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Fractal‐based dynamic response of a pair of spur gears considering microscopic surface morphology
by
Yu, Xin
, Wu, Shijing
, Liu, Sheng
, Sun, Yunyun
in
Differential equations
/ Dimensionless analysis
/ Dynamic models
/ Dynamic response
/ Fractal analysis
/ Fractal geometry
/ fractal theory
/ Fractals
/ gear pair
/ Influence
/ Methods
/ Morphology
/ Normal distribution
/ Random variables
/ Spur gears
/ Stiffness
/ surface topography
/ Topography
2021
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Fractal‐based dynamic response of a pair of spur gears considering microscopic surface morphology
by
Yu, Xin
, Wu, Shijing
, Liu, Sheng
, Sun, Yunyun
in
Differential equations
/ Dimensionless analysis
/ Dynamic models
/ Dynamic response
/ Fractal analysis
/ Fractal geometry
/ fractal theory
/ Fractals
/ gear pair
/ Influence
/ Methods
/ Morphology
/ Normal distribution
/ Random variables
/ Spur gears
/ Stiffness
/ surface topography
/ Topography
2021
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Do you wish to request the book?
Fractal‐based dynamic response of a pair of spur gears considering microscopic surface morphology
by
Yu, Xin
, Wu, Shijing
, Liu, Sheng
, Sun, Yunyun
in
Differential equations
/ Dimensionless analysis
/ Dynamic models
/ Dynamic response
/ Fractal analysis
/ Fractal geometry
/ fractal theory
/ Fractals
/ gear pair
/ Influence
/ Methods
/ Morphology
/ Normal distribution
/ Random variables
/ Spur gears
/ Stiffness
/ surface topography
/ Topography
2021
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Fractal‐based dynamic response of a pair of spur gears considering microscopic surface morphology
Journal Article
Fractal‐based dynamic response of a pair of spur gears considering microscopic surface morphology
2021
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Overview
The meshing surfaces of a gear pair are rough from a microscopic perspective and the surface topography will affect the dynamic response. To study the influence of real surface topography on the gear system dynamic performance, this paper establishes a 3‐degree of freedom transverse‐torsional dynamic model with regard to the morphology of the interface. By fractal theory, the expression of backlash between gears is modified based on the height of asperities. The time‐varying stiffness is calculated according to the fractal method rather than assuming a constant, which is more realistic. The dimensionless dynamic differential equations are established and solved with surface topography affected backlash function and time‐varying stiffness. The dynamic response of the gear system with respect to fractal dimension and fractal roughness is analyzed.
Publisher
John Wiley & Sons, Inc,Wiley
Subject
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