1996
DOI: 10.1088/0143-0807/17/6/009
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A new observation about rolling motion

Abstract: Examination of a photograph of a rolling bicycle wheel shows blurring of its spokes which seems to be distributed in an apparently irregular pattern. Around certain points, however, there is no blurring at all. These points have no transverse velocities and are only moving radially inward or outward. On further analysis it is found that they form a circle whose equation, in polar coordinates, is given by , where a is the wheel radius and lies between and . Comparison with the photograph shows a very good agr… Show more

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Cited by 3 publications
(5 citation statements)
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“…For a tolerance of ±0.04 radians, points with velocity vectors v ij that are collinear with r P − r ij are noted with large black dots in 4, showing a very close correspondence with the highlighted points. Thus, Sharma's observation [6] has been verified experimentally.…”
Section: Experiments 1: Validation Of Sharma's Observation About Rollingmentioning
confidence: 68%
See 2 more Smart Citations
“…For a tolerance of ±0.04 radians, points with velocity vectors v ij that are collinear with r P − r ij are noted with large black dots in 4, showing a very close correspondence with the highlighted points. Thus, Sharma's observation [6] has been verified experimentally.…”
Section: Experiments 1: Validation Of Sharma's Observation About Rollingmentioning
confidence: 68%
“…One such characteristic was identified in this journal just over a decade ago [6]. A photograph of a rolling spoked bicycle wheel (on page 247 of Fundamentals of Physics) is blurred due to its motion [1].…”
Section: Introductionmentioning
confidence: 95%
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“…For example, a photograph of a bicycle wheel in motion showed that the velocity of the rolling wheel at the contact point with the ground is zero [20]. Foong and Lim [21] showed that on the basis of a photograph alone it is possible to correctly estimate the density of a watermelon floating in a pail of water.…”
Section: Review Of Relevant Literaturementioning
confidence: 99%
“…The primary mechanism is illustrated in figure 2, in which the key region is the area of contact between points A and B in figure 2(b). Figure 2(a) recalls that rolling is equivalent to (at a given instant) rotation about the contact point P. The net velocity, v Q , at a point Q is ωPQ and is directed at right angles [8] to the line PQ. Hence, every point in the front (rear) of the wheel has some velocity component downward (upward) and forward (forward).…”
Section: The Physical Origin Of Rolling Frictionmentioning
confidence: 99%