## Theory of Plates |

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### Contents

Preface jaw | 1 |

Basic Equations of Thin Plate Theory | 23 |

Bending of Isotropic Rectangular Plates | 53 |

uniformly distributed load of intensity q with the origin | 86 |

Bending of Orthotropic Rectangular Plates | 125 |

Bending of Circular Plates | 147 |

Approximate Methods | 186 |

Numerical Methods | 212 |

Shear Deformation Theories | 267 |

rectangular plate subjected to an arbitrary lateral load | 290 |

Bending Analysis of Laminated Composite Plates | 295 |

Analysis of Thick Plates | 336 |

### Common terms and phrases

all-round simply supported antisymmetric beam bending moments bending stress boundary conditions centre circular plate subjected clamped computed cosh amy CTPT deflection and bending deflection function derivatives direction displacement dxdy equations in terms equilibrium equations finite difference method finite element method Fourier coefficient Fourier series FSDPT Galerkin method given in Eq governing differential equation Hence isotropic plate laminated plate lateral load Levy solution load acting load of intensity load q m=l n=l matrix maximum deflection mesh method nodal point number of terms obtained from Eq order theories ordinary differential equation orthotropic plate particular integral plate bending problems plate problems rectangular plate subjected Ritz method satisfy shear deformation theories shear force shear stress shown in Fig simply supported plate simultaneous equations sinamx solid circular plate solving square plate surface thickness thin plate theory trigonometric series uniformly distributed load wmax written x-axis zero