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Versus Time

The circuit of Fig. 9.5 should be constructed, where the SPDT switch is just a [Pg.95]

If it was a DPDT type (double pole, double throw), then there would be two switches hooked together mechanically, so two movable parts would simultaneously make contact with two upper terminals, or else with two lower terminals. Thus there would be 6 terminals altogether. At any rate, we will use no real switch at all, just a loose clip lead. [Pg.96]

Note also that if leads (wires coming out of a device such as a capacitor) have to be bent, they should come out straight for a short distance and then only be bent at a place several millimeters away from the device itself On the other hand, if they are bent right at the edge of the device, then the insulation around the device is likely to become damaged. [Pg.96]


After obtaining a set of fitted velocity versus time data for a particular test specimen, we can extract the contact force and depth of indentation by mathematical operations. The differentiation of the indenter velocity gives the equation for contact force while impact ... [Pg.241]

At higher flow rates the dispersion of the tracer and the lower limit for time resolution of the concentration versus time distribution limits the accuracy to better than dt2%. [Pg.1055]

Figure 3. Tracers concentration versus time at input and output of a heat exchanger. Figure 3. Tracers concentration versus time at input and output of a heat exchanger.
Figure Al.6.22 (a) Sequence of pulses in the canonical echo experiment, (b) Polarization versus time for the pulse sequence in (a), showing an echo at a time delay equal to the delay between the excitation pulses. Figure Al.6.22 (a) Sequence of pulses in the canonical echo experiment, (b) Polarization versus time for the pulse sequence in (a), showing an echo at a time delay equal to the delay between the excitation pulses.
The transfonnation matrix L is obtained from a nonnal-mode analysis perfonned in internal coordmates [59, ]. Thus, as the evolution of the nonnal-mode coordinates versus time is evaluated from equation (A3.12.49), displacements in the internal coordinates and a value for q are found from equation (A3.12.50). The variation in q with time results from a superposition of the nonnal modes. At a particular time, the... [Pg.1025]

Figure Bl.24.7. A tliree-dimensional plot of backscattering signal versus time for a Pt film deposited onto Si... Figure Bl.24.7. A tliree-dimensional plot of backscattering signal versus time for a Pt film deposited onto Si...
Figure C2.9.2 Shear force versus time during (a) sliding and (b) stick-slip motion. The motion of the surface beneath the sliding block of figure C2.9.1 is at constant velocity. Figure C2.9.2 Shear force versus time during (a) sliding and (b) stick-slip motion. The motion of the surface beneath the sliding block of figure C2.9.1 is at constant velocity.
Fig. 1. Comparison of two different dynamical simulations for the Butane molecule Verlet discretization with stepsize r = O.OOSfs. Initial spatial deviation 10 A. Left Evolutions of the total length (=distance between the first and the last carbon atom) of the molecule (in A). Right Spatial deviation (in A) of the two trajectories versus time. Fig. 1. Comparison of two different dynamical simulations for the Butane molecule Verlet discretization with stepsize r = O.OOSfs. Initial spatial deviation 10 A. Left Evolutions of the total length (=distance between the first and the last carbon atom) of the molecule (in A). Right Spatial deviation (in A) of the two trajectories versus time.
Fig. 5. The left hand side figure shows a contour plot of the potential energy landscape due to V4 with equipotential lines of the energies E = 1.5, 2, 3 (solid lines) and E = 7,8,12 (dashed lines). There are minima at the four points ( 1, 1) (named A to D), a local maximum at (0, 0), and saddle-points in between the minima. The right hand figure illustrates a solution of the corresponding Hamiltonian system with total energy E = 4.5 (positions qi and qs versus time t). Fig. 5. The left hand side figure shows a contour plot of the potential energy landscape due to V4 with equipotential lines of the energies E = 1.5, 2, 3 (solid lines) and E = 7,8,12 (dashed lines). There are minima at the four points ( 1, 1) (named A to D), a local maximum at (0, 0), and saddle-points in between the minima. The right hand figure illustrates a solution of the corresponding Hamiltonian system with total energy E = 4.5 (positions qi and qs versus time t).
Fig. 5. Langevin trajectories for a harmonic oscillator of angular frequency u = 1 and unit mass simulated by a Verlet-like method (extended to Langevin dynamics) at a timestep of 0.1 (about 1/60 the period) for various 7. Shown for each 7 are plots for position versus time and phase-space diagrams. Fig. 5. Langevin trajectories for a harmonic oscillator of angular frequency u = 1 and unit mass simulated by a Verlet-like method (extended to Langevin dynamics) at a timestep of 0.1 (about 1/60 the period) for various 7. Shown for each 7 are plots for position versus time and phase-space diagrams.
Fig. 2. The contribution c<, of the CSP approximation to the Cl wavefunction and the correlation coefficients d jaj/0 versus time. Fig. 2. The contribution c<, of the CSP approximation to the Cl wavefunction and the correlation coefficients d jaj/0 versus time.
Fig. 1. Total energy (in kj/mol) versus time (in fs) for different integrators for a collinear collision of a classical particle with a harmonic quantum oscillator (for details see [2]). Dashed line Nonsymplectic scheme. Dotted Symplectic integrator of first order. Solid PICKABACK (symplectic, second order). Fig. 1. Total energy (in kj/mol) versus time (in fs) for different integrators for a collinear collision of a classical particle with a harmonic quantum oscillator (for details see [2]). Dashed line Nonsymplectic scheme. Dotted Symplectic integrator of first order. Solid PICKABACK (symplectic, second order).
Herein d(A2,4)/dtis the slope of the plot of the absorption of the dienophile versus time during the first... [Pg.66]

