Contemporary Chinese history began in 1912 after the last Chinese emperor abdicated the throne and the country became a republic. After 1912, warlords, Kuomintang, also called the Chinese National Party and the Communist Party emerged in the Political stage. After 1931, Japan seized Manchuria—an act that eventually began a war between the two nations in 1937. During the Japan-Sino war (1937-1945), the Communist Party and the Kuomintang was forced to cooperate with each other to fight Japan. A civil war between the Kuomintang and the communists broke out (1946-1949). The result was communists came to power. During the early years of communist rule in China and the People's Republic of China, mass starvation, malnutrition, and disease, political purge, communists, Great Leap Forward, Cultural Revolution... Contents 01 序编 Preface 1 序言 2 Preface 2 序言 3 Preface 3 02 国父孙中山 Father of the Nation Sun Yat-sen 03 辛亥革命 The 1911 Revolution 04 袁世凯复辟 Yuan Shikai's restoration monarchy 05 溥仪和满洲国 Puyi and Manchukuo 06 民国军阀 Warlord Era 07 北伐 Northern Expedition 08 黄埔军校 Republic of China Military Academy (中华民国陆军军官学校) 09 新文化运动 New Culture Movement 10 白话文运动 Vernacular Movement 11 国共关系 KMT-CCP relations 12 长征 The Long March 13 卢沟桥事变 Lugou Bridge Incident 14 西安事变 The Xi'an Incident 15 南京大屠杀 The Nanjing Massacre 16 四行仓库保卫战 Defense of Sihang Warehouse 17 中国远征军 The Chinese Expeditionary Force 18 国共内战 Chinese Civil War 19 国民政府接管台湾 National Government takes over Taiwan 20 二二八事件 February 28 massacre 21 土地改革运动 Chinese Land Reform 22 朝鲜战争与中国 The Korean War and China 23 大跃进 Great Leap Forward 24 文化大革命 Cultural Revolution 25 改革开放 Chinese economic reform....

