A helical groove 1B is formed in the sliding surface 1A of a sliding bearing 1 over the entire axial region thereof. To establish the height of a peak 1a defined by the helical groove 1B, an imaginary reference line L extending parallel to the axis is formed which is determined such that the total cross-sectional area of all the peaks 1a is equal to the total cross-sectional area of all the valleys 1b when the helical groove 1B is considered in axial section. A height, as measured from the reference line L to the top 1a′ of the peak 1a is chosen in the range of from 1 to 8 μm. The space created by forming the valleys 1b allows the supply of lubricant oil to be increased, thereby simultaneously achieving a reduction in the frictional resistance and the occurrence of an impact sound.
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0. 28. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=2ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h<3 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1.5 (4) line-formulae description="In-line Formulae" end="tail"?> in which h and ΔC are measured in unit of μm.
0. 21. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=5/1.9ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h<3 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1 (4) line-formulae description="In-line Formulae" end="tail"?> in which h and ΔC are measured in unit of μm.
15. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by three rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=5 (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=3 (3) line-formulae description="In-line Formulae" end="tail"?> in which h and ΔC are measured in unit of μm and in which the valley-shaped recess has a cross-sectional shape that is not exactly geometrically circular.
0. 35. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
h=ΔC (1)
line-formulae description="In-line Formulae" end="lead"?>h=5/1.9ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=8 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1 (4) line-formulae description="In-line Formulae" end="tail"?> and wherein ΔC/h is not between 0.666 and 0.669,
in which h and ΔC are measured in unit of μm and in which the valley-shaped recess has a cross-sectional shape that is not exactly geometrically circular.
0. 34. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=5/1.9ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=8 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1 (4) line-formulae description="In-line Formulae" end="tail"?> and wherein ΔC/h is not between 0.666 and 0.669,
in which h and ΔC are measured in unit of μm and in which the valley-shaped recess is trapezoidal in cross-section.
9. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=2ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=8 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1.5 (4) line-formulae description="In-line Formulae" end="tail"?> in which h and ΔC are measured in unit of μmand in which the valley-shaped recess has a cross-sectional shape that is not exactly geometrically circular.
1. A sliding bearing including a plurality of axially spaced, annular continuous or discontinuous peaks which extend circumferentially on a surface of the sliding bearing which comes into sliding contact with a rotating shaft in which, as viewed in an axial cross-section, the various portions are defined on the basis of an imaginary reference line which intersects with individual peak regions, extends parallel to the axis and is determined such that the total cross-sectional area of peak regions located above the reference line is equal to the total cross-sectional area of valley-shaped recess regions located below the reference line, the top of the peak having a height ΔC above the imaginary reference line and a height as measured from the bottom of the valley-shaped recess to the top of the peak, denoted by h, the parameter ΔC being taken on an ordinate and the parameter h being taken on the abscissa in a graphical representation, the parameters ΔC and h being located within an area defined by four rectilinear lines given by the following mathematical equations:
line-formulae description="In-line Formulae" end="lead"?>h=ΔC (1) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=5/1.9ΔC (2) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>h=8 (3) line-formulae description="In-line Formulae" end="tail"?> line-formulae description="In-line Formulae" end="lead"?>ΔC=1 (4) line-formulae description="In-line Formulae" end="tail"?> in which h and ΔC are measured in unit of μm, and in which the valley-shaped recess has a cross-sectional shape that is not exactly geometrically circular.
4. A sliding bearing according to
5. A sliding bearing according to
0. 6. A sliding bearing according to
0. 7. A sliding bearing according to
10. A sliding bearing according to
0. 11. A sliding bearing according to
0. 12. A sliding bearing according to
13. A sliding bearing according to
14. A sliding bearing according to
0. 16. A sliding bearing according to
0. 17. A sliding bearing according to
19. A sliding bearing according to
20. A sliding bearing according to
0. 22. A sliding bearing according to
0. 23. A sliding bearing according to
0. 24. A sliding bearing according to
0. 25. A sliding bearing according to
0. 26. A sliding bearing according to
0. 27. A sliding bearing according to
0. 29. A sliding bearing according to
0. 30. A sliding bearing according to
0. 31. A sliding bearing according to
0. 32. A sliding bearing according to
0. 33. A sliding bearing according to
0. 36. A sliding bearing according to
0. 37. A sliding bearing according to
0. 38. A sliding bearing according to
0. 39. A sliding bearing according to
0. 40. A sliding bearing according to
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h=5/1.9ΔC (2)
h=8 (3)
ΔC=1 (4)
where h and ΔC are measured in unit of μm.
With the sliding bearing thus constructed, a lubricant oil is stored in the space of an annular groove formed between a pair of axially adjacent peaks or in the valley-shaped recess, whereby the amount of lubricated oil which is maintained between the sliding surfaces can be increased. If the internal diameter of the sliding surface of the sliding bearing is small so as to reduce the clearance between the sliding surface of the rotating shaft and the sliding surface of the sliding bearing, the actual clearance between the rotating shaft and the sliding bearing is large as compared with the conventional sliding bearing, whereby the frictional resistance experienced between the sliding surfaces can be minimized.
As to the occurrence of an impact sound, the peaks on the sliding surface of the bearing and the clearance are effective in reducing the occurrence of an impact sound and, at the same time, the frictional resistance is reduced. In this manner, a reduction in the sliding resistance and a reduction in the occurrence of an impact sound are simultaneously achieved.
Referring to the drawings, the invention will be described below with reference to several embodiments thereof shown.
