A contribution to the stability of an overhanging pipe conveying fluid

被引:0
作者
Maria Laura De Bellis
Giuseppe C. Ruta
Isaac Elishakoff
机构
[1] “Sapienza” University,Dipartimento d’Ingegneria Strutturale e Geotecnica
[2] Florida Atlantic University,Department of Mechanical Engineering
来源
Continuum Mechanics and Thermodynamics | 2015年 / 27卷
关键词
Stability; Damping; Winkler foundation; Overhang;
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学科分类号
摘要
We investigate the dynamic stability of a pipe that conveys fluid, clamped or pinned at one end and with an intermediate support, thus exhibiting an overhang. The model of the pipe incorporates both Euler–Bernoulli and Bresse–Timoshenko schemes as well as transverse inertia. Material and external damping mechanisms are taken into account, while the conveyed fluid is supposed to be in fully turbulent flow. The pipe can rest on a linear elastic Winkler soil. The influence of all the physical quantities and of the overhang length on the critical velocity of the fluid front is investigated. Some numerical results are presented and discussed.
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页码:685 / 701
页数:16
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[1]  
Pignataro M.(2002)Coupled instabilities in thin-walled beams: a qualitative approach Eur. J. Mech. A/Solids 22 139-149
[2]  
Ruta G.(2006)A novel formulation leading to closed-form solutions for buckling of circular plates Acta Mechanica 185 81-88
[3]  
Elishakoff I.(2006)Buckling of a beam on a Wieghardt foundation ZAMM (Zeitschrift für Angewandte Mathematik und Mechanik) 86 617-627
[4]  
Ruta G.(2006)A direct one-dimensional beam model for the flexural-torsional buckling of thin-walled beams J. Mech. Mater. Struct. 1:8 1479-1496
[5]  
Stavsky Y.(2008)A beam model for the flexural–torsional buckling of thin-walled members Thin-walled Struct. 46 816-822
[6]  
Elishakoff I.(2009)The effects of warping constraints on the buckling of thin-walled structures J. Mech. Mater. Struct. 4 1711-1727
[7]  
Ruta G.(2007)The stability of the equilibrium of two-phase elastic solids J. Appl. Math. Mech. 71 61-84
[8]  
Ruta G.(2006)Flexural–torsional bifurcations of a cantilever beam under potential and circulatory forces: part I. Nonlinear model and stability analysis Int. J. Nonlinear Mech. 41 586-594
[9]  
Pignataro M.(2006)Flexural–torsional bifurcations of a cantilever beam under potential and circulatory forces: part II. Post-critical analysis Int. J. Non-linear Mech. 41 595-604
[10]  
Rizzi N.(2007)Linear and nonlinear interactions between static and dynamic bifurcations of damped planar beams Int. J. Non-linear Mech. 42 88-98