The study of Euclidean distance matrices (EDMs) fundamentally asks what can be known geometrically given onlydistance information between points in Euclidean space. Each point may represent simply locationor, abstractly, any entity expressible as a vector in finite-dimensional Euclidean space.The answer to the question posed is that very much can be known about the points;the mathematics of this combined study of geometry and optimization is rich and deep.Throughout we cite beacons of historical accomplishment.The application of EDMs has already proven invaluable in discerning biological molecular conformation.The emerging practice of localization in wireless sensor networks, the global positioning system (GPS), and distance-based pattern recognitionwill certainly simplify and benefit from this theory.We study the pervasive convex Euclidean bodies and their various representations.In particular, we make convex polyhedra, cones, and dual cones more visceral through illustration, andwe study the geometric relation of polyhedral cones to nonorthogonal bases biorthogonal expansion.We explain conversion between halfspace- and vertex-descriptions of convex cones,we provide formulae for determining dual cones,and we show how classic alternative systems of linear inequalities or linear matrix inequalities and optimality conditions can be explained by generalized inequalities in terms of convex cones and their duals.The conic analogue to linear independence, called conic independence, is introducedas a new tool in the study of classical cone theory; the logical next step in the progression:linear, affine, conic.Any convex optimization problem has geometric interpretation.This is a powerful attraction: the ability to visualize geometry of an optimization problem.We provide tools to make visualization easier.The concept of faces, extreme points, and extreme directions of convex Euclidean bodiesis explained here, crucial to understanding convex optimization.The convex cone of positive semidefinite matrices, in particular, is studied in depth.We mathematically interpret, for example,its inverse image under affine transformation, and we explainhow higher-rank subsets of its boundary united with its interior are convex.The Chapter on "Geometry of convex functions",observes analogies between convex sets and functions:The set of all vector-valued convex functions is a closed convex cone.Included among the examples in this chapter, we show how the real affinefunction relates to convex functions as the hyperplane relates to convex sets.Here, also, pertinent results formultidimensional convex functions are presented that are largely ignored in the literature;tricks and tips for determining their convexityand discerning their geometry, particularly with regard to matrix calculus which remains largely unsystematizedwhen compared with the traditional practice of ordinary calculus.Consequently, we collect some results of matrix differentiation in the appendices.The Euclidean distance matrix (EDM) is studied,its properties and relationship to both positive semidefinite and Gram matrices.We relate the EDM to the four classical axioms of the Euclidean metric;thereby, observing the existence of an infinity of axioms of the Euclidean metric beyondthe triangle inequality. We proceed byderiving the fifth Euclidean axiom and then explain why furthering this endeavoris inefficient because the ensuing criteria (while describing polyhedra)grow linearly in complexity and number.Some geometrical problems solvable via EDMs,EDM problems posed as convex optimization, and methods of solution arepresented;\eg, we generate a recognizable isotonic map of the United States usingonly comparative distance information (no distance information, only distance inequalities).We offer a new proof of the classic Schoenberg criterion, that determines whether a candidate matrix is an EDM. Our proofrelies on fundamental geometry; assuming, any EDM must correspond to a list of points contained in some polyhedron(possibly at its vertices) and vice versa.It is not widely known that the Schoenberg criterion implies nonnegativity of the EDM entries; proved here.We characterize the eigenvalues of an EDM matrix and then devisea polyhedral cone required for determining membership of a candidate matrix(in Cayley-Menger form) to the convex cone of Euclidean distance matrices (EDM cone); \ie,a candidate is an EDM if and only if its eigenspectrum belongs to a spectral cone for EDM^N.We will see spectral cones are not unique.In the chapter "EDM cone", we explain the geometric relationship betweenthe EDM cone, two positive semidefinite cones, and the elliptope.We illustrate geometric requirements, in particular, for projection of a candidate matrixon a positive semidefinite cone that establish its membership to the EDM cone. The faces of the EDM cone are described,but still open is the question whether all its faces are exposed as they are for the positive semidefinite cone.The classic Schoenberg criterion, relating EDM and positive semidefinite cones, isrevealed to be a discretized membership relation (a generalized inequality, a new Farkas''''''''-like lemma)between the EDM cone and its ordinary dual. A matrix criterion for membership to the dual EDM cone is derived thatis simpler than the Schoenberg criterion.We derive a new concise expression for the EDM cone and its dual involvingtwo subspaces and a positive semidefinite cone."Semidefinite programming" is reviewedwith particular attention to optimality conditionsof prototypical primal and dual conic programs,their interplay, and the perturbation method of rank reduction of optimal solutions(extant but not well-known).We show how to solve a ubiquitous platonic combinatorial optimization problem from linear algebra(the optimal Boolean solution x to Ax=b)via semidefinite program relaxation.A three-dimensional polyhedral analogue for the positive semidefinite cone of 3X3 symmetricmatrices is introduced; a tool for visualizing in 6 dimensions.In "EDM proximity"we explore methods of solution to a few fundamental and prevalentEuclidean distance matrix proximity problems; the problem of finding that Euclidean distance matrix closestto a given matrix in the Euclidean sense.We pay particular attention to the problem when compounded with rank minimization.We offer a new geometrical proof of a famous result discovered by Eckart \& Young in 1936 regarding Euclideanprojection of a point on a subset of the positive semidefinite cone comprising all positive semidefinite matriceshaving rank not exceeding a prescribed limit rho.We explain how this problem is transformed to a convex optimization for any rank rho.

