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Distance stationary objects

Seen from the boat a stationary object on shore appears to move at velocity —v upstream, covering a distance vt during time //. Again the two measurements of z are proportional to each other, but now... [Pg.11]

Radar allows only the measurement of distances and a very limited spatial resolution with scanning systems, so in practice stationary objects, being of relevance in certain situations, are suppressed. [Pg.386]

Does not hit nearby whides or stationary objects Parks proper distance from curb Sets parking brake, pots in gear, chocks wheels, shots off motor... [Pg.1180]

The projection of objects onto a PC describes coordinates, which are called scores. By plotting the scores for two PCs, a score plot is obtained (Fig. 2c). Using such score plots, it is possible to graphically find similarities and differences between objects (stationary phases). The distance between objects in a score plot shows if they are similar or different. Objects located close to each other are similar and objects located far from each other are different. [Pg.266]

The estimated distance to the stationary object vehicle was smaller when using the CMS than when using the exterior mirror. At the maximum of the given... [Pg.415]

Fig. 62 Estimated distances to a stationary object vehicle using the exterior mirror and the CMS... Fig. 62 Estimated distances to a stationary object vehicle using the exterior mirror and the CMS...
Displacement is the actual change in distance or position of an object relative to a reference point and is usually expressed in units of mils, 0.001 inch. For example, displacement is the actual radial or axial movement of the shaft in relation to the normal centerline usually using the machine housing as the stationary reference. Vibration data, such as shaft displacement measurements acquired using a proximity probe or displacement transducer, should always be expressed in terms of mils peak-to-peak. [Pg.675]

Velocity Profile Effects Many variables can influence the accuracy of specific flow measurement methods. For example, the velocity profile in a closed conduit affects many types of flow-measuring devices. The velocity of a fluid varies from zero at the wall and at other stationary solid objects in the flow channel to a maximum at a distance from the wall. In the entry region of a conduit, the velocity field may approach plug flow and a constant velocity across the conduit, dropping to zero only at the wall. As a newtonian fluid progresses down a... [Pg.11]

In microelectrophoresis the measurement is carried out by filling the cell with the suspension and applying a known potential. With an objective lens that gives a small depth of focus, the microscope is focused at the stationary level and the time for a particle to move a known distance is measured. This technique is also applicable with several different types of particles present. [Pg.209]

Figure 3.2 The elution curve of a single component, plotted as the analyte concentration at the column exit (proportional to the detector response Rj,) as a function of V, the total volume flow of mobile phase that has passed through the column since injection of the analytical sample onto the column. (V is readily converted to time via the volume flow rate U of the mobile phase.) The objective of theories of chromatography is to predict some or all of the features of this elution curve in terms of fundamental physico-chemical properties of the analyte and of the stationary and mobile phases. Note that the Plate Theory addresses the position of the elution peak but does not attempt to account for the peak shape (width etc.). The inflection points occur at 0.6069 of the peak height, where the slope of the curve stops increasing and starts decreasing (to zero at the peak maximum) on the rising portion of the peak, and vice versa for the falling side the distance between these points is double the Gaussian parameter O. Modified from Scott, www.chromatography-online.org, with permission. Figure 3.2 The elution curve of a single component, plotted as the analyte concentration at the column exit (proportional to the detector response Rj,) as a function of V, the total volume flow of mobile phase that has passed through the column since injection of the analytical sample onto the column. (V is readily converted to time via the volume flow rate U of the mobile phase.) The objective of theories of chromatography is to predict some or all of the features of this elution curve in terms of fundamental physico-chemical properties of the analyte and of the stationary and mobile phases. Note that the Plate Theory addresses the position of the elution peak but does not attempt to account for the peak shape (width etc.). The inflection points occur at 0.6069 of the peak height, where the slope of the curve stops increasing and starts decreasing (to zero at the peak maximum) on the rising portion of the peak, and vice versa for the falling side the distance between these points is double the Gaussian parameter O. Modified from Scott, www.chromatography-online.org, with permission.
It is furthermore very important to obtain an estimate of the accuracy of the method and especially determine the particular value of the interatomic distance at which the approximation used up to now can be used. It has to be assumed that the process possesses an asymptotic convergence. The difficulty comes down in essence to the fact that the perturbation operator is not bounded. There is a study by Wilson on this convergence issue,but this cannot be applied to our case without some problems. It is based on the non-stationary solutions of the time-dependent equation and makes some assumptions which are almost never satisfied. We furthermore have to note that these convergence problems are not especially restricted to the molecular problem eadi process of succesive approximations of many-body problems, which neglects a part of the electronic interaction in the unperturbed problem, uses unbounded operators and is therefore subject to the same objection the computed approximations are not part of an asymptotic process of successive approximations. To finally answer questions of this type, detailed research would be necessary. We can therefore not justify the application of the use of perturbation theory to many-body problems, even if the result seems to speak for itself. [Pg.351]


See other pages where Distance stationary objects is mentioned: [Pg.7]    [Pg.563]    [Pg.381]    [Pg.1899]    [Pg.1901]    [Pg.415]    [Pg.128]    [Pg.62]    [Pg.220]    [Pg.256]    [Pg.712]    [Pg.411]    [Pg.11]    [Pg.42]    [Pg.350]    [Pg.138]    [Pg.744]    [Pg.157]    [Pg.549]    [Pg.1815]    [Pg.117]    [Pg.117]    [Pg.636]    [Pg.148]    [Pg.296]   
See also in sourсe #XX -- [ Pg.261 , Pg.262 ]




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Distance between stationary objects

Stationary objects

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