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As early as 1996, Standard Bank of South Africa, the country s second-largest banking group and the first bank in South Africa to use ATMs, experimented with fingerprint readers in the bank s automated kiosks at several branches During enrollment, a customer had their fingerprint and facial photograph taken and digitized Both the fingerprint template and the photo were stored with other relevant customer information The bank then issued the enrolled customer a smart card with the stored details When the customer entered an automated terminal to transact business, he or she placed the smart card into the reader The system read the customer information from the smart card, and the ATM screen would instruct the person, by name, to place a finger on the fingerprint-reading device A small photo of the enrolled cardholder was also retrieved from the database and displayed on the ATM screen at this time If the customer s live fingerprint sample matched the fingerprint template stored on the smart card, access to the system was granted As part of the lessons learned, any organization implementing biometrics needs to know its customer base At Standard Bank s sites, a large number of mineworkers used the ATM kiosks As Banking Technology Online has reported, due to the hands on nature of their work, the mineworkers fingerprints had weathered and degraded to such an extent that the error rates were not considered satisfactory, so the project has been shelved

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In Chap 12 mathematical models of the differential equations were employed to establish the performance of cam-follower systems Modeling techniques were utilized to investigate the vibratory response of the follower in the time domain In this chapter much of the dynamic study is done as an input of time transients to the cam-follower system Also, Wiederrich (2001) has contributed in the development of this chapter In the beginning, we will be operating in the frequency domain The dynamic response of a cam-follower system has the following three considerations: The driving motion produced by the cam, called the base excitation Note that other external disturbing forces may also act on the follower at the same time The mass, elasticity, and damping of the system between the base excitation and the follower end point The behavior of the follower caused by the excitation, which is called the response The studies presented in this chapter all use the single degree-of-freedom (DOF) model As stated in Chap 12, one DOF is suf ciently accurate to model most cam-follower systems This DOF, the fundamental mode of the system, usually represents the great majority of the dynamic deformation of the system In systems in which one DOF is not clearly dominant, the error in a one-DOF model may be too great When this occurs, either a multi-DOF system must be used or the system structurally redesigned to mitigate the adverse effect of the other signi cant modes Otherwise, the improvement by use of multiDOF does not justify the additional analytical and modeling complexity or the additional data required Multi-DOF system responses are occasionally referred to but will not be treated in this chapter The response of a typical dynamic system consists of both steady state and transient responses For cam-follower systems it is the transient response that is pertinent Steady state vibration is usually not a concern since the cam angular velocity is low in comparison to the natural frequency of the system Therefore, vibrations excited by the acceleration periods are not signi cantly reduced or reinforced by succeeding cam cycles For ease of analysis and simplicity to compare the different cam curve responses we usually assume that vibration damps out during the dwell period and does not carry over to the next cycle The designer will consider The primary response produced during the application of the base excitation or stroke The residual response that remains at the start of the dwell after the removal of the excitation Figure 131 (Hrones, 1948 and Mitchell, 1950) shows the primary and residual responses of a relatively low speed cam-follower system Note that the vibrations occur at the natural frequency of the system Vibrations take place during the stroke and the dwell periods, with their peak magnitudes in uenced by the sudden application, reversal, or removal of the excitation The acceleration discontinuity in the harmonic cam pro les leads to the high vibrations shown As speed is increased, the cycloidal cam vibrations will increase rapidly as the signi cant excitational frequencies approach the natural frequency of the system At suf ciently high speeds the cycloidal system vibrations will approach those of harmonic pro les As Sec 134 will illustrate, we cannot generally assume that pro les with acceleration discontinuities will always perform less well than those without such discontinuities in high-speed systems Sometimes the optimal solution will have signi cant discontinuities in acceleration.

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Nominal (Theoretical) curve:

For studies on code quality and productivity, see Capers Jones, Programming Productivity (McGraw-Hill, 1986) and his Software Assessments, Benchmarks, and Best Practices (Addison-Wesley, 2000).

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Actual curve:


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