A Financial Times Book of the Year “The strongest documentation I have seen for the many ways in which inequality is harmful to economic growth.” —Jason Furman “A timely and very useful guide...Boushey assimilates a great deal of recent economic research and argues that it amounts to a paradigm shift.” —New Yorker Do we have to choose between equality and prosperity? Decisions made over the past fifty years have created underlying fragilities in our society that make our economy less effective in good times and less resilient to shocks, such as today’s coronavirus pandemic. Many think tackling inequality would require such heavy-handed interference that it would stifle economic growth. But a careful look at the data suggests nothing could be further from the truth—and that reducing inequality is in fact key to delivering future prosperity. Presenting cutting-edge economics with verve, Heather Boushey shows how rising inequality is a drain on talent, ideas, and innovation, leading to a concentration of capital and a damaging under-investment in schools, infrastructure, and other public goods. We know inequality is fueling social unrest. Boushey shows persuasively that it is also a serious drag on growth. “In this outstanding book, Heather Boushey...shows that, beyond a point, inequality damages the economy by limiting the quantity and quality of human capital and skills, blocking access to opportunity, underfunding public services, facilitating predatory rent-seeking, weakening aggregate demand, and increasing reliance on unsustainable credit.” —Martin Wolf, Financial Times “Think rising levels of inequality are just an inevitable outcome of our market-driven economy? Then you should read Boushey’s well-argued, well-documented explanation of why you’re wrong.” —David Rotman, MIT Technology Review

Exploratory scenario planning (XSP) can help communities prepare for uncertainties posed by climate change, pandemics, automation, and other unprecedented twenty-first-century challenges. This manual is a comprehensive resource for anyone interested in using this emergent planning approach, which is effective at the local, regional, or organizational level. Through the XSP process, stakeholders envision and develop various potential futures (i.e., scenarios) and consider how to measure and prepare for each, rather than working toward a single shared vision for the future. Through instructive case studies, recommendations, sample workshop agendas, and more, this manual equips would-be practitioners with the background knowledge, procedural guidance, and practical strategies to implement this planning tool successfully. Readers will be prepared to facilitate--or even lead--an effective, impactful XSP process in their own settings.

Does competition spur productivity? And if so, how? These have long been regarded as central questions in economics. The extent of competition can be influenced by policy decisions, so understanding how competition impacts productivity and, in turn, living standards is of more than academic importance. To fully answer these questions of whether, and how, an increase in competition impacts productivity, two issues must be addressed. First, the authors define what we mean by an ¿increase in competition.¿ Second, they attempt to understand the mechanisms through which competition impacts productivity. Both issues present substantial challenges, which the authors address. Illustrations. This is a print-on-demand publication; it is not an original.

These papers are concerned with new advances and novel solutions in the areas of biofluids, image-guided surgery, tissue engineering and cardovascular mechanics, implant analysis, soft tissue mechanics, bone remodeling and motion analysis. The contents also feature a special section on dental materials, dental adhesives and orthodontic mechanics. This edition contains many examples, tables and figures, and together with the many references, provides the reader with invaluable information on the latest theoretical developments and applications.

This book is designed to be an inclusive for the best practice approach to building maintenance management, where the processes, procedures and operational systems meet a high standard of professional and academic competence. It offers a different perspective on building maintenance management by presenting the schematic building maintenance value chain model and it’s implementation in Malaysian university buildings. The findings show an improvement to building performance, lower maintenance cost, building sustainability and increased maintenance service user satisfaction. The learning outcomes and summaries provided for each chapter and the extensive use of tables and figures add to the readability of the text. Though the book is based on data from Malaysia, it is useful for a much wider audience, and the informal writing style makes it an interesting reference source. This book is valuable for readers who are practitioners, professionals and for academic institutions that offer courses in the building field, including architecture, quantity surveying, civil engineering, building and facility management, property management, real estate. It will also be of interest to governments and others involved in the construction industry.

The production and distribution of film and audiovisual works is one of the most dynamic growth sectors in the world. Thanks to digital technologies, production has been growing rapidly in Africa in recent years. For the first time, a complete mapping of the film and audiovisual industry in 54 States of the African continent is available, including quantitative and qualitative data and an analysis of their strengths and weaknesses at the continental and regional levels.The report proposes strategic recommendations for the development of the film and audiovisual sectors in Africa and invites policymakers, professional organizations, firms, filmmakers and artists to implement them in a concerted manner.