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Transactions of the Institute of Systems, Control and Information Engineers Vol. 37 (2024), No. 6

ISIJ International
belloff
ONLINE ISSN: 2185-811X
PRINT ISSN: 1342-5668
Publisher: THE INSTITUTE OF SYSTEMS, CONTROL AND INFORMATION ENGINEERS (ISCIE)

Backnumber

  1. Vol. 37 (2024)

    1. No.9
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    3. No.7
    4. No.6
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    6. No.4
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  2. Vol. 36 (2023)

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  3. Vol. 35 (2022)

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  4. Vol. 34 (2021)

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  5. Vol. 33 (2020)

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  6. Vol. 32 (2019)

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  7. Vol. 31 (2018)

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  8. Vol. 30 (2017)

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  9. Vol. 29 (2016)

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  10. Vol. 28 (2015)

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  11. Vol. 27 (2014)

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  12. Vol. 26 (2013)

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  13. Vol. 25 (2012)

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  14. Vol. 24 (2011)

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  15. Vol. 23 (2010)

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  16. Vol. 22 (2009)

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  17. Vol. 21 (2008)

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  18. Vol. 20 (2007)

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  19. Vol. 19 (2006)

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  20. Vol. 18 (2005)

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  22. Vol. 16 (2003)

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  23. Vol. 15 (2002)

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  24. Vol. 14 (2001)

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  25. Vol. 13 (2000)

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  26. Vol. 12 (1999)

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  27. Vol. 11 (1998)

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  28. Vol. 10 (1997)

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  29. Vol. 9 (1996)

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  30. Vol. 8 (1995)

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  31. Vol. 7 (1994)

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  32. Vol. 6 (1993)

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  33. Vol. 5 (1992)

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  34. Vol. 4 (1991)

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  35. Vol. 3 (1990)

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  36. Vol. 2 (1989)

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  37. Vol. 1 (1988)

    1. No.7
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    3. No.5
    4. No.4
    5. No.3
    6. No.2
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Transactions of the Institute of Systems, Control and Information Engineers Vol. 37 (2024), No. 6

Mechanisms of Taming Chaos in Stick-slip Vibrations of Forced-self-excited Mechanical Systems with Dry Friction

Hideyuki Kato, Kaito Kato, Shu Karube, Hiroyuki Asahara, Takuji Kousaka

pp. 151-157

DOI:

10.5687/iscie.37.151

Abstract

This study evaluates the effects of weak harmonic perturbations applied to a mechanical system with dry sliding parts that exhibits both chaotic and periodic stick-slip vibrations. A previously published model of such a system was tested in numerical simulations. Since the trajectories of the stick-slip vibrations in the system include removal discontinuities, we use a technique based on the Poincaré map for analysis. This analysis reveals that weak harmonic perturbations induce a shift of the bifurcation points in agreement with several previous studies, which suggests a mechanism for taming the chaotic behavior of the system. Our results indicate that taming the chaotic behavior in mechanical systems with discontinuities can be addressed with weak harmonic perturbations.

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Mechanisms of Taming Chaos in Stick-slip Vibrations of Forced-self-excited Mechanical Systems with Dry Friction

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Ris

Simultaneous Design of Two-stage Gearboxes

Yoshikazu Yamanaka, Satoshi Wakahara, Katsutoshi Yoshida

pp. 158-166

DOI:

10.5687/iscie.37.158

Abstract

In this paper, we propose a novel gearbox design method called multiple gearbox optimization (MGO), that can simultaneously design multiple patterns of feasible gearboxes. This MGO consists of a penalty handling method and a multimodal optimization method. The handling method converts an existing constrained gearbox design problem into an unconstrained one. The multimodal optimization method is developed by making our previously proposed gravitational particle swarm algorithm (GPSA) to solve mixed-integer optimization problems. As a result, our MGO successfully obtained an average of 14.18 design patterns in a single run that satisfied all design constraints. Statistical tests indicated that the performance of our MGO was significantly superior to some conventional methods in terms of the number of design patterns and the volume/weight of gearboxes.

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Simultaneous Design of Two-stage Gearboxes

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Achieving Multi-solution Tracking in Gravitational Particle Search Algorithm Through Single Parameter Extension

Yoshikazu Yamanaka, Shoki Hirose, Katsutoshi Yoshida

pp. 167-174

DOI:

10.5687/iscie.37.167

Abstract

In this study, we propose a novel optimization method, which can track multiple optimal solutions in dynamic environments. In our previous study, we proposed a gravitational particle swarm algorithm (GPSA), which is able to search for multiple optimal solutions. In this paper, first, we apply the original GPSA to a multi-solution tracking problem and reveal its drawback. Second, we propose a modified GPSA, called τGPSA, by replacing original GPSA's update rule for personal bests with a tolerance update rule. Finally, we demonstrate that τGPSA can track multiple optimal solutions in an one-dimensional shifting sphere function.

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Achieving Multi-solution Tracking in Gravitational Particle Search Algorithm Through Single Parameter Extension

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