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1.了解化学变化过程中的热效应、恒容反应热和恒压反应热的概念与测定;会写热化学方程式; 2.初步了解焓的概念,知道焓变是化学反应自发过程的一种驱动力; 3.会进行有关热化学的一般计算; 4.初步了解熵、熵变和绝对熵的概念,知道熵变是化学反应的自发过程的另一种驱动力; 5.初步了解热力学第一、第二、第三定律的概念; 6.初步了解吉布斯自由能及吉布斯-亥姆霍兹方程,初步学会用其判据化学反应的自发性; 7.掌握化学平衡状态及标准平衡常数概念,会进行简单的化学平衡移动判断及有关计算。 3.1 热化学和焓 Thermochemistry and enthalpy 3.2 熵和熵变—反应自发性的另一种判据 Entropy and entropy change — judgment for spontaneous reaction 3.3 自由能——反应自发性的最终判据 Free energy-the determined criterion for the spontaneous process 3.4 平衡状态和标准平衡常数Equilibrium and standard equilibrium constant
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6 The noe effect c Gerd Gemmecker, 1999 Nuclear OVERHAUSER Effect(NOE): resonance line intensity changes caused by dipolare cross- relaxation from neighbouring spins with perturbed energy level populations To understand the nature of the NOE, we have to look at a two-spin system I' and
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INTRODUCTION Objectives Brightness CLeanliness OPurification-dissolving grade Historical background a Major concerns ◇ Costs◇ Environmental◇ Energy South China University of Technology
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Operating A Retail Business perations Blueprint Store format Size Space Allocation Personnel utilization Store Maintenance Energy Management Renovations ntory Management
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3. Introduction 3.2 Relationships between product formation and growth 3.3 Determination of maintenance energy requirement and maximum
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第十四章动能定理 14-1力的功 14-2动能 143动能定理 14-4功率·功率方程 14-5势力场·势能·机械能守恒定理 14-6动力学普遍定理及综合应用
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Daniel E Prober is in the Departments of Applied Physics and Physics, Yale University, NewHaven, Connecticut 06520-8284 USA. e-mail: daniel.prober@yale.edu Astronomers crave a detector sensitive enough to detect a single photon and determine its energy. new single-pixel
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Problems to be concerned with 1. How should we define the concept of Information 2. What are the typical features of Information compared with matter and energy 3. What are the relationship and difference between Shannon Information and comprehensive Information 4. How to reasonably classify Information 5. How to properly represent Information
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By looking at the potential energy of an element, what can you conclude about the properties required for the basis functions of an euler -bernoulli beam element? They should be differentiable twice
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Which of the following expressions most ac curately and simply represents the comple mentary strain energy density Uc of a linear elastic material?
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