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Capacitor charging

Capacitors. Ceramic materials suitable for capacitor (charge storage) use are also dependent on the dielectric properties of the material. Frequently the goal of ceramic capacitors is to achieve maximum capacitance in minimum volume. The defining equation for capacitance is given by ... [Pg.342]

At every current zero in phase R total capacitor charge Ca. ... [Pg.731]

That the line impedances have been ignored, which would further dampen the capacitor charge on every switch-off. [Pg.824]

In a subsequent study (Ref 43), Al, Au, Ft and W wires were investigated to determine the effect of the wire material on the initiation of PETN by exploding wires. Hie wires were exploded by a l-uf capacitor charged to 2000v. The results indicate that favorable wire materials are those into which energy is deposited at a rapid rate. They also have low bp s and heats of vaporization. Heat of oxidation of the wire material plays only a minor role. Different wire materials have different optimum lengths for effecting detonation... [Pg.578]

For a 5- i resistance and capacitor charged to 2 nF, the time constant would... [Pg.49]

As a first step we have examined the discharge of SC having the volume of V, capacitance of C and inner resistance of Rin. For such a capacitor charged up to the voltage U, and then discharged to a nonlinear load to keep the constant power P until the voltage decreases to U/2 the expression (5) for the energy density (E = E/V) and power density (p = P/V) can be derived [3],... [Pg.79]

Therefore, if we plot the current waveform we realize that during the OFF time, the capacitor current must be sitting at a steady -0.67A (Block 3). This is the capacitor charging (refresh) current. [Pg.69]

It is obvious that in an OLED efficient charge injection is crucial. A simple estimate will illustrate this. Suppose that a concentration n of charge carriers equivalent to the capacitor charge CV, where C is the capacitance per unit area and V is the applied voltage, is distributed homogeneously within a dielectric layer... [Pg.54]

The time constant of the circuit is T = RC = (1 k 2)(l fiF) = 1 ms. The response of an inductive or capacitive circuit will reach 99% of its final value in 3 time constants, and will reach steady state in about 5 time constants. We will run two simulations. The first will let the capacitor charge and discharge for 3 time constants (3 ms in this case) and the second will let the capacitor charge and discharge for 5 time constants (5 ms in this example). For the first simulation we will use the waveform below ... [Pg.341]

We see that the capacitor voltage never quite reaches 5 V during the pulse, and never quite discharges to zero after the pulse returns to zero. This is because we let the capacitor charge and discharge for only 3 time constants. [Pg.345]

FIQURE A-4-1.3. Leaky capacitor charged with constant current lc. [Pg.231]

For the high voltage regime it is reasonable to suppose that a semiconductor of thickness L is contacted with two electrodes which, by virtue of a low energy barrier at the interface, are able to support the transport of an infinite number of one type of mobile carrier. The current will then become limited by its own space charge, and this can in the extreme case reduce the electric field at the injecting contact to zero. This is realized when the number of carriers per unit area inside the sample approaches the capacitor charge of the diode, i.e., eeo/e. This number of carriers can be transported per unit transit time ttT = L/fj,. [Pg.170]

DRAM (dynamic random access memory) — A type of a commonly used random access memory that allows the stored data to be accessed in any order, i.e., at random, not just in sequence. That type of computer memory stores each bit of data in a separate capacitor charged and discharged by only one logic element transistor. However, the DRAM capacitors are not ideal and hence leak electrons the information eventually fades unless the capacitor charge is periodically refreshed (circa every 64 ms). This makes this type of memory more power... [Pg.170]

There is no thermodynamic equilibrium between the ideally polarizable electrode (more exactly the metal phase) and the solution phase because there is no common component capable of changing its charge and being transferred between the phases, conditions necessary for equilibrium. The state of an ideally polarizable electrode is well defined only if an external source is used to maintain a constant polarization potential, i.e., the double-layer capacitor charged with a definite charge. The polarization potential is an independent parameter of the system. [Pg.204]

The primary requirements of the pixel circuit are that the liquid crystal capacitor charges fully during the time that each row is addressed and holds the charge for the time between refreshing the display. Consider the example of a 25 x 25 cm panel of 500 x 500 pixels. Each pixel has an area of 500 pm and a capacitance of roughly 10 pF. The panel is refreshed at the usual video rate of 30 Hz, so that each row is addressed for 60 ps (30 ms/500). Each TFT must deliver a charge of 10" C in 60 ps, in order to charge the pixel up to 10 V, which corresponds to a current of 1.5 pA. The TFT transfer characteristics in... [Pg.392]


See other pages where Capacitor charging is mentioned: [Pg.510]    [Pg.729]    [Pg.731]    [Pg.768]    [Pg.153]    [Pg.38]    [Pg.349]    [Pg.36]    [Pg.299]    [Pg.17]    [Pg.54]    [Pg.54]    [Pg.429]    [Pg.809]    [Pg.197]    [Pg.215]    [Pg.97]    [Pg.116]    [Pg.218]    [Pg.254]    [Pg.578]    [Pg.168]    [Pg.11]    [Pg.193]    [Pg.13]    [Pg.551]    [Pg.192]    [Pg.193]    [Pg.241]    [Pg.154]    [Pg.351]    [Pg.363]   
See also in sourсe #XX -- [ Pg.521 ]

See also in sourсe #XX -- [ Pg.15 , Pg.57 ]




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Capacitors

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