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A. Luongo, D. Zulli (2015)
Nonlinear energy sink to control elastic strings: the internal resonance caseNonlinear Dynamics, 81
A. Luongo, D. Zulli, G. Piccardo (2008)
Analytical and numerical approaches to nonlinear galloping of internally resonant suspended cablesJournal of Sound and Vibration, 315
A. Luongo, D. Zulli, G. Piccardo (2007)
A linear curved-beam model for the analysis of galloping in suspended cablesJournal of Mechanics of Materials and Structures, 2
A. Luongo, D. Zulli (2018)
Statics of Shallow Inclined Elastic Cables under General Vertical Loads: A Perturbation Approach, 6
A. Steindl, H. Troger (2003)
Optimal Control of Deployment of a Tethered SubsatelliteNonlinear Dynamics, 31
J. Błachut, A. Gajewski (1981)
On unimodal and bimodal optimal design of funicular archesInternational Journal of Solids and Structures, 17
A. Culla, A. Carcaterra (2007)
Statistical moments predictions for a moored floating body oscillating in random wavesJournal of Sound and Vibration, 308
A. Luongo, D. Zulli (2012)
Dynamic instability of inclined cables under combined wind flow and support motionNonlinear Dynamics, 67
P. Krishna, A. Arya, T. Agrawal (1985)
Effect of Cable Stiffness on Cable‐Stayed BridgesJournal of Structural Engineering-asce, 111
M. Como, A. Grimaldi, F. Maceri (1985)
Statical behaviour of long-span cable-stayed bridgesInternational Journal of Solids and Structures, 21
F. Vestroni, A. Luongo, M. Pasca (1995)
Stability and control of transversal oscillations of a tethered satellite systemApplied Mathematics and Computation, 70
Irvine (1981)
structures MiT Mass
S. Sorokin, G. Rega (2007)
On modelling and linear vibrations of arbitrarily sagged inclined cables in a quiescent viscous fluidJournal of Fluids and Structures, 23
S. Nocilla (1976)
A study on the forced vibrations of a class of non linear systems with application to the duffing equation Part I: Analytical treatmentMeccanica, 11
N. Srinil, G. Rega, S. Chucheepsakul (2003)
Large Amplitude Three-Dimensional Free Vibrations of Inclined Sagged Elastic CablesNonlinear Dynamics, 33
(1981)
Cable structures
Nayfeh (2004)
Linear Nonlinear Structural New YorkMechanics, 26
Erik Hultman, M. Leijon (2013)
Utilizing cable winding and industrial robots to facilitate the manufacturing of electric machinesRobotics and Computer-integrated Manufacturing, 29
A. Nayfeh (2002)
Linear and Nonlinear Structural MechanicsMeccanica, 40
M. Ceccarelli, L. Romdhane (2010)
Design issues for human-machine platform interface in cable-based parallel manipulators for physiotherapy applicationsJournal of Zhejiang University SCIENCE A, 11
A. Luongo, G. Piccardo (2008)
A Continuous Approach to the Aeroelastic Stability of Suspended Cables in 1 : 2 Internal ResonanceJournal of Vibration and Control, 14
P. Yu, P. Wong, F. Kaempffer (1995)
Tension of Conductor Under Concentrated LoadsJournal of Applied Mechanics, 62
J. Warmiński, D. Zulli, G. Rega, J. Latalski (2016)
Revisited modelling and multimodal nonlinear oscillations of a sagged cable under support motionMeccanica, 51
M. Matsumoto, N. Shiraishi, M. Kitazawa, C. Knisely, H. Shirato, Y. Kim, M. Tsujii (1988)
Aerodynamic behavior of inclined circular cylinders-cable aerodynamicsJournal of Wind Engineering and Industrial Aerodynamics, 33
A. Berlioz, C. Lamarque (2005)
A non-linear model for the dynamics of an inclined cableJournal of Sound and Vibration, 279
M. Triantafyllou (1984)
THE DYNAMICS OF TAUT INCLINED CABLESQuarterly Journal of Mechanics and Applied Mathematics, 37
Qiang Zhou, S. Nielsen, W. Qu (2006)
Semi-active control of three-dimensional vibrations of an inclined sag cable with magnetorheological dampersJournal of Sound and Vibration, 296
D. Zulli, A. Luongo (2015)
ADVANCES IN DYNAMICS, STABILITY AND CONTROL OF MECHANICAL SYSTEMS Nonlinear energy sink to control vibrations of an internally nonresonant elastic string
A. Luongo, D. Zulli, G. Piccardo (2009)
On the effect of twist angle on nonlinear galloping of suspended cablesComputers & Structures, 87
G. Rega (2004)
Nonlinear vibrations of suspended cables—Part I: Modeling and analysisApplied Mechanics Reviews, 57
Zulli
Nonlinear energy sink to control vibrations of an internally nonresonant elastic stringMeccanica, 22
A. Luongo, G. Rega, F. Vestroni (1984)
Planar non-linear free vibrations of an elastic cableInternational Journal of Non-linear Mechanics, 19
AbstractInclined, shallow, elastic cables under static 3D loads, arbitrarily distributed, are studied. Cables having natural length both larger or smaller than the distance between the supports (i.e. suspended or taut cables, respectively), are considered. Kinematically exact equations are derived, and projected onto an orthonormal basis intrinsic to the chord. A perturbation procedure is proposed, which extrapolates the solution relevant to the taut string, up to the desired order, and leads to a closed-form solution. Lower-order solutions are consistent with the hypotheses normally adopted in technical environment. Emphasis is given to the mechanical interpretation of the cable behavior. The asymptotic solution is compared to the explicit (not in closed-form) solution of the literature.
Curved and Layered Structures – de Gruyter
Published: Aug 1, 2016
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