Theory of Beams : the Application of the Laplace Transformation Method to Engineering Problems.

Theory of Beams: The Application of the Laplace Transformation Method to Engineering Problems, Second Enlarged Edition emphasizes the method used than the broad coverage of all the significant cases that may be met in engineering practice. The content of this edition is mostly the topics presented i...

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Bibliographic Details
Main Author: Iwinski, T.
Corporate Author: ScienceDirect (Online service)
Other Authors: Neal, B. G.
Format: eBook
Language:English
Published: Burlington : Elsevier Science, 1967.
Edition:2nd ed.
Subjects:
Online Access:Connect to the full text of this electronic book

MARC

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505 0 |a Cover image; Title page; Table of Contents; Copyright; PREFACE TO THE SECOND EDITION; PREFACE TO THE FIRST EDITION; Chapter 1: INTRODUCTORY INFORMATION; Publisher Summary; 1 General Introduction; 2 Step functions and multi-step functions; 3 Some remarks on the Laplace transformation method Chapter 2: THEORY OF BEAMS; Publisher Summary; 1 Assumptions. Differential equation of the elastic curve. Load function; 2 The elastic curve of single-span beams; 3 Determination of static quantities for a single-span beam; 4 Beams on three supports; 5 The elastic curve of continuous beams. 
505 8 |a 6 Theorem of three moments7 Single-span beams on elastic supports; 8 Continuous beams on elastic supports; 9 The theorem of five moments; Chapter 3: THEORY OF BEAMS WITH VARIABLE FLEXURAL RIGIDITY; Publisher Summary; 1 Derivation of the differential equation of the deflection curve Shape function. Examples; 2 Deflection curve for single-span beams; Chapter 4: PROBLEMS WITH MORE COMPLEX LOADING; Publisher Summary; 1 The transform of the load function; 2 Beams with transverse and axial loading; 3 Beams on elastic foundations (Winkler's type): general solution. 
505 8 |a 4 Free beam on an elastic foundation5 Simple beam with terminal forces and couples resting on an elastic foundation; 6 Beams on non-homogeneous elastic foundations whose elasticity varies in a stepwise manner; 7 On the non-continuous solutions in the theory of structures; Chapter 5: TABLES OF TRANSFORMS; REFERENCES; INDEX. 
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