以复合材料结构广泛应用于航空航天领域为背景，《复合材料层合结构分析：理论及应用= Analysisof Composite Laminates：Theories and Their Applications：英文》介绍了复合材料层合结构最重要的分析理论及其工程应用。针对复合材料结构力学理论面临的诸多挑战，结合作者多年来对复合材料结构力学的研究工作，从剪切变形理论、状态空间理论、逐层理论出发，重点研究了复合材料结构的断裂、损伤、多物理、多尺度和灵敏度分析等问题，并突出考虑梁、板、壳、加筋及夹芯等典型复合材料结构形式。《复合材料层合结构分析：理论及应用= Analysisof Composite Laminates：Theories and Their Applications：英文》注重理论方法与程序实现相结合，给出了大量数值验证算例和工程实例。
目錄：
ContentsBiographyPrefaceAcronyms1. Composite analysis overview 11.1. Introduction 11.1.1. History of composites 11.1.2. Applications of composites in aircrafts 31.2. Composite laminates 51.2.1. Definition and constituents 51.2.2. Plies 61.2.3. Laminates 71.3. Analysis schemes 91.3.1. Basic analysis schemes 91.3.2. Basic equations 111.3.3. Existing analysis theories 141.3.4. Challenges 161.3.5. Future developments 191.4. General Hooke’s law 201.4.1. Hyperelastic materials 201.4.2. Monoclinic materials 221.4.3. Orthotropic materials 221.4.4. Isotropic materials 241.4.5. Plane stress-reduced constitutive relations 241.4.6. Transformation of material coefficients 251.5. Energy principles 271.5.1. Virtual displacement principle 271.5.2. Hamilton’s principle 301.5.3. Mixed variational principles 31References 332. Shear deformation theories 352.1. Introduction 352.2. Classical laminated plate theory 362.2.1. Displacement fields 362.2.2. Kinematic equation 382.2.3. Constitutive equations 422.2.4. Governing equations 452.3. First-order shear deformation theory 472.3.1. Displacement fields 472.3.2. Kinematic equation 482.3.3. Shear correction factors 502.3.4. Constitutive equations 502.3.5. Governing equations 522.4. High-order shear deformation theories 532.4.1. Second-order shear deformation theory 532.4.2. Third-order shear deformation theory 552.4.3. Higher-order shear deformation theories 582.5. Finite element formulations 582.5.1. CLPT 582.5.2. FSDT 632.5.3. TSDT 642.5.4. Numerical examples 68References 703. State space theory 713.1. Introduction 713.2. Hamiltonian canonical equation of laminated plates 723.2.1. Hamiltonian canonical equation of individual layer 723.2.2. Exact solution of simply support single layer plates 743.2.3. Hamiltonian canonical equation of laminated plates 773.3. H-R variational principle of laminated plates 793.3.1. H-R variational principle in rectangular coordinate system 793.3.2. H-R variational principle in cylindrical coordinate system 843.3.3. Numerical examples 863.4. Finite element formulation of state space theory 873.4.1. Hamiltonian isoparametric element 873.4.2. Governing equations 903.4.3. Boundary conditions 913.4.4. Precise time-integration 923.4.5. Free vibration 933.4.6. Numerical examples 943.5. Meshfree formulation of state space theory 953.5.1. Interpolation using radial basis functions 953.5.2. Radial basis functions 983.5.3. Numerical examples 993.6. Bonding imperfection in composite laminates 1013.6.1. Bonding imperfection 1013.6.2. State space equation of bonding imperfection problems 1023.6.3. Numerical examples 104References 1094. Layerwise theories 1114.1. Introduction 1114.2. Integrate layerwise methods 1124.2.1. Generalized laminate plate theory 1124.2.2. Layerwise FEM 1134.2.3. Other ILWMs 1134.3. Reddy’s layerwise theory 1144.3.1. Displacement fields 1144.3.2. Euler equations 1164.3.3. Constitutive equations 1204.3.4. Finite formulations 1214.3.5. Numerical examples 1224.4. Discrete layerwise theories 1274.4.1. Development of DLWM 1274.4.2. Displacement-based DLWM 1284.4.3. Carrera’s unified formulation 1324.4.4. Three-field variables DLWM 1344.4.5. Multiparticle model of multilayered materials 135References 1365. Extended layerwisemethod 1395.1. Introduction 1395.2. Extended layerwise method of laminated plates 1405.2.1. Displacements fields 1405.2.2. Description of transverse crack 1455.2.3. Hamilton’s principle and Euler–Lagrange equations 1485.2.4. Constitutive equations 1515.2.5. Finite element formulations 1525.2.6. Time integrations 1555.2.7. Numerical examples 1565.3. Extended layerwise method of doubly-curved laminated shells 1675.3.1. Geometric equations of laminated shells 1675.3.2. Hamilton’s principle and Euler–Lagrange equations 1705.3.3. Constitutive equations 1735.3.4. Governing equations 1765.3.5. Full extended layerwise method 1795.3.6. Numerical examples 1825.4. Fracture analysis of composite laminates 1885.4.1. Equivalent domain integral method 1885.4.2. Interaction integral method of isotropic materials 1905.4.3. Interaction integral method of orthotropic materials 1915.4.4. Interaction integral method of dynamic problems 1925.4.5. Local remeshing scheme 1935.4.6. Maximum circumferential tensile stress criterion 1955.4.7. VCCT based on XLWM 1965.4.8. Determination of delamination front 1985.4.9. Numerical examples 2015.5. Fast uniform-grid delamination scheme 2085.5.1. The fast uniform-grid delamination scheme 2085.5.2. Delamination re
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