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9780419237907

Structural Stability in Engineering Practice

by ;
  • ISBN13:

    9780419237907

  • ISBN10:

    0419237909

  • Edition: 1st
  • Format: Hardcover
  • Copyright: 1999-08-03
  • Publisher: CRC Press

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Summary

Stability is an essential requisite in the design and manufacture of all structures, and engineers need a good understanding of critical loading factors in structure design. This book illustrates the various problems associated with attaining stability, and provides the results for practical use by the design engineer.

Table of Contents

Preface xi
Loss of stability and post-buckling behaviour
1(22)
Lajos Kollar
The main kinds of loss of stability of `centrally' loaded (geometrically perfect) structures
2(5)
Symmetric stable bifurcation
2(1)
Symmetric unstable bifurcation
3(1)
Asymmetric bifurcation
4(1)
The degenerating case of the symmetric bifurcation
5(1)
General remarks
6(1)
The imperfection sensitivity of the structures
7(4)
Loss of stability with a limit point (divergence of equilibrium; snapping through)
11(2)
The influence of plasticity
13(3)
Some practical points of view for estimating the post-critical behaviour
16(4)
Evaluation of buckling experiments by the generalized Southwell plot
20(3)
Summation theorems concerning critical loads of bifurcation
23(36)
Tibor Tarnai
On the summation theorems
23(3)
The Southwell theorem
26(4)
Dunkerley type theorems and formulae
30(26)
The Dunkerley theorem
30(5)
The Foppl-Papkovich theorem
35(8)
The Kollar conjecture
43(8)
The Melan theorem
51(4)
The Rankine formula
55(1)
Conclusions
56(3)
Interaction of different buckling modes in the post-buckling range
59(29)
Lajos Kollar
Description of the phenomenon
59(1)
The post-buckling load-bearing capacity of a braced column
60(9)
The post-buckling load-bearing capacity of the ribbed plate
69(5)
The post-buckling load-bearing behaviour of the box bar
74(6)
The interaction of the buckling modes of cylindrical shells
80(8)
Nonlinear shell equations
80(2)
The eignefunctions of the cylindrical shell
82(2)
The post-buckling behaviour of the shell
84(4)
Stability of elastic structures with the aid of the catastrophe theory
88(41)
Zsolt Gaspar
Statement of the problem
88(1)
Definitions
89(1)
Thom's theorem
90(2)
The cuspoid catastrophes
92(5)
The fold catastrophe
92(1)
The cusp catastrophe
93(2)
The swallowtail catastrophe
95(1)
The butterfly catastrophe
96(1)
The umbilic catastrophes
97(3)
The elliptic umbilic
97(2)
The hyperbolic umbilic
99(1)
Imperfection-sensitivity of structures
100(27)
What kind of catastrophes arise?
100(1)
The method
100(2)
The fold catastrophe
102(4)
The cusp catstrophe
106(9)
Higher order cuspoid catastrophes
115(2)
The umbilic catastrophes
117(10)
Probability of the instability
127(2)
Buckling of frames
129(58)
Josef Appeltauer
Lajos Kollar
General theory of frame buckling
129(32)
Josef Appeltauer
Description of the phenomena
129(1)
Mechanical models describing the various kinds of loss of stability
130(5)
Bifurcation
135(10)
Divergence
145(8)
Snapping through
153(2)
Practical applications
155(6)
Conclusions
161(1)
Approximate stability analysis of frames by the buckling analysis of the individual columns
161(26)
Lajos Kollar
Basic principles of the method
161(6)
Stability investigation of braced frames
167(8)
Stability investigation of unbraced frames
175(12)
Application of the sandwich theory in the stability analysis of structures
187(55)
Istvan Hegedus
Laszlo P. Kollar
Assumptions, definitions
188(2)
Sandwich beam with thin faces (Timoshenko-beam)
190(5)
Sandwich beam with thick faces
195(9)
Incompressible core
195(4)
Compressible core
199(5)
Models based on the sandwich beam with thick faces
204(13)
Beams with flexural deformations only (S = ∞ or S = 0)
205(1)
Beams with shear deformations only (D0 = ∞ and D0 = 0)
205(2)
Sandwich beam with thin faces (D0 = 0)
207(1)
Beam on an elastic foundation which restrains the rotations-Csonka-beam (D0 = ∞)
207(2)
Sandwich beam with thick faces on an elastic foundation which restrains the rotations
209(1)
Sandwich beam with thick faces on an elastic foundation which restrains the displacements
209(1)
Isotropic sandwich plate
210(3)
Orthotropic sandwich plate
213(2)
Orthotropic shallow sandwich shell
215(1)
Multi-layered sandwich cantilever beam
216(1)
Approximate expressions for the calculation of the buckling load
217(6)
Parallel and serial connections of beams (Foppl-Papkovich's and Southwell's theorem)
217(4)
Cantiliver beams on elastic foundation which restrains the rotation
221(1)
Multi-layered sandwich beam
222(1)
Some applications of the sandwich theory in structural engineering
