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  • The dynamic analysis is an important part of basic research of complex planetary transmission systems with split power flow. The bifurcation characteristics of the resonance courses especially for high-speed weakly and strongly non-linear parametric and in the damping time-heteronymous systems are highly sensitive to their parameters, i.e. to the quality and quantity of their bifurcation features and ambiguities. In the case of mass discretisation, their analytical – numerical so-lution leads to complex integro-differential equations with solving kernels in the form of Green’s resolventes and complex simulation models in MATLAB/Simulink. The case of one branch of the planetary transmission system with six degrees of freedom is analysed in terms of internal dynamics in this pa-per, i.e. the causes of the quantity and quality of resonance bifurcation curves and formation of ambiguity characteristics of relative motion in gear meshes.
  • The dynamic analysis is an important part of basic research of complex planetary transmission systems with split power flow. The bifurcation characteristics of the resonance courses especially for high-speed weakly and strongly non-linear parametric and in the damping time-heteronymous systems are highly sensitive to their parameters, i.e. to the quality and quantity of their bifurcation features and ambiguities. In the case of mass discretisation, their analytical – numerical so-lution leads to complex integro-differential equations with solving kernels in the form of Green’s resolventes and complex simulation models in MATLAB/Simulink. The case of one branch of the planetary transmission system with six degrees of freedom is analysed in terms of internal dynamics in this pa-per, i.e. the causes of the quantity and quality of resonance bifurcation curves and formation of ambiguity characteristics of relative motion in gear meshes. (en)
Title
  • Dynamic analysis of resonance - bifurcation characteristics of non-linear parametric systems
  • Dynamic analysis of resonance - bifurcation characteristics of non-linear parametric systems (en)
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  • Dynamic analysis of resonance - bifurcation characteristics of non-linear parametric systems
  • Dynamic analysis of resonance - bifurcation characteristics of non-linear parametric systems (en)
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  • RIV/61388998:_____/12:00380294!RIV13-AV0-61388998
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  • 132477
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  • RIV/61388998:_____/12:00380294
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  • non-linear dynamics; time heteronymous systems; damping; gears (en)
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  • [E61EB00FF73B]
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  • Liberec
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  • Advances in Mechanisms Design
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  • Houfek, Martin
  • Kratochvíl, Ctirad
  • Hortel, Milan
  • Škuderová, Alena
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  • Springer-Verlag
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  • 978-94-007-5124-8
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