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      KCI등재 SCIE SCOPUS

      Vibrational behavior of MDOF oscillators subjected to multiple contact constraints

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      https://www.riss.kr/link?id=A107024953

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      다국어 초록 (Multilingual Abstract)

      Vibrational behavior of harmonically excited MDOF oscillators subjected to multiple contact constraints is investigated in this paper using the combination of the Newmark integration scheme and the Linear complementarity problem (LCP) formulation. An ...

      Vibrational behavior of harmonically excited MDOF oscillators subjected to multiple contact constraints is investigated in this paper using the combination of the Newmark integration scheme and the Linear complementarity problem (LCP) formulation. An oscillator with gap-activated non-smooth spring constraints exhibits various complex behavior such as sub-harmonic resonances, bifurcations and chaos, which are effectively predicted using the proposed method. Numerical results were obtained and presented for SDOF and 5-DOF systems with frequency and stiffness parameters varying in wide ranges to validate the Newmark-LCP method and to demonstrate its effectiveness in dealing with MDOF systems with multiple contact constraints.

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      참고문헌 (Reference)

      1 B. C. Wen, "Vibration utilization engineering" Science Publisher 2005

      2 M. Fadaee, "Two-dimensional stick-slip motion of Coulomb friction oscillators" 2015

      3 G. S. Whiston, "The vibro-impact response of a harmonically excited and preloaded one-dimensional linear oscillator" 115 : 303-319, 1987

      4 S. W. Shaw, "The dynamics of a harmonically excited system having rigid amplitude constraints, part 1: subharmonic motions and local bifurcations" 52 : 453-458, 1985

      5 A. V. Dyskin, "Periodic motions and resonances of impact oscillators" 331 (331): 2856-2873, 2012

      6 G. W. Luo, "Period-doubling bifurcations and routes to chaos of the vibratory systems contacting stops" 323 : 210-217, 2004

      7 A. B. Nordmark, "Non-periodic motion caused by grazing incidence in impact oscillators" 145 (145): 279-297, 1991

      8 M. Wiercigroch, "Modelling of dynamical systems with motion dependent discontinuities" 11 : 2429-2442, 2000

      9 S. S. Rao, "Mechanical vibrations" Pearson Prentice Hall 2010

      10 F. Peterka, "Laws of impact motion of mechanical system with one degree of freedom, Part I-theoretical analysis of nmultiple (1/n)-impact motion" 4 : 462-473, 1974

      1 B. C. Wen, "Vibration utilization engineering" Science Publisher 2005

      2 M. Fadaee, "Two-dimensional stick-slip motion of Coulomb friction oscillators" 2015

      3 G. S. Whiston, "The vibro-impact response of a harmonically excited and preloaded one-dimensional linear oscillator" 115 : 303-319, 1987

      4 S. W. Shaw, "The dynamics of a harmonically excited system having rigid amplitude constraints, part 1: subharmonic motions and local bifurcations" 52 : 453-458, 1985

      5 A. V. Dyskin, "Periodic motions and resonances of impact oscillators" 331 (331): 2856-2873, 2012

      6 G. W. Luo, "Period-doubling bifurcations and routes to chaos of the vibratory systems contacting stops" 323 : 210-217, 2004

      7 A. B. Nordmark, "Non-periodic motion caused by grazing incidence in impact oscillators" 145 (145): 279-297, 1991

      8 M. Wiercigroch, "Modelling of dynamical systems with motion dependent discontinuities" 11 : 2429-2442, 2000

      9 S. S. Rao, "Mechanical vibrations" Pearson Prentice Hall 2010

      10 F. Peterka, "Laws of impact motion of mechanical system with one degree of freedom, Part I-theoretical analysis of nmultiple (1/n)-impact motion" 4 : 462-473, 1974

      11 F. Peterka, "Explanation of appearance and characteristics of intermittency chaos of the impact oscillator" 19 (19): 1251-1259, 2004

      12 P. Ing, "Experimental study of impact oscillator with one-sided elastic constraint" 366 : 679-704, 2008

      13 J. S. Walker, "Chaos in a simple impact oscillator : The bender bouncer" 64 (64): 397-409, 1996

      14 Z. K. Peng, "Analysis of bilinear oscillators under harmonic loading using nonlinear output frequency response functions" 49 : 1213-1225, 2007

      15 G. W. Luo, "Analyses of impact motions of harmonically excited systems having rigid amplitude constraints" 34 (34): 1883-1905, 2007

      16 S. D. Yu, "An efficient computational method for vibration analysis of unsymmetric piecewise-linear dynamical systems with multiple degrees of freedom" 71 (71): 493-504, 2013

      17 V. W. T. Sin, "A symmetrically piecewise linear oscillator: Design and measurement" 213 (213): 241-249, 1999

      18 S. H. Doole, "A piecewise linear suspension bridge model: nonlinear dynamics and orbit continuation" 11 : 19-47, 1996

      19 S. W. Shaw, "A periodically forced piecewise linear oscillator" 90 : 129-155, 1983

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      학술지 이력

      학술지 이력
      연월일 이력구분 이력상세 등재구분
      2023 평가예정 해외DB학술지평가 신청대상 (해외등재 학술지 평가)
      2020-01-01 평가 등재학술지 유지 (해외등재 학술지 평가) KCI등재
      2012-11-05 학술지명변경 한글명 : 대한기계학회 영문 논문집 -> Journal of Mechanical Science and Technology KCI등재
      2010-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2008-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2006-01-19 학술지명변경 한글명 : KSME International Journal -> 대한기계학회 영문 논문집
      외국어명 : KSME International Journal -> Journal of Mechanical Science and Technology
      KCI등재
      2006-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2004-01-01 평가 등재학술지 유지 (등재유지) KCI등재
      2001-01-01 평가 등재학술지 선정 (등재후보2차) KCI등재
      1998-07-01 평가 등재후보학술지 선정 (신규평가) KCI등재후보
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      2016 1.04 0.51 0.84
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.74 0.66 0.369 0.12
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