In the sliding bearing 1 according to the present embodiment, the sliding surface 1A is formed over its entire axial region where it is disposed in sliding contact with a sliding surface 2A of a rotating shaft 2, with a helical groove 1B which is continuously circumferentially, thereby forming a peak 1a between a pair of axially adjacent grooves 1B.
When the rotating shaft 2 has an outer diameter D1 of 50 mm, for example, adjacent peaks 1a, which are formed by the grooves 1B, have a pitch p, which is chosen to be equal to 0.2 mm (200 μm). A height h, as measured from the bottom 1b′ of each valley 1b to the top 1a′ of the peak 1a, is chosen to be equal to 8 μm at the maximum.
In particular, in the present embodiment, the helical groove 1B is formed by a boring operation, and the height of the top 1a′ of each peak 1a is determined in the following manner. Specifically, over the entire axial region of the sliding surface 1A in which the helical groove 1B is formed, an imaginary reference line L is determined which intersects the individual peaks 1a and which extends parallel to the axis such that the total cross-section area of the individual peaks 1a located above the reference line L is equal to the total cross-sectional area of the space comprising the individual valleys 1b. A height ΔC, as measured from the imaginary reference line L to the top 1a′ of each peak 1a, is chosen to be is a range from 1 to 8 μm. It will be appreciated from the ratio of the described pitch p of 200 μm and the described height h, which is equal to or less than 8 μm, that the actual cross-sectional configuration of the sliding bearing 1 will be far greater in the lateral or axial direction as compared with the illustration of the cross section shown in FIG. 1.
From the results of experiments conducted by the applicant, which will be described later, it is found that there is obtained a preferred bearing performance from a sliding bearing 1 which is located in a range delineated by the four rectilinear lines shown in graphical representation in FIG. 2 and expressed by the following mathematical equations, which define the relationship between the height h, measured from the bottom 1b′ of the valley 1b to the top 1a′ of the peak 1a and the height ΔC, as measured from the reference line to the top of the peak:
h=ΔC (1)
h×=5/1.9ΔC (2)
h=8 (3)
ΔC=1 (4)
where h and ΔC are measured in unit of μm.
From the same results of experiments, it is found that a sliding bearing 1 exhibits an excellent bearing performance when it is located in a range defined by four rectilinear lines, expressed by the following equations:
h=ΔC (1)
h=2ΔC (5)
h=8 (3)
ΔC=1.5 (6)
From the results of experiments, it is also found that the most excellent bearing performance is achieved by a sliding bearing 1 which is located in a range delineated by three rectilinear lines, expressed by the following equations:
h=ΔC (1)
h=5 (7)
ΔC=3 (8)
A sliding bearing having a groove formed in its sliding surface is disclosed in Japanese Patent Publication No. 11,530/1988, for example. When the concepts of the height h, the reference line L and the height ΔC according to the present embodiment are applied to the sliding bearing disclosed in this Patent Publication, the relationship between the height h and ΔC are represented by rectilinear lines 10 and 11.
Specifically, in the sliding bearing disclosed in Japanese Patent Publication No. 11,530/1988 (
a=200+0.5 d+0.006 aa h/b≦(1500−a)/1500 (a−b)/a=100−6 Vu0.6 (%)
the denotations used being shown in FIG. 8.
Assuming that Vu=20 m/s, for a combination of d=50 mm, a=240 μm, b≦86 μm, and h≦24 μm, a value corresponding to ΔC as termed in the present embodiment is equal to 15 μm.
If we assume that a=240 μm, b≦86 μm and h≦5 μm, a value corresponding to ΔC is equal to 0.9 μm. Thus, the sliding bearing shown in
In the cited Patent Publication No. 11,530/1988, a groove which is trapezoidal in cross-section is shown in
The experiments have been conducted by choosing values of h=5 μm and p=0.2 mm for the sliding bearing 1 of the present embodiment. The clearance between the sliding surface 2A of the rotating shaft 2 and the sliding bearing 1 refers to the dimension measured across the top 1a′ of the peak 1a and the sliding surface 2A of the rotating shaft 2.
Initially referring to FIG. 3 and considering the occurrence of an impact sound which is developed by abutment of the rotating shaft and the sliding bearing, it is noted that in the sliding bearing of the invention in which ΔC is chosen to be equal to 0 or where no groove is formed in the sliding surface and in the conventional sliding bearing disclosed in the Patent Publication, the impact sound was measured at an acoustic level of 60 dB. By contrast, when ΔC is chosen to be equal to 2.5 μm, and 3.5 μm in the present embodiment, the acoustic level is reduced by 2 to 3 dB over the prior art.
Considering the sliding resistance, it will be seen from
Considering the quantity of lubricant oil which flows between the sliding surfaces of the sliding bearing and the rotating shaft at each number of revolutions, it will be seen from
Considering that relationship between the temperature of the back surface of the sliding bearing and the oil feed temperature of the lubricant oil, it will be noted from
Accordingly, experimental data shown in
Second Embodiment
In both embodiments described above, the peak 1a is helically continuous as a result of the helical groove 1B which continues in the circumferential direction of the sliding surface 1A. However, instead of providing a helical groove, there may be a plurality of annular grooves, which are continuous in the circumferential direction, may be formed in the sliding surface at a given axial spacing, thereby providing angular peaks which are discontinuous in the circumferential direction.
Kamiya, Soji, Kumada, Yoshio, Hashizume, Katsuyuki
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