APPLICATION OF THE DESCRIBING FUNCTION TECHNIQUE TO NONLINEAR ROLLING IN RANDOM WAVES.

被引：0

作者：

Flower, J.O.

Mackerdichian, S.K.

机构：

来源：

International Shipbuilding Progress | 1978年 / 25卷 / 281期

关键词：

D O I：

10.3233/isp-1978-2528103

中图分类号：

学科分类号：

摘要：

This paper examines the nonlinear equations of ship rolling from a control engineering viewpoint by considering the ship as represented by a feedback system. This enables the powerful describing function technique to be brought to bear on the problem.

引用

页码：14 / 18

共 50 条

[1] On the application of the describing function technique to the bifurcation analysis of nonlinear systems
Lanza, Valentina
Bonnin, Michele
Gilli, Marco
IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS II-EXPRESS BRIEFS, 2007, 54 (04) : 343 - 347
[2] MODIFIED APPROACH FOR THE APPLICATION OF FOKKER-PLANK EQUATION TO THE NONLINEAR SHIP MOTIONS IN RANDOM WAVES.
Haddara, M.R.
International Shipbuilding Progress, 1974, 21 (242) : 283 - 288
[3] EVOLUTION OF HIGHER-ORDER SPECTRA OF NONLINEAR RANDOM WAVES.
Gurbatov, S.N.
Malakhov, A.N.
Pronchatov-Rubtsov, N.V.
Radiophysics and quantum electronics, 1986, 29 (06): : 523 - 528
[4] ANALYSIS OF COUPLED NONLINEAR PITCH-ROLL MOTIONS IN RANDOM WAVES.
Haddara, M.R.
International Shipbuilding Progress, 1982, 29 (333) : 136 - 139
[5] COMPARISON BETWEEN SIMULATION RESULTS AND THEORETICAL PREDICTIONS FOR A SHIP ROLLING IN RANDOM BEAM WAVES.
Roberts, J.B.
International Shipbuilding Progress, 1984, 31 (359) : 168 - 180
[6] NONLINEAR EVOLUTION OF FRONTAL WAVES.
Sinton, Douglas M.
Mechoso, Carlos R.
1600, (41):
[7] ATTENUATION OF SLIGHTLY NONLINEAR WAVES.
Nauhol'nykh, K.A.
Rybak, S.A.
Soviet Physics, Acoustics (English translation of Akusticheskii Zhurnal), 1976, 22 (05): : 412 - 415
[8] DESCRIBING FUNCTION FOR NONLINEAR SYSTEMS WITH MEMORY SUBJECT TO RANDOM INPUT
LEVADI, VS
COSGRIFF, RL
IEEE TRANSACTIONS ON APPLICATIONS AND INDUSTRY, 1964, (71): : 73 - &
[9] PRACTICAL APPLICATION OF 'CREEPING' WAVES.
Smith, P.H.
1600, (29):
[10] PARTICLE TRAJECTORIES IN NONLINEAR CAPILLARY WAVES.
Hogan, S.J.
1600, (143):

← 1 2 3 4 5 →