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Introducing a new practical approach within the field of applied mechanics developed to solve beam strength and bending problems using classical beam theory and beam modeling, this outstanding new volume offers the engineer, scientist, or student a revolutionary new approach to subsea pipeline design. Integrating use of the Mathematica program into these models and designs, the engineer can utilize this unique approach to build stronger, more efficient and less costly subsea pipelines, a very important phase of the world's energy infrastructure. Significant advances have been achieved in implementation of the applied beam theory in various engineering design technologies over the last few decades, and the implementation of this theory also takes an important place within the practical area of re-qualification and reassessment for onshore and offshore pipeline engineering. A general strategy of applying beam theory into the design procedure of subsea pipelines has been developed and already incorporated into the ISO guidelines for reliability-based limit state design of pipelines. This work is founded on these significant advances. The intention of the book is to provide the theory, research, and practical applications that can be used for educational purposes by personnel working in offshore pipeline integrity and engineering students. A must-have for the veteran engineer and student alike, this volume is an important new advancement in the energy industry, a strong link in the chain of the world's energy production.
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Seitenzahl: 138
Veröffentlichungsjahr: 2015
Contents
Cover
Half Title page
Title page
Copyright page
Dedication
List of Figures
Abstract
Preface
Symbols
Acronyms
Part I: Classical Beam Theory: Problem Set and Traditional Method of Solution
Chapter 1: Euler’s beam approach: Linear theory of Beam Bending
1.1 Objective to the part I
1.2 Scope for part I
1.3 Theory of Euler’s beam: How to utilize general beam theory for solving the problems in question?
Part II: Statically Indeterminate Beams: Classical Approach
Chapter 2: Beam in classical evaluations
2.1 Fixed both edges beam
2.2 Fixed beam with a leg in the middle part
Part III: New Method of Symbolic Evaluations in the Beam Theory
Chapter 3: New method for solving beam static equations
3.1 Objective
3.2 Problem set
3.3 Boundary conditions
3.4 New practical application for Classical Beam Theory: Uniform load
3.5 Statically indeterminate beams
3.6 Statically indeterminate beams with a leg
3.7 Cantilever Beam: Point Force at the Free Edge
3.8 Point Force in the middle part of the beam: Hinge and Roller
3.9 Multispan beam
Part IV: Beams on an Elastic Bed: Application of the New Method
Chapter 4: Beam installed at the elastic foundation: Rectangular load. Symbolic Evaluations
4.1 Beam at elastic bed: Problem set
4.2 Finited size beam at the Winkler bed: Fixed edges
Part V: Applications for Subsea Pipelines: Computational Evaluations
Chapter 5: Fixed beam on elastic bed: Symbolic Solutions for Point Force
5.1 Boundary problem: Uncertain constants method
5.2 Symbolic solution: Steel Pipeline at seabed
5.3 Fixed Pipeline on elastic seabed in Arctic: Iceberg’s Dragging Load. Numeric solutions
Part VI: Installation of the Subsea Pipeline at Shallow Water: Installation Mode in Arctic Region
Chapter 6: Strength of Subsea pipeline buried into soil
6.1 Objective
6.2 Subsea pipeline on elastic seabed in Arctic region: Impact of Iceberg Dragging Force
6.3 Strength and stability of the subsea pipeline
6.4 Subsea pipeline in current: Subsea Current Dragging Force. Strength and Stability
Part VII: Subsea Pipelines in Arctic Region: Perspective and Projects
Chapter 7: Subsea Pipeline: Installation and Operation Stages
7.1 Linear Theory of Bending of Pipeline
7.2 French Method of Installation with Lay Barge: MultiLayers Pipe
Part VIII: Impact of Iceberg on Subsea Pipeline: Installation Mode
Chapter 8: Historical view: Arctic regions
8.1 Norway, Barents Sea
8.2 Russia: Prirazlomnoye (Offshore)
Chapter 9: Subsea Pipeline in Arctic Region
9.1 Problem set
9.2 Strength of the Pipeline under Impact of Iceberg. Numeric solutions
Conclusion
References
Appendix A
Index
Beam Theory for Subsea Pipelines
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Library of Congress Cataloging-in-Publication Data:
ISBN 978-1-119-11756-8
Dedication
To my first Teacher in mechanics ProfessorV.O. Kononenko(former Director of the Institute of Mechanics (Kiev, Ukraine), whereTimoshenko S. P. was the first Director of the Institute in 1918) this book is devoted.
Kononenko Viktor Olimpanovich (1918–1975)
List of Figures
1.1 Deflection of an Euler – Bernoulli beam
1.2 Bending moments of an Euler – Bernoulli beam
1.3 Cantilever beam and sketches of the deflection, moment and shear force graphics
2.1 Fixed both edges beam
2.3 Data for beam profile HEA200
2.4 Graphics of the moment, shear force and deflection of the beam profile HEA200
2.5 Mechanical scheme of the beam with leg
3.1 Broken beams due to bending
3.2 Boundary conditions of cantilever beams
3.3 Simple bending of beam
3.4 Shear force and bending moment of beam
3.5 Simple bending of beam under rectangular load
3.6 Profile HEA200
3.7 Simple bending of indeterminated beam
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