Complex responses observed in an experimental, nonlinear, moored structural system subjected to nearly periodic wave excitations are examined and compared to the simulations of a newly proposed independent-flow-field (IFF) model in this paper. Variations in wave heights are approximated by additive random perturbations to the dominant periodic component. Simulations show good agreement with the experimental results in both time and frequency domains. Noise effects on the experimental results, including bridging and transition phenomena, are investigated and interpreted by comparing to the simulations of its deterministic counterpart. Possible causes of a chaoticlike experimental result as previously observed are also inferred.
Issue Section:
Technical Papers
Keywords:
experimental,
nonlinear,
random perturbations,
complex,
structural engineering,
offshore installations,
ocean waves,
frequency-domain analysis,
time-domain analysis,
perturbation techniques,
perturbation theory
Topics:
Excitation,
Flow (Dynamics),
Noise (Sound),
Resonance,
Waves,
Wave amplitude,
Attractors,
Mooring
1.
Gottlieb
, O.
, and Yim
, S. C. S.
, 1992, “Nonlinear Oscillations, Bifurcations and Chaos in a Multi-Point Mooring System With a Geometric Nonlinearity
,” Appl. Ocean. Res.
0141-1187, 14
, pp. 241
–257
.2.
Gottlieb
, O.
, and Yim
, S. C. S.
, 1993, “Drag-Induced Instability and Chaos in Mooring Systems
,” Ocean Eng.
0029-8018, 29
, pp. 569
–599
.3.
Gottlieb
, O.
, Yim
, S. C. S.
, and Lin
, H.
, 1997, “Analysis of Bifurcation Superstructure Nonlinear Ocean System
,” J. Eng. Mech.
0733-9399, 123
, pp. 1180
–1187
.4.
Isaacson
, M.
, and Phadke
, A.
, 1994, “Chaotic Motion of a Nonlinearly Moored Structure
,” Proc. 4th Intl. Offshore and Polar Engineering Conference
, Osaka, Japan, April 10–15, Vol. III
, pp. 338
–345
.5.
Yim
, S. C. S.
, Myrum
, M. A.
, Gottlieb
, O.
, Lin
, H.
, and Shih
, I.-M.
, 1993, Summary and Preliminary Analysis of Nonlinear Oscillations in a Submerged Mooring System Experiment
. Report No. OE-93-03, Ocean Engineering Program, Oregon State University
.6.
Lin
, H.
, and Yim
, S. C. S.
, 1997, “Noisy Nonlinear Motions of a Moored System, Part I: Analysis and Simulations
,” J. Waterw., Port, Coastal, Ocean Eng.
0733-950X, 123
, pp. 287
–295
.7.
Lin
, H.
, Yim
, S. C. S.
, and Gottlieb
, O.
, 1998, “Experimental Investigation in Bifurcations of an Ocean System
,” Ocean Eng.
0029-8018, 25
(4/5
), pp. 323
–343
.8.
Yim
, S. C. S.
, and Lin
, H.
, 2000, “Noisy Nonlinear Motions of a Moored System, Part II: Experimental Study
,” J. Waterw., Port, Coastal, Ocean Eng.
0733-950X, 126
, pp. 113
–120
.9.
Yim
, S. C. S.
, and Lin
, H.
, 2006, “An Independent-Flow-Field Model for a SDOF Nonlinear Structural System—Part I: Identification and Comparison
,” ASME J. Offshore Mech. Arct. Eng.
0892-7219, 128
(1
), pp. 17
–22
.10.
Narayanan
, S.
, and Yim
, S. C. S.
, 2004, “Modeling and Identification of a Nonlinear SDOF Moored Structure—Part 1: Analytical Models and Identification Algorithms
,” ASME J. Offshore Mech. Arct. Eng.
0892-7219, 126
(2
), pp. 175
–182
.11.
Yim
, S. C. S.
, and Narayanan
, S.
, 2004, “Modeling and Identification of a Nonlinear SDOF Moored Structure—Part 2: Results and Sensitivity Study
,” ASME J. Offshore Mech. Arct. Eng.
0892-7219, 126
(2
), pp. 183
–190
.Copyright © 2006
by American Society of Mechanical Engineers
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