which states that the average investor could not outperform the stock market based on technical, seasonal and fundamental data. Many, if not most faculty and investors, no longer share that opinion. In this book, the authors report original empirical evidence that applied investment research can produce statistically significant stock selection and excess portfolio returns in the US, and larger excess returns in international and emerging markets.

Given a conservative dynamical system of classical physics, how does one find a variational principle for it? Is there a canonical recipe for such a principle? The case of particle mechanics was settled by Lagrange in 1788; this text treats continuous systems. Recipes devised are algebraic in nature, and this book develops all the mathematical tools found necessary after the minute examination of the adiabatic fluid dynamics in the introduction. These tools include: Lagrangian and Hamiltonian formalisms, Legendre transforms, dual spaces of Lie algebras and associated 2-cocycles; and linearized and Z2-graded versions of all of these. The following typical physical systems, together with their Hamiltonian structures, are discussed: Classical Magnetohydro-dynamics with its Hall deformation; Multifluid Plasma; Superfluid He-4 (both irrotational and rotating) and 3He-A; Quantum fluids; Yang-Mills MHD; Spinning fluids; Spin Glass; Extended YM Plasma; A Lattice Gas. Detailed motivations, easy-to-follow arguments, open problems, and over 300 exercises help the reader.

This book arises out of the need for Quantum Mechanics (QM) to be part of the common education of mathematics students. Rather than starting from the Dirac-Von Neumann axioms, the book offers a short presentation of the mathematical structure of QM using the C--algebraic structure of the observable based on the operational definition of measurements and the duality between states and observables. The description of states and observables as Hilbert space vectors and operators is then derived from the GNS and Gelfand-Naimark Theorems.For finite degrees of freedom, the Weyl algebra codifies the experimental limitations on the measurements of position and momentum (Heisenberg uncertainty relations) and Schroedinger QM follows from the von Neumann uniqueness theorem.The existence problem of the dynamics is related to the self-adjointness of the differential operator describing the Hamiltonian and solved by the Rellich-Kato theorems. Examples are discussed which include the explanation of the discreteness of the atomic spectra.Because of the increasing interest in the relation between QM and stochastic processes, a final chapter is devoted to the functional integral approach (Feynman-Kac formula), the formulation in terms of ground state correlations (Wightman functions) and their analytic continuation to imaginary time (Euclidean QM). The quantum particle on a circle as an example of the interplay between topology and functional integral is also discussed in detail.

This book describes the subject of electrodynamics at classical as well as quantum level, developed as an interaction at a distance. Thus it has electric charges interacting with one another directly and not through the medium of a field. In general such an interaction travels forward and backward in time symmetrically, thus apparently violating the principle of causality. It turns out, however, that in such a description the cosmological boundary conditions become very important. The theory therefore works only in a cosmology with the right boundary conditions; but when it does work it is free from the divergences that plague a quantum field theory.

Blending past and present, this brief history of economics is the perfect book for introducing students to the field.A Brief History of Economics illustrates how the ideas of the great economists not only influenced societies but were themselves shaped by their cultural milieu. Understanding the economists' visions - lucidly and vividly unveiled by Canterbery - allows readers to place economics within a broader community of ideas. Magically, the author links Adam Smith to Isaac Newton's idea of an orderly universe, F Scott Fitzgerald's The Great Gatsby to Thorstein Veblen, John Steinbeck's Grapes of Wrath to the Great Depression, and Tom Wolfe's The Bonfire of the Vanities to Reaganomics.Often humorous, Canterbery's easy style will make the student's first foray into economics lively and relevant. Readers will dismiss "dismal" from the science.

This highly unusual book is a serious inquiry into Schrödinger's question, "What is life?", and at the same time a celebration of life itself. It takes the reader on a voyage of discovery through many areas of contemporary physics, from non-equilibrium thermodynamics and quantum optics to liquid crystals and fractals, all necessary for illuminating the problem of life. In the process, the reader is treated to a rare and exquisite view of the organism, gaining novel insights, not only into the physics but also into "the poetry and meaning of being alive". This book is intended for all who love the subject.

This revised and expanded edition of one of the important textbook in statistical physics, is a graduate level text suitable for students in physics, chemistry, and materials science.After a short review of basic concepts, the authors begin the discussion on strongly interacting condensed matter systems with a thorough treatment of mean field and Landau theories of phase transitions. Many examples are worked out in considerable detail. Classical liquids are treated next. Along with traditional approaches to the subject such as the virial expansion and integral equations, newer theories such as perturbation theory and density functional theories are introduced.The modern theory of phase transitions occupies a central place in this book. The development is along historical lines, beginning with the Onsager solution of the two-dimensional Ising model, series expansions, scaling theory, finite-size scaling, and the universality hypothesis. A separate chapter is devoted to the renormalization group approach to critical phenomena. The development of the basic tools is completed in a new chapter on computer simulations in which both Monte Carlo and molecular dynamics techniques are introduced.The remainder of the book is concerned with a discussion of some of the more important modern problems in condensed matter theory. A chapter on quantum fluids deals with Bose condensation, superfluidity, and the BCS and Landau-Ginzburg theories of superconductivity. A new chapter on polymers and membranes contains a discussion of the Gaussian and Flory models of dilute polymer mixtures, the connection of polymer theory to critical phenomena, a discussion of dense polymer mixtures and an introduction to the physical properties of solid and fluid membranes. A chapter on linear response includes the Kubo formalism, the fluctuation-dissipation theorem, Onsager relations and the Boltzmann equation. The last chapter is devoted to disordered materials.Each chapter contains a substantial number of exercises. A manual with a complete set of solutions to these problems is available under separate cover.