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[Technical Calculation]   [Technical Calculation]
 Calculation method and the concept of basic rating life of the ball bearing   Excerpted from GB/T 6391—2010  Dimension of Normal Parallel Key Type   Excerpted from GB/T 1096—1979





 1. ■ Life         Dimension of Normal Parallel Key Type (Excerpted from GB/T 1096—1979)
 Life (of a single set of rolling bearings) refers to the number of revolutions that one collar or washer of a bearing rotates relative to an-
 other collar or washer before the first sign of fatigue expansion appears on one collar or washer or rolling element material of the
 bearing.                         Type A                        Type B                   Type C
 Note: Life can also be expressed in hours of operation at a given constant speed.
                       h                           c or r
 2. ■ Basic rating life
 For bearings with currently used common high-quality materials, good processing quality and operating under normal operating condi-  R=b/2  R=b/2
 tions, it refers to the rated life related to 90% reliability.  b
 3. ■ Modified rating life          L                             L                        L
 The rating life obtained by modifying the basic rating life considering 90% or other reliability levels, bearing fatigue loads and/or spe-
 cial bearing performance and/or contaminated lubricants and/or other unconventional operating conditions.
                   Mark Example:
 4. ■ Basic dynamic radial load rating  Round end normal parallel key (Shape A) b=16mm, h=10mm, L=100mm  Mark: Key 16×100 GB/T 1096—1979
 It refers to the constant radial load that a set of rolling bearings can bear theoretically. The basic rated life of the bearing under this   Mark with the same dimension (Shape B), (Shape C): Key B16×100 GB/T 1096—1979, Mark: Key C16×100 GB/T 1096—1979
 load is one million revolutions.
 Note: For a single row angular contact bearing, the load refers to the radial component of the load that causes the bearing rings to   Table 1 Correspondence of b and h with Nominal Size and Limit Deviation
 produce pure radial displacement between each other.  Nominal Dimension  2  3  4  5  6  8  10  12  14  16  18  20  22
                   b Limit Deviation  0             0             0               0               0
 5. ■ Dynamic equivalent radial load  (h9)  -0.025  -0.030       -0.036          -0.043          -0.052
 It refers to a constant radial load, under which the rolling bearing has the same life as that under the actual load condition.  Nominal Dimension  2  3  4  5  6  7  8  8  9  10  11  12  14
                   h Limit Deviation  0  (  0  )  ①  0  (  0  )  ①        0                    0
 6. ■Dynamic equivalent radial load  (h11)  -0.06 -0.025  -0.075 -0.030  -0.090               -0.110
 6.1  Dynamic equivalent radial load of single set of bearing   C or r  0.16~0.25  0.25~0.40  0.40~0.60  0.60~0.80
 The dynamic equivalent radial load of radial contact and angular contact ball bearings under constant radial and axial loads is:   Nominal Dimension  25  28  32  36  40  45  50  56  63  70  80  90  100
 Pr =XFr + YFa EEEEEEEEEEEEEEEEEEEEEEEEEEEEE (3)  b Limit Deviation  0  0         0               0
 See Table 1 on P.649 for X and Y values. These coefficients are applicable to bearings with raceway groove curvature radius comply-  (h9)  -0.052  -0.062  -0.074  -0.087
 ing with requirements listed on P.649. For the curvature radius of the other raceway grooves, the X and Y values can be calculated by
 4.2 in ISO/TR 8646:1985.  Nominal Dimension  14  16  18  20  22  25  28   32   32   36   40   45    50
                   h Limit Deviation    0                    0                          0
 6.2. Dynamic equivalent radial load of bearing group  (h11)  -0.110  -0.130          -0.160
 6.2.1 Single row angular contact ball bearing "back-to-back" or "face-to-face" configuration  C or r  0.60~0.80  1.0~1.2  1.6~2.0  2.5~3.0
 Two sets of identical single row angular contact ball bearings are installed side by side on the same shaft in "back-to-back" or "face-  ① The values in parentheses (corresponding to h9) apply to Shape B keys.
 to-face" configuration, and rotate as a whole (installed in pairs). When calculating their dynamic equivalent radial load, it should be
 considered as a set of double row angular contact bearings.  Table 2 Correspondence of L with Nominal Size and Limit Deviation
 Note: If two sets of identical single row radial contact ball bearings operate in a "back-to-back" or "face-to-face" configuration, users   Nominal Dimension  6  8  10  12  14  16  18  20  22  25  28  32  36  40  45  50  56  63  70  80  90 100 110
 should consult the bearing manufacturer for the calculation method of their dynamic equivalent radial load.  L Limit Deviation  0  0  0  0  0  0
                        (h14)     -0.36      -0.43        -0.52         -0.62          -0.74      -0.87
 7. ■Basic rating life
 7.1  Life formula  Note: Key Length L
                   Row: 6,8,10,12,14,16,18,20,22,25,28,32,36,40,45,50,56,63,70,80,90,100,110,125,140,160,180,200,220,250,280,320,360,400,500 Tolerance is h14
 The basic rating life formula for radial ball bearings is:
 3                 1. Parallel key, Keyway profile size should comply with regulations of GB/T 1095—2003 “Keyway profile sizes for parallel keys”.
 C r
 L 10=( )  EEEEEEEEEEEEEEEEEEEEEEEEEEEEEEE (4)  2. Technical conditions for normal parallel keys should comply with regulations of GB/T 1568—2008 "Technical specifications for keys".
 P r
                   3. When the key length is longer than 500mm, its length should be selected according to R20 series of GB/T 321—2005 "Preferred numbers -Series of preferred numbers".
 The life formula is also applicable to the life estimation of a bearing group consisting of two or more sets of single row bearing group.
 At this time, the rated load C r is calculated according to the whole bearing group, the equivalent load P r is calculated according to the
 total load acting on the bearing group, and the X and Y values used are based on the requirements listed in 6.2.
 7.2 Load limiting conditions of life formula
 The life formula can give a satisfactory result in a wide range of bearing loads. However, excessive loads can produce harmful plastic
 deformation at the point of contact between the ball and the groove. Therefore, when P r is greater than the smaller of C 0r or 0.5C r, the
 user should consult the bearing manufacturer to determine the applicability of the life formula.
 Too small load can cause other failure modes, which are not included in this standard.







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