1993
DOI: 10.1016/0890-6955(93)90077-8
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Applied mechanics in grinding part II: Modelling of elastic modulus of wheels and interface forces

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Cited by 21 publications
(4 citation statements)
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“…The empirical value of elasticity modulus for a grinding wheel composed of a commercial bond is E = 69 GPa and for a wheel composed from a glass-crystalline bond is E = 78.5 GPa. This fact seems to confirm the rightness of assumptions of Zhang et al (1993) made for modelling the elasticity modulus, that the final value of the grinding wheel elasticity modulus depends among others on the bond structure.…”
Section: Physical Properties Of Cbn Grinding Wheelssupporting
confidence: 73%
See 1 more Smart Citation
“…The empirical value of elasticity modulus for a grinding wheel composed of a commercial bond is E = 69 GPa and for a wheel composed from a glass-crystalline bond is E = 78.5 GPa. This fact seems to confirm the rightness of assumptions of Zhang et al (1993) made for modelling the elasticity modulus, that the final value of the grinding wheel elasticity modulus depends among others on the bond structure.…”
Section: Physical Properties Of Cbn Grinding Wheelssupporting
confidence: 73%
“…Meanwhile, the elasticity modulus of silicate glass fluctuates within the range from 58 to 70 GPa and depends on the fraction of modifier ions with a high field strength (De Guire and Brown, 1984). Zhang et al (1993) claim that the modulus E is a well-defined criterion for a grinding wheel, but it is an extremely complex function composed from many factors, including a fraction and a type of bond.…”
Section: Elements Of a State Of The Art Taking Into Consideration Thementioning
confidence: 99%
“…Dimensional analysis has been proved to be successful and effective in generating analytical formulae for complex systems involving a large number of variables such as rolling [11,12], polishing [13], grinding [14][15][16], and metal forming [17]. With the understanding achieved in the above sections, we are now able to develop a parametric model to predict the mist flow rate.…”
Section: Dimensional Analysismentioning
confidence: 94%
“…The scope of this paper is to generalize these results and calculate, in terms of an integral expression, the time-dependent temperature field ( , , ) satisfying (1)-(3) for any constant ℎ ≥ 0, considering any heat flux profile. From this general expression, we will recover the expressions for the particular cases found in the literature (constant [8,9] and linear [7] heat flux profiles), calculating also solutions for other heat flux profiles found in the literature, such as triangular [10][11][12][13][14][15] and parabolic [16]. These latter solutions do not seem to be reported in the literature.…”
Section: Introductionmentioning
confidence: 99%