4-1引言 4-2相似原理 4-3相似准则 4-4模型规律 4-5理和量纲分析的应用
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3-1 Preface 3-2 Methods to Describe Fluid Motion 3-3 Basic Concepts of Fluid Motion 3-4 Continuity Equation 3-5 Motion Differential Equation of Ideal Fluid 3-6 Bernoulli Equation and Its Application 3-7 System and Control Volume 3-8 Momentum Equation 3-9 Moment of Momentum Equation
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2-1 Preface 2-2 Fluid Static Pressure and Its Characters 2-3 Differential Equation of Fluid Equilibrium 2-4 Equilibrium Fluids in Gravity Field 2-5 Calculation and Measure of Static Pressure 2-6 Relative Equilibrium of Liquid 2-7 Total Pressure Acting on Plane of Static Fluids 2-8 Total Pressure Acting on Curved Surface of Static
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1-1 Introduction 1-2 Fluid Particle and Continuous Medium Hypothesis 1-3 Density, Specific Volume and Relative Density of Fluid 1-4 Compressibility and Expansion of a Fluid 1-5 Fluid Viscosity 1-6 Forces acting on a Fluid Exercises of Chapter 1
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弹性力学及有限元课程在水工专业和土木工程专业采用双语授课,制作双语课件是完成教学工作 的重要一环和具有重要意义
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Review: Inverse method逆解法 Select satisfying the compatibility equation 设定中,并满足相容方程V4φ=0(2.12.11) find the stress components by由下式求出应力分量 Txy--02d/ (2.12.10) find the surface force components by 由下式对给定坐标的物体求出面力分量
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Polar coordinates极坐标 The position of a point P in polar coordinates is defined by the radial coordinate r and the angular coordinateθ. 一点P的极坐标用径向坐标r和角坐标θ表示 P(r,0) displacements:位移:urue strains:应变:
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Section 12.1 Introduction and Assumptions 引言和假定 a plate is a body bounded by two closely spaced parallel planes and one or more prismatical surfaces normal to the planes
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8.1 Differential equations of equilibrium 平衡微分方程 Plane problems平面问题的平衡方程 do ox+oty/oy+X-0 Otxy/ox+oo oy+Y=0(2.2.2) Spatial problems空间问题的平衡方程
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2.1 Plane stress and plane strain 平面应力问题与平面应变问题 2.2 Differential equations of equilibrium 平衡微分方程 2.3 Stress at a point. Principal stresses 一点的应力,主应力 2.4 Geometrical equations. Rigid-body displacements 一几何方程,刚体位移 Shear stress trajectories in a cantilever beam 悬臂梁的剪应力轨迹线 2.6 Physical equations. 物理方程 2.7 Boundary conditions 边界条件 2.8 Saint-venant`s principle-1 圣维南原理 2.9 solution of plane problem in terms of displacements 按位移求解平面问题 2.10 solution of plane problem in terms of stresses 按应力求解 2.11 Case of constant body forces 常体力情况 2.12 Airy`s stress function. Inverse method and semi-inverse method 艾瑞应力函数,逆解法,半 逆解法
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