You can detect hydroxyl group transitions by plotting dihedral angles versus time over the course of the simulation. This is the distance history. Brady investigated the distance history of water 19. Brady, J.W. Molecular dynamics simulations of a-d-glucose in aqueous solution. [Pg.76]

Plot of signal versus time for an analytical system that is under (a) thermodynamic control and (b) under kinetic control. [Pg.623]

Eor a pseudo-zero-order reaction a plot of [A]( versus time should be linear with a slope of -k, and a y-intercept of [A]o (equation 13.8). A plot of the kinetic data is shown in figure 13.7. Linear regression gives an equation of... [Pg.631]

Under these conditions a plot of In(Ct) versus time is linear. Extrapolating the linear portion to time 0 gives [B]o, and [A]o is determined by difference. [Pg.642]

As noted earlier, gamma-ray emission is measured following a cooling period in which short-lived interferents are allowed to decay away. The initial activity therefore, is determined by extrapolating a curve of activity versus time back to f = 0 (Figure 13.15). Alternatively, if the samples and standards are irradiated simultaneously, and the activities are measured at the same time, then these activities may be used in place of Aq) and (Ao)s in the preceding equations. [Pg.645]

To determine the reaction order we plot ln(%p-methoxyphenylacetylene) versus time for a first-order reaction, and (%p-methoxyphenylacetylene) versus time for a second-order reaction (Figure A5.1). Because the straight-line for the first-order plot fits the data nicely, we conclude that the reaction is first-order in p-methoxyphenylacetylene. Note that when plotted using the equation for a second-order reaction, the data show curvature that does not fit the straight-line model. [Pg.753]

Typical (a) gas and (b) liquid chromatograms. The charts show amounts (y-axis) of substance emerging from a column versus time (x-axis). The time taken (measured at the top of a peak) for a substance to elute is called a retention time. [Pg.247]

