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In 1968, Sveriges Riksbank (Sweden's central bank) established the Prize in Economic Sciences in Memory of Alfred Nobel, founder of the Nobel Prize. The Prize in Economic Sciences is awarded by the Royal Swedish Academy of Sciences, Stockholm, according to the same principles as for the Nobel Prizes that have been awarded since 1901. This volume is a collection of the Nobel lectures delivered by the Nobel laureates, together with their biographies and the presentation speeches, for the period 2011–2015. List of laureates and their award citations: (2011) Thomas J Sargent and Christopher A Sims "for their empirical research on cause and effect in the macroeconomy"; (2012) Alvin E Roth and Lloyd S Shapley "for the theory of stable allocations and the practice of market design"; (2013) Eugene F Fama, Lars Peter Hansen and Robert J Shiller "for their empirical analysis of asset prices"; (2014) Jean Tirole "for his analysis of market power and regulation"; (2015) Angus Deaton "for his analysis of consumption, poverty, and welfare". Sample Chapter(s) FRONT MATTER Readership: Economists and social scientists.
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Essential Mathematics for Economic Analysis (UK Original) 作 / 譯 者 : Knut Sydsaeter,Peter Hammond,Arne Strom,Andrés Carvajal I S B N - 13 : 9781292359281 I S B N - 10 : 1292359285 類 別: 數理經濟 版 次: 6 版 年 份: 2021 規 格: 952 頁 出 版 商: Pearson Education Acquire the key mathematical skills you need to master and succeed in economics. Essential Mathematics for Economic Analysis, 6th edition by Sydsaeter, Hammond, Strom and Carvajal is a global best-selling text that provides an extensive introduction to all the mathematical tools you need to study economics at intermediate level. This book has been applauded for its scope and covers a broad range of mathematical knowledge, techniques and tools, progressing from elementary calculus to more advanced topics. With a wealth of practice examples, questions and solutions integrated throughout, as well as opportunities to apply them in specific economic situations, this book will help you develop key mathematical skills as your course progresses. 目錄 PART Ⅰ: PRELIMINARIES Ch 1 Essentials of Logic and Set Theory Ch 2 Algebra Ch 3 Solving Equations Ch 4 Functions of One Variable Ch 5 Properties of Functions PART Ⅱ: SINGLE VARIABLE CALCULUS Ch 6 Differentiation Ch 7 Derivatives in Use Ch 8 Concave and Convex Functions Ch 9 Optimization Ch10 Integration Ch11 Topics in Finance and Dynamics PART Ⅲ: MULTIVARIABLE ALGEBRA Ch12 Matrix Algebra Ch13 Determinants, Inverses, and Quadratic Forms PART Ⅳ: MULTIVARIABLE CALCULUS Ch14 Functions of Many Variables Ch15 Partial Derivatives in Use Ch16 Multiple Integrals PART Ⅴ: MULTIVARIABLE OPTIMIZATION Ch17 Unconstrained Optimization Ch18 Equality Constraints Ch19 Linear Programming Ch20 Nonlinear Programming