Mechanics of ship capsize under direct and parametric wave excitation
暂无分享,去创建一个
[1] G. Batchelor,et al. An Introduction to Fluid Dynamics , 1968 .
[2] D. Peregrine,et al. Computations of overturning waves , 1985, Journal of Fluid Mechanics.
[3] J. Yorke,et al. Fractal basin boundaries , 1985 .
[4] J. Lighthill,et al. An Informal Introduction to Theoretical Fluid Mechanics , 1986 .
[5] E. Dowell,et al. Chaotic Vibrations: An Introduction for Applied Scientists and Engineers , 1988 .
[6] Edward V. Lewis,et al. Principles of naval architecture , 1988 .
[7] J. M. T. Thompson,et al. Integrity measures quantifying the erosion of smooth and fractal basins of attraction , 1989 .
[8] J R Paulling,et al. THE SIMULATION OF SHIP MOTIONS AND CAPSIZING IN SEVERE SEAS , 1989 .
[9] S Grochowalski,et al. INVESTIGATION INTO THE PHYSICS OF SHIP CAPSIZING BY COMBINED CAPTIVE AND FREE-RUNNING MODEL TESTS , 1989 .
[10] J. Thompson,et al. Chaotic phenomena triggering the escape from a potential well , 1989, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[11] A Mcrobie,et al. Chaos, catastrophes and engineering , 1990 .
[12] J. M. T. Thompson,et al. Ship stability criteria based on chaotic transients from incursive fractals , 1990, Philosophical Transactions of the Royal Society of London. Series A: Physical and Engineering Sciences.
[13] T Saruta,et al. MODEL TESTS ON CAPSISING OF A SHIP IN QUARTERING WAVES , 1990 .
[14] J M Thompson. TRANSIENT BASINS: A NEW TOOL FOR DESIGNING SHIPS AGAINST CAPSISE , 1990 .
[15] J. M. T. Thompson,et al. Incursive fractals: a robust mechanism of basin erosion preceding the optimal escape from a potential well , 1990 .
[16] R C Rainey,et al. THE TRANSIENT CAPSIZE DIAGRAM - A ROUTE TO SOUNDLY-BASED NEW STABILITY REGULATIONS , 1990 .
[17] M S Soliman. AN ANALYSIS OF SHIP STABILITY BASED ON TRANSIENT MOTIONS , 1990 .
[18] Yoshisuke Ueda,et al. Catastrophes with indeterminate outcome , 1991, Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences.
[19] J. M. T. Thompson,et al. Indeterminate jumps to resonance from a tangled saddle-node bifurcation , 1991, Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences.
[20] Makoto Kan,et al. Capsizing of a Ship in Quartering Seas , 1991 .
[21] J. M. T. Thompson,et al. The transient capsize diagram ― A new method of quantifying stability in waves , 1991 .
[22] J. M. T. Thompson,et al. Fractal Control Boundaries of Driven Oscillators and Their Relevance to Safe Engineering Design , 1991 .
[23] J. M. T. Thompson,et al. Transient and steady state analysis of capsize phenomena , 1991 .
[24] Jeffrey M. Falzarano,et al. APPLICATION OF GLOBAL METHODS FOR ANALYZING DYNAMICAL SYSTEMS TO SHIP ROLLING MOTION AND CAPSIZING , 1992 .
[25] Soliman,et al. Global dynamics underlying sharp basin erosion in nonlinear driven oscillators. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[26] F. A. McRobie. Birkhoff signature change: a criterion for the instability of chaotic resonance , 1992, Philosophical Transactions of the Royal Society of London. Series A: Physical and Engineering Sciences.