Figure 3.8 Time-dependent shear modulus [as G(t)/Gol versus time (as t/r) (a) linear coordinates and (b) log-log coordinates. Figure 3.8 Time-dependent shear modulus [as G(t)/Gol versus time (as t/r) (a) linear coordinates and (b) log-log coordinates.
Figure 3.9 Log-log plots of modulus versus time for polyisobutylene at 25 C and polystyrene at 135°C. Note the different units of time for the two substances. (From data of A. V. Tobolsky and E. Catsiff and of H. Fujita and K. Ninomiya. From Ref. 4.)... Figure 3.9 Log-log plots of modulus versus time for polyisobutylene at 25 C and polystyrene at 135°C. Note the different units of time for the two substances. (From data of A. V. Tobolsky and E. Catsiff and of H. Fujita and K. Ninomiya. From Ref. 4.)...
Figure 3.12 Log-log plots of compliance versus time for polystyrene at 100 C and cis-polyisoprene at -30°C. (Data of D. J. Plazek and V. M. O Rourke and of N. Nemoto, M. Moriwaki, H. Odani, and M. Kurata from Ref. 4.)... Figure 3.12 Log-log plots of compliance versus time for polystyrene at 100 C and cis-polyisoprene at -30°C. (Data of D. J. Plazek and V. M. O Rourke and of N. Nemoto, M. Moriwaki, H. Odani, and M. Kurata from Ref. 4.)...
Figure 4.9 Log-log plot of ln(l - 6) versus time for poly(ethylene tereph-thalate) at three different temperatures. [Reprinted from L. B. Morgan, Philos. Trans. R. Soc. London 247A 13 (1954).]... Figure 4.9 Log-log plot of ln(l - 6) versus time for poly(ethylene tereph-thalate) at three different temperatures. [Reprinted from L. B. Morgan, Philos. Trans. R. Soc. London 247A 13 (1954).]...
The procedure described above is an application of the time-temperature correspondence principle. By shifting a set of plots of modulus (or compliance) versus time (or frequency) at any temperature (subscript 1) along the log t axis, we obtain the value of that mechanical property at another time and temperature (subscript 2). Using the shear modulus as an example, the time-temperature correspondence principle states... [Pg.258]

Figure 5.2 Plots of (1 - p)" (left-hand ordinate) and p (right-hand ordinate) versus time for the catalyzed esterifications shown. [From Ref. 1, used with permission. Data cited from S. D. Hamann, D. H. Solomon, and J. D. Swift, J. Macromol. Sci. Chem. A2 153 (1968) P. J. Flory, J. Am. Chem. Soc. 61 3334 (1939).]... Figure 5.2 Plots of (1 - p)" (left-hand ordinate) and p (right-hand ordinate) versus time for the catalyzed esterifications shown. [From Ref. 1, used with permission. Data cited from S. D. Hamann, D. H. Solomon, and J. D. Swift, J. Macromol. Sci. Chem. A2 153 (1968) P. J. Flory, J. Am. Chem. Soc. 61 3334 (1939).]...
Figure 5.4 Comparison of catalyzed (solid lines) and uncatalyzed (broken lines) polymerizations using results calculated in Example 5.2. Here 1 - p (left-hand ordinate) and n (right-hand ordinate) are plotted versus time. Figure 5.4 Comparison of catalyzed (solid lines) and uncatalyzed (broken lines) polymerizations using results calculated in Example 5.2. Here 1 - p (left-hand ordinate) and n (right-hand ordinate) are plotted versus time.
Figure 6.6 Plot of (Rp)blin versus time (a) theoretical curves with... Figure 6.6 Plot of (Rp)blin versus time (a) theoretical curves with...
The stress—relaxation process is governed by a number of different molecular motions. To resolve them, the thermally stimulated creep (TSCr) method was developed, which consists of the following steps. (/) The specimen is subjected to a given stress at a temperature T for a time /, both chosen to allow complete orientation of the mobile units that one wishes to consider. (2) The temperature is then lowered to Tq T, where any molecular motion is completely hindered then the stress is removed. (3) The specimen is subsequendy heated at a controlled rate. The mobile units reorient according to the available relaxation modes. The strain, its time derivative, and the temperature are recorded versus time. By mnning a series of experiments at different orientation temperatures and plotting the time derivative of the strain rate observed on heating versus the temperature, various relaxational processes are revealed as peaks (243). [Pg.194]

