出版社：科学出版社
年代：2013
定价：60.0
三维弹性振动分析以及矩形储液罐的流—固耦合振动分析。本书针对经典的欧拉梁理论和克西霍夫理论，以及铁木辛柯梁理论和米德林中厚板理论，分别建立个了各自的静力梁函数。取这些静力梁函数作为试函数，利用李兹法导出特征方程。研究结果表明，静力梁函数法不但能够给出高精度的固有频率，而且能够给出高精度的动力响应，特别是能够很好地模拟内部线支引起的剪力跳跃。本书共21个章节，从变厚度欧拉梁的动力学特性计算直到储液罐的流—固耦合振动分析结束。内容构成一个完整的应用体系。本书的研究方法，系作者首次独立提出，其中的绝大部分内容，均已被作者发表于国际著名的核心期刊。
Preface
Chapter 1 Introduction
Chapter 2 Vibration Analysis of Tapered Euler-Bernoulli Beams
2.1 Introduction
2.2 The Rayleigh-Ritz Method for the Tapered Beams
2.3 A New Set of Admissible Functions
2.3.1 The coefficients for a truncated beam
2.3.2 The coefficients for a sharply ended beam
2.3.3 The tapered beam with rigid body motion
2.4 Convergency and Comparison Studies
2.4.1 Convergency study
2.4.2 Optimum expanding point of Taylor series
2.5 Numerical Results
2.6 Concluding Remarks
Chapter 3 Vibration Analysis of Tapered Euler-Bernoulli Beams with Intermediate Supports
3.1 Introduction
3.2 The Rayleigh-Ritz Method for Tapered Beams with Intermediate Supports
3.3 A Set of Static Tapered Beam Functions
3.3.1 The truncated beam
3.3.2 The sharply ended beam
3.3.3 The tapered beam with motions of rigid body
3.4 Numerical Examples
3.5 Concluding Remarks
Chapter 4 Vibration Analysis of Multi-span Timoshenke Beams
4.1 Introduction
4.2 Eigenfrequency Equation
4.3 Static Timoshenko Beam Functions
4.4 Convergence and Comparison Studies
4.5 Numerical Examples
4.6 Concluding Remarks
Chapter 5 Vibration Analysis of Tapered Timoshenke Beams
5.1 Introduction
5.2 Eigenfrequency Equation of Tapered Beam
5.3 The Static Timoshenko Beam Functions （STBF）
5.3.1 TRuncated beam
5.3.2 Sharply ended beam
5.4 Convergence and Comparison Study
5.5 Numerical Results
5.6 Conclusions
Chapter 6 Estimation of Dynamic Characteristics of a Spring-Mass-Beam System
6.1 Introduction
6.2 Governing Differential Equations
6.3 Galerkin Solutions
6.4 Basic Characteristics of Solutions
6.5 Static Beam Functions
6.6 Determination of Factors
6.7 An Example
6.8 Characteristics of Solutions
6.9 Conclusions
Chapter 7 Vibration Analysis of Kirchhoff Rectangular Plates
Part I Using Static Beam Functions under Point Loads
7.1 Introduction
7.2 Sets of Static Beam Functions under Point Loads
7.3 Rayleigh-Ritz Solution for Rectangular Plates
7.4 Numerical Results
7.5 Concluding Remarks
Part II Using Static Beam Functions under Sinusoidal Loads
7.1 Introduction
7.2 The Set of Static Beam Functions
7.3 The Rayleigh-Ritz Approach
7.4 Numerical Results
7.5 Concluding Remarks
……
Chapter 8 Vibration Analysis of Kirchhoff Rectangular Plates with Elastic Edge Constraints
Chapter 9 Vibration Analysis of Kirchhoff Rectangular Plates with Intermediate Line-supports
Chapter 10 Vibration Analysis of Kirchhoff Rectangular Plates with Elastic Intermediate Line-supports and Edge Constraints
Chapter 11 Vibration Analysis of Kirchhoff Rectangular Plates with Elastic Point-supports
Chapter 12 Vibration Analysis of Symmetrically Laminated Rectangular Plates with Intermediate Line-supports
Chapter 13 Vibration Analysis of Asymmetrically Laminated Rectangular Plates with Internal Line-supports
Chapter 14 Vibration Analysis of Composite Rectangular Plates with Point-supports
Chapter 15 Vibration Analysis of Tapered Kirchhoff Rectangular Plates
Chapter 16 Vibration Analysis of Tapered Kirchhoff Rectangular Plates with Intermediate Line-supports
Chapter 17 Vibration Analysis of Mindlin Rectangular Plates
Chapter 18 Vibration Analysis of Mindlin Rectangular Plates with Elastically Restrained Edges
Chapter 19 Vibration Analysis of Mindlin Rectangular Plates with Intermediate Line-supports
Chapter 20 Vibrations Analysis of Tapered Mindlin Plates
Chapter 21 Vibration Analysis of Thick Rectangular Plates with Internal Line-supports
Chapter 22 Vibration Analysis of Layered Thick Rectangular Plates with Internal Point-supports
Chapter 23 Vibration Analysis of Rectangular Tanks Partially Filled with Liquid
References
《结构工程前沿丛书：静力梁函数在结构振动分析中的应用（英文版）》针对经典的欧拉梁理论和克西霍夫理论，以及铁木辛柯梁理论和米德林中厚板理论，分别建立个了各自的静力梁函数。取这些静力梁函数作为试函数，利用李兹法导出特征方程。研究结果表明，静力梁函数法不但能够给出高精度的固有频率，而且能够给出高精度的动力响应，特别是能够很好地模拟内部线支引起的剪力跳跃。《结构工程前沿丛书：静力梁函数在结构振动分析中的应用（英文版）》共21个章节，从变厚度欧拉梁的动力学特性计算直到储液罐的流-固耦合振动分析结束。内容构成一个完整的应用体系。《结构工程前沿丛书：静力梁函数在结构振动分析中的应用（英文版）》的研究方法，系作者首次独立提出，其中的绝大部分内容，均已被作者发表于国际著名的核心期刊
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| 出版地 | 北京 | 出版单位 | 科学出版社 |
| 版次 | 1版 | 印次 | 1 |
| 定价(元) | 60.0 | 语种 | 英文 |
| 尺寸 | 26 × 19 | 装帧 | 平装 |
| 页数 | 507 | 印数 | |
静力梁函数在结构振动分析中应用是科学出版社于2013.6出版的中图分类号为 O327-53 的主题关于 结构振动－振动分析－文集－英文 的书籍。