1. Physics in Flat Spacetime: Geometric Viewpoint 1.1 Overview 1.2 Foundational Concepts 1.3 Tensor Algebra Without a Coordinate System 1.4 Particle Kinetics and Lorentz Force Without a Reference Frame 1.5 Component Representation of Tensor Algebra
Preface This book reflects the conclusions of the author to some simple questions: “What should an easy comprehensible introduction to classical mathematical analysis look like? Can we avoid the basic results on differential and integral calculus to
Physically Based Rendering from Theory to Implementation 一共3部分～～～～～～～～～, 源码下载to h t t p ://www.p b r t . o r g /downloads.php /////////////////////////////////// CHAPTER 01. INTRODUCTION Literate Programming Indexing and Cross-Referencing Photoreali
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Proceedings of the 5th International Conference, Chester, July 2005 Part I. Imaging and Data Mining; Part II. Numerical Simulation; Part III. Statistical Approximation Methods; Part IV. Data Fitting and Modelling; Part V. Differential and Integral E
Contents Preface xi List of contributors and editors xiii List of acronyms xvi 1 Introduction 1 1.1 Trends and evolution1 1 1.2 Scope of the book 3 2 Transmission techniques 6 2.1 Introduction 6 2.2 OFDM systems 7 2.2.1 Introduction 7 2.2.2 OFDM: a
最新数学手册，内容可拷贝。 Contents 1 Engineering Conversions, Constants and Symbols 1 1.1 General conversions 1 1.2 Greek alphabet 2 1.3 Basic SI units, derived units and common prefixes 3 1.4 Some physical and mathematical constants 5 1.5 Recommended mathemati
Forward-backward doubly stochastic differential equations with random jumps and stochastic partial differential-integral equations，朱庆峰，石玉峰，A type of forward-backward doubly stochastic differential equations driven by Brownian motions and Poisson proc
Backward Doubly Stochastic Differential Equations with Jumps and Stochastic Partial Differential-Integral Equations，朱庆峰，石玉峰，A type of backward doubly stochastic differential equations driven by Brownian motions and Poisson process (BDSDEP in short) w
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A vector integral–differential equation to describe electromagnetic wave propagation in nanowaveguides and photonic crystals containing thin metal layers is developed. Exact solution of the equation is obtained with the Galerkin method, taking into a