In industrial production of acid-modified starches, a 40% slurry of normal com starch or waxy maize starch is acidified with hydrochloric or sulfuric acid at 25—55°C. Reaction time is controlled by measuring loss of viscosity and may vary from 6 to 24 hs. For product reproducibiUty, it is necessary to strictly control the type of starch, its concentration, the type of acid and its concentration, the temperature, and time of reaction. Viscosity is plotted versus time, and when the desired amount of thinning is attained the mixture is neutralized with soda ash or dilute sodium hydroxide. The acid-modified starch is then filtered and dried. If the starch is washed with a nonaqueous solvent (89), gelling time is reduced, but such drying is seldom used. Acid treatment may be used in conjunction with preparation of starch ethers (90), cationic starches, or cross-linked starches. Acid treatment of 34 different rice starches has been reported (91), as well as acidic hydrolysis of wheat and com starches followed by hydroxypropylation for the purpose of preparing thin-hoiling and nongelling adhesives (92). [Pg.344]

Plastic deformation is commonly measured by measuring the strain as a function of time at a constant load and temperature. The data is usually plotted as strain versus time. Deformation strain can be measured under many possible loading configurations. Because of problems associated with the preparation and gripping of tensile specimens, plastic deformation data are often collected using bend and compression tests. [Pg.323]


See other pages where Versus Time is mentioned: [Pg.241]    [Pg.1008]    [Pg.1604]    [Pg.1929]    [Pg.2938]    [Pg.3070]    [Pg.135]    [Pg.373]    [Pg.497]    [Pg.498]    [Pg.506]    [Pg.659]    [Pg.752]    [Pg.371]    [Pg.151]    [Pg.153]    [Pg.386]    [Pg.104]   


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A2-3 Containment pressure versus time

Ageing time (days) to reach the same degradation level versus sample thickness (mm)

Alpha activity versus time from radon progeny

Alpha activity versus time from thoron progeny

Area under the plasma concentration versus time

Area under the plasma concentration versus time curve

Compartment models concentration versus time

Concentration Versus Time The Integrated Rate Equation

Concentrations versus time

Cp versus Time curve

Degradation versus time

EVA and HDPE examples of creep modulus (GPa) versus time (h) at room temperature under 3 MPa

Effect versus time profile

Energy versus time diagrams

Expectations versus time curves

Extravascular administration plasma concentration versus time plot

Factorial versus one-at-a-time design

First-order absorption models plasma concentration versus time

HDPE examples of creep modulus (GPa) versus time (h) for various reinforcements

Instantaneous versus time-average dispersion models

Intensity versus time curves

Intensity- versus-time plot

Neat and reinforced PTFE examples of creep modulus (GPa) versus time (h) for loading from 7 up to 14 MPa

PAEK examples of creep modulus (GPa) versus time (h) under 20 MPa at various temperatures

PBT examples of creep modulus (GPa) versus time (h) under 10 MPa at room temperature

PC examples of creep modulus (GPa) versus time (h) under 21 MPa at room temperature

PVC-HI examples of creep modulus (GPa) versus time (h) for various stresses (MPa)

Plasma concentration versus time plots

Plasma concentration versus time plots compartment models

Plasma concentration versus time plots determination

Plasma concentration versus time plots extravascular route

Plasma concentration versus time plots intravenous bolus

Plasma concentration versus time plots steady-state

Plotting drug concentration versus time

Polyimide retention of tensile strength and elongation at break versus Weather-Ometer exposure time (h)

Relaxation Diagrammatic example of stress retention versus time

Relaxation time versus molecular volume

Resolution versus analysis time

Sample Problem Shannon Method for Temperature-Versus-Time Curves

Sedimentation rate versus time

Sensor Sensitivity Versus Sampling Time

Signal intensity versus time curves

Single-Animal versus Herd Treatment and Establishment of Withholding Time (WhT)

Speed versus time relation

Strain-versus-time plot

Sulfur plot, concentration versus time

Two-compartment intravenous injection plasma concentration versus time

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