Finish boring is a machining process to achieve the cylinder bore dimensional and geometrical accuracy. The bore cylindricity error sources, including the workpiece thermal expansion and deformation due to cutting and clamping forces, and spindle radial error motion, in finish boring were identified using combined experimental and finite element method (FEM) analysis. Experiments were conducted to measure the workpiece temperature, cutting and clamping forces, spindle error, and bore shape. FEM analysis of the workpiece temperature, thermal expansion, and deformation due to cutting and clamping forces was performed. The coordinate measurement machine (CMM) measurements of the bore after finish boring showed the 5.6 μm cylindricity and a broad spectrum from the second to tenth harmonics. The FEM revealed the effects of workpiece thermal expansion (1.7 μm cylindricity), deformation due to cutting force (0.8 μm cylindricity), and clamping force (1.9 μm cylindricity) on the finished bore and the dominance by the first to third harmonics using the three-jaw fixture. The spindle synchronous radial error motion (3.2 μm cylindricity) was dominated by the fourth and higher order harmonics and matched well with the high (above the fourth) harmonics in CMM measurements (2.9 μm cylindricity). The spindle error was the dominant error source for bore cylindricity in this finish boring study, contributing to about half of the total cylindricity error.

References

1.
Ma
,
Z.
,
Henein
,
N. A.
,
Bryzik
,
W.
, and
Glidewell
,
J.
,
1998
, “
Break-In Liner Wear and Piston Ring Assembly Friction in a Spark-Ignited Engine
,”
Tribol. Trans.
,
41
(
4
), pp.
497
504
.
2.
Rodrigues
,
M. R.
, and
Porto
,
S. F.
,
1993
, “Torque Plate Honing on Block Cylinder Bores,”
SAE
Paper No. 931679.
3.
Matsuo
,
K.
,
Kiga
,
S.
,
Murata
,
S.
,
Satou
,
N.
,
Miyake
,
H.
,
Suzuki
,
K.
,
Sugiyama
,
K.
, and
Monchujo
,
T.
, 2005, “Reduction of Piston System Friction by Applying a Bore Circularity Machining Technique to the Cylinder Block,”
SAE
Paper No. 2005-01-1656.
4.
Meadows
,
J. D.
,
2009
,
Geometric Dimensioning and Tolerancing Handbook: Applications, Analysis & Measurement
, ASME Press, New York.
5.
Subramani
,
G.
,
Kapoor
,
S. G.
, and
DeVor
,
R. E.
,
1993
, “
A Model for the Prediction of Bore Cylindricity During Machining
,”
ASME J. Manuf. Sci. Eng.
,
115
(
1
), pp.
15
22
.
6.
Kakade
,
N. N.
, and
Chow
,
J. G.
,
1993
, “
Finite Element Analysis of Engine Bore Distortions During Boring Operation
,”
ASME J. Manuf. Sci. Eng.
,
115
(
4
), pp.
379
384
.
7.
Zheng
,
Y.
,
Li
,
H.
,
Olson
,
W. W.
, and
Sutherland
,
J. W.
,
2000
, “
Evaluating Cutting Fluid Effects on Cylinder Boring Surface Errors by Inverse Heat Transfer and Finite Element Methods
,”
ASME J. Manuf. Sci. Eng.
,
122
(
3
), pp.
377
383
.
8.
Tang
,
Y.
,
Ding
,
K.
,
Sasahara
,
H.
,
Nishimura
,
K.
, and
Watanabe
,
T.
,
2008
, “
Clarification of the Amount of Machining Error Resulting From the Cutting Force and Thermal Expansion During the Cylinder Liner Boring Process
,”
J. Adv. Mech. Des., Syst., Manuf.
,
2
(
3
), pp.
332
342
.
9.
Kim
,
K.
,
Eman
,
K. F.
, and
Wu
,
S. M.
,
1987
, “
In-Process Control of Cylindricity in Boring Operations
,”
ASME J. Eng. Ind.
,
109
(
4
), pp.
291
296
.
10.
Martin
,
D. L.
,
Tabenkin
,
A. N.
, and
Parsons
,
F. G.
,
1995
, “
Precision Spindle and Bearing Error Analysis
,”
Int. J. Mach. Tools Manuf.
,
35
(
2
), pp.
187
193
.
11.
Choi
,
J. P.
,
Lee
,
S. J.
, and
Kwon
,
H. D.
,
2003
, “
Roundness Error Prediction With a Volumetric Error Model Including Spindle Error Motions of a Machine Tool
,”
Int. J. Adv. Manuf. Technol.
,
21
(
12
), pp.
923
928
.
12.
Subramani
,
G.
,
Whitmore
,
M. C.
,
Kapoor
,
S. G.
, and
DeVor
,
R. E.
,
1991
, “
Temperature Distribution in a Hollow Cylindrical Workpiece During Machining: Theoretical Model and Experimental Results
,”
ASME J. Manuf. Sci. Eng.
,
113
(
4
), pp.
373
380
.
13.
ISO
, 2011, “Geometrical Product Specifications (GPS)—Cylindricity—Part 1: Vocabulary and Parameters of Cylindrical Form,” International Organization for Standardization, Geneva, Switzerland, Standard No.
ISO 12180-1:2011
.
14.
ISO
, 2015, “Test Code for Machine Tools—Part 7: Geometric Accuracy of Axes of Rotation,” International Organization for Standardization, Geneva, Switzerland, Standard No.
ISO 230-7:2015
.
15.
Chen
,
L.
,
Tai
,
B. L.
,
Yang
,
J. A.
, and
Shih
,
A. J.
,
2017
, “
Experimental Study and Finite Element Modeling of Workpiece Temperature in Finish Cylinder Boring
,”
ASME J. Manuf. Sci. Eng.
,
139
(
11
), p.
111003
.
16.
Coleman
,
T. F.
, and
Li
,
Y.
,
1994
, “
On the Convergence of Interior-Reflective Newton Methods for Nonlinear Minimization Subject to Bounds
,”
Math. Program.
,
67
(
1–3
), pp.
189
224
.
17.
Coleman
,
T. F.
, and
Li
,
Y.
,
1996
, “
An Interior Trust Region Approach for Nonlinear Minimization Subject to Bounds
,”
SIAM J. Optim.
,
6
(
2
), pp.
418
445
.
You do not currently have access to this content.