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A rotationally periodic continuous analog model for bladed disk assembly vibration / Tomasz Krzyżyński.

Autor:

KRZYŻYŃSKI, Tomasz. Politechnika Koszalińska - Wydział Mechaniczny, Katedra Mechaniki Precyzyjnej - Zakład Mechatroniki, 1997 -

Współtwórca(-y):

Polish-German Workshop on Dynamical Problems in Mechanical Systems (5 ; 1997 ; Zakopane, Polska)

Rodzaj materiału:

ArtykułJęzyk: angielski Szczegóły wydania: 1998. W: Zeszyty Naukowe Politechniki Warszawskiej : Machine dynamics problems. - 1998, vol. 20, s. 167-179Streszczenie: A rotationally periodic continuous analog model is considered in order to enhance the understanding of the vibratory response of bladed disk assembly. The analogy uses a series of transversely and longitudinally vibrating continuous segments. The segments are arranged in a rotationally periodic pattern, with coupling between each other accomplished by suspension elements. Analytical expressions for the system eigenfrequencies and eigenfunctions are found. Results in the case of free vibrations of a perfect periodic system are presented.

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Wstecz	0792 On application of fuzzy logic in active control of truck driver's seat /	0792 Applications of fuzzy logic methods to disturbances compensation in processes of fine grinding /	0792 On steady state dynamics of railway tracks modelled as continuous periodic structures /	0792 A rotationally periodic continuous analog model for bladed disk assembly vibration /	0792 Selection methodology of vibro-isolation properties of seat suspension systems /	0792 Influence of chosen parameters of dynamic burnishing on residual stresses pattern in object surface layer /	0792 Sensitivity analysis of the influence of dynamic material parameters on the blanking process and quality of the cut /	Dalej

Dane z autopsji.

A rotationally periodic continuous analog model is considered in order to enhance the understanding of the vibratory response of bladed disk assembly. The analogy uses a series of transversely and longitudinally vibrating continuous segments. The segments are arranged in a rotationally periodic pattern, with coupling between each other accomplished by suspension elements. Analytical expressions for the system eigenfrequencies and eigenfunctions are found. Results in the case of free vibrations of a perfect periodic system are presented.