223(19)
Discrete structures with regular built-up
223(1)
Exact analysis of discrete structures using the theory of difference equations
223(3)
Trusses
226(4)
Laced (Vierendeel) column
230(5)
Frames and shear walls
235(3)
Combined torsional and in-plane buckling of multistorey buildings
238(4)
Bracing of building structures against buckling
242(34)
Lajos Kollar
Karoly Zalka
Basic principles
242(1)
The necessary stiffiness of the bracing core
243(13)
The bending stiffness of the bracing core
243(2)
The torsional stiffness of the bracing core
245(6)
Generalization of the results. Spatial behaviour
251(5)
The necessary strength of the bracing core
256(2)
Bracing system of shear walls and cores
258(10)
The equivalent column
259(3)
Uniformly distributed load over the height
262(3)
Concentrated load at top floor level
265(1)
Supplementary remarks
265(3)
Stability analysis of the columns of the building
268(8)
Sway critical loads
269(3)
Sway versus nonsway critical loads
272(1)
Conclusions
273(3)
Buckling of arches and rings
276(63)
Lajos Kollar
Buckling of bars with curved axis (arches) in their own plane
277(44)
Buckling of rings and arches with circular axis
277(8)
Arches with noncircular axes
285(6)
Snapping through of flat arches
291(8)
Buckling of arches with thin-walled, open cross sections
299(9)
Buckling of arches with hangers or struts
308(13)
Lateral buckling of rings and arches
321(18)
Lateral buckling of centrally compressed arches with circular axis
321(6)
Buckling of centrally compressed arches with axes other than circular
327(2)
Lateral buckling of centrally compressed arches loaded by hangers or struts
329(6)
Post-critical behaviour of laterally buckling arches
335(1)
Lateral buckling of arches bent in the plane of the arch
335(4)
Special stability problems of beams and trusses
339(19)
Lajos Kollar
Problems of lateral stability of beams
339(14)
The governing differential equations of lateral buckling and some conclusions
340(4)
The energy method for determining the critical loads of suspended beams
344(5)
Determination of the critical load by the summation theorem
349(4)
Lateral stability of the nodes of plane trusses
353(3)
Snapping through of shell-beams in the plane of bending
356(2)
Stability of viscoelastic structures
358(31)
Gyorgy Ijjas
Introduction
358(1)
General remarks
358(1)
Material properties
358(1)
Various kinds of creep buckling
359(4)
Structures made of fluid-type material, exhibiting symmetric unstable post-critical behaviour
363(8)
Description of the phenomenon
363(2)
The pseudo-equilibrium surface
365(3)
The total potential energy
368(3)
Supplementary remarks
371(1)
Structures made of solid-type material, exhibiting symmetric unstable post-critical behaviour
371(5)
Description of the phenomenon
371(2)
The pseudo-equilibrium surface
373(2)
The total potential energy
375(1)
Supplementary remarks
376(1)
Structures made of Dischinger-type material, exhibiting symmetric unstable post-critical behaviour
376(4)
Description of the phenomenon
376(2)
The pseudo-equilibrium surface
378(1)
The total potential energy
379(1)
Supplementary remarks
380(1)
Structures made of fluid-type material, exhibiting symmetric stable post-critical behaviour
380(4)
Description of the phenomenon
380(2)
The pseudo-equilibrium surface
382(1)
The total potential energy
382(1)
Supplementary remarks
383(1)
Structures made of solid-type material, exhibiting symmetric stable post-critical behaviour
384(2)
Description of the phenomenon
384(1)
The pseudo-equilibrium surface
384(2)
The total potential energy
386(1)
Creep of the dashpot
386(1)
Two remarks about the problems appearing in the literature
387(2)
Importance of the degree of approximations
387(1)
Importance of the elastic behaviour
388(1)
Buckling under dynamic loading
389(9)
Lajos Kollar
Description of the dynamic loading process
389(2)
Buckling of an initially curved bar under a falling load
391(4)
Generalizations
395(3)
Stability paradoxes
398(17)
Lajos Kollar
Structures behaving differently from common engineering sense
398(9)
Instability of blown-up rubber balloons
398(4)
The buckling length in the case of a load of varying direction, passing through a fixed point
402(1)
Instability of a bar in tension
403(1)
Structures with infinitely great critical forces
404(1)
Structures with abruptly changing rigidity characteristics
405(2)
Destabilizing by stiffening and stabilizing by softening
407(8)
Stabilizing by increasing the length
407(3)
The destabilizing effect of an additional support
410(1)
Paradoxes with torsional buckling
411(1)
The destabilizing effect of damping in the case of nonconservative forces
412(3)
References 415(28)
Author Index 443(6)
Subject Index 449

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