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      KCI등재

      Study for the Safety of Ships’ Nonlinear Rolling Motion in Beam Seas

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      https://www.riss.kr/link?id=A82448342

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      다국어 초록 (Multilingual Abstract)

      Vessels stability problems need to resolve the nonlinear mathematical models of rolling motion. For nonlinear systems subjected to random excitations, there are very few special cases can obtain the exact solutions. In this paper, the specific differential equations of rolling motion for intact ship considering the restoring and damping moment have researched firstly. Then the partial stochastic linearization method is applied to study the response statistics of nonlinear ship rolling motion in beam seas. The ship rolling nonlinear stochastic differential equation is then solved approximately by keeping the equivalent damping coefficient as a parameter and nonlinear response of the ship is determined in the frequency domain by a linear analysis method finally.
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      Vessels stability problems need to resolve the nonlinear mathematical models of rolling motion. For nonlinear systems subjected to random excitations, there are very few special cases can obtain the exact solutions. In this paper, the specific differe...

      Vessels stability problems need to resolve the nonlinear mathematical models of rolling motion. For nonlinear systems subjected to random excitations, there are very few special cases can obtain the exact solutions. In this paper, the specific differential equations of rolling motion for intact ship considering the restoring and damping moment have researched firstly. Then the partial stochastic linearization method is applied to study the response statistics of nonlinear ship rolling motion in beam seas. The ship rolling nonlinear stochastic differential equation is then solved approximately by keeping the equivalent damping coefficient as a parameter and nonlinear response of the ship is determined in the frequency domain by a linear analysis method finally.

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      참고문헌 (Reference)

      1 Jung-mo, Y, "respect to the acceptability of ship grounding risks"

      2 Lee, D, "Theoretical and experimental study on dynamic behavior of a damaged ship in waves" 34 (34): 21-31, 2007

      3 Davies, H. G, "The response envelope probability density function of a Duffing oscillator with random narrow-band excitation" 139 (139): 1-8, 1990

      4 Lee,S.K, "Stability Analysis of an Initially Inclined Ship in Following Sea" 67 (67): 717-719, 2000

      5 Surendran, S, "Simplified model for predicting the onset of parametric rolling" 34 (34): 630-637, 2007

      6 Ikeda, Y, "Seakeeping Performances of a Large Waves-Piercing Catamaran in Beam Waves" 2008

      7 Lee, S. K, "Risk assessment method of simulation-based for the intact ship stability" 2009

      8 Belenky, V. L, "Probabilistic qualities of nonlinear stochastic rolling" 25 (25): 1-25, 1998

      9 Zhan-Jun Long, "Probabilistic Prediction of Stability of Ship by Risk Based Approach" 한국항해항만학회 33 (33): 255-261, 2009

      10 Karnopp,D, "Power balance method for nonlinear random vibration" 34 (34): 212-14, 1967

      1 Jung-mo, Y, "respect to the acceptability of ship grounding risks"

      2 Lee, D, "Theoretical and experimental study on dynamic behavior of a damaged ship in waves" 34 (34): 21-31, 2007

      3 Davies, H. G, "The response envelope probability density function of a Duffing oscillator with random narrow-band excitation" 139 (139): 1-8, 1990

      4 Lee,S.K, "Stability Analysis of an Initially Inclined Ship in Following Sea" 67 (67): 717-719, 2000

      5 Surendran, S, "Simplified model for predicting the onset of parametric rolling" 34 (34): 630-637, 2007

      6 Ikeda, Y, "Seakeeping Performances of a Large Waves-Piercing Catamaran in Beam Waves" 2008

      7 Lee, S. K, "Risk assessment method of simulation-based for the intact ship stability" 2009

      8 Belenky, V. L, "Probabilistic qualities of nonlinear stochastic rolling" 25 (25): 1-25, 1998

      9 Zhan-Jun Long, "Probabilistic Prediction of Stability of Ship by Risk Based Approach" 한국항해항만학회 33 (33): 255-261, 2009

      10 Karnopp,D, "Power balance method for nonlinear random vibration" 34 (34): 212-14, 1967

      11 Epele, L. N, "Path-integral approach to nonlinear self-excited oscillators" 31 (31): 463-, 1985

      12 Caughey,T.K, "On the response of non-linear oscillators to stochastic excitation" 1 (1): 2-4, 1986

      13 Birman,V, "On the nonlinear uncoupled roll and pitch of submerged vehicles" 13 (13): 621-625, 1986

      14 Contento, G, "On the effectiveness of constant coefficients roll motion equation" 23 (23): 597-618, 1996

      15 Haddara, M. R, "On the Joint Probability Density Function of Non-Linear Rolling Motion" 169 (169): 562-569, 1994

      16 Cai, G. Q, "On exact stationary solutions of equivalent non-linear stochastic systems" 23 (23): 315-325, 1988

      17 Surendran, S, "Numerical simulation of ship stability for dynamic environment" 30 (30): 1305-1317, 2003

      18 Cai,G.Q, "Non-linear systems of multiple degrees of freedom under both additive and multiplicative random excitations" 278 (278): 889-901, 2004

      19 Surendran, S, "Non-linear roll dynamics of a Ro-Ro ship in waves" 32 (32): 1818-1828, 2005

      20 Ochi,M.K, "Non-Gaussian random processes in ocean engineering" 1 (1): 28-39, 1986

      21 Socha,L, "Linearization in Analysis of Nonlinear Stochastic Systems: Recent Results---Part I: Theory" 58 (58): 178-205, 2005

      22 Brukner, A, "Generalization of the equivalent linearization method for non-linear random vibration problems" 22 (22): 227-235, 1987

      23 Zhu, W. Q, "Equivalent nonlinear system method for stochastically excited Hamiltonian systems" 61 (61): 618-623, 1994

      24 Proppe, C, "Equivalent linearization and Monte Carlo simulation in stochastic dynamics" 18 (18): 1-15, 2003

      25 Chakrabarti,S, "Empirical calculation of roll damping for ships and barges" 28 (28): 915-932, 2001

      26 Shin, Y. S, "Criteria for parametric roll of large containerships in longitudinal seas" 112 : 14-47, 2004

      27 Lin, H, "Chaotic roll motion and capsize of ships under periodic excitation with random noise" 17 (17): 185-204, 1995

      28 Jiang, C, "Capsize criteria for ship models with memory-dependent hydrodynamics and random excitation" 358 (358): 1761-1791, 2000

      29 Polidori, D. C, "Approximate solutions for non-linear random vibration problems" 11 (11): 179-185, 1996

      30 Elishakoff, I, "Approximate solution for nonlinear random vibration problems by partial stochastic linearization" 8 (8): 233-237, 1993

      31 Langley,R.S, "An investigation of multiple solutions yielded by the equivalent linearization method" 127 (127): 271-281, 1988

      32 Dalzell,J.F, "A note on the form of ship roll damping" 22 (22): 178-185, 1978

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      학술지 이력

      학술지 이력
      연월일 이력구분 이력상세 등재구분
      2026 평가예정 재인증평가 신청대상 (재인증)
      2020-01-01 평가 등재학술지 유지 (재인증) KCI등재
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      2013-01-01 평가 등재 1차 FAIL (등재유지) KCI등재
      2010-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2008-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2006-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2003-01-01 평가 등재학술지 선정 (등재후보2차) KCI등재
      2001-01-01 평가 등재후보학술지 선정 (신규평가) KCI등재후보
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      학술지 인용정보

      학술지 인용정보
      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 0.52 0.52 0.48
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.44 0.4 0.685 0.16
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