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Circuit elements capacitors

In addition to the obvious effect of high dielectric constant glasses on the capacitance of the circuit elements iato which they enter, their dielectric strengths maybe more important. Siace the amount of energy a capacitor can store varies as the first power of the dielectric constant and the second power of the voltage, a glass with twice the dielectric strength is as effective as one with four times the dielectric constant. [Pg.300]

In maldug electrochemical impedance measurements, one vec tor is examined, using the others as the frame of reference. The voltage vector is divided by the current vec tor, as in Ohm s law. Electrochemical impedance measures the impedance of an electrochemical system and then mathematically models the response using simple circuit elements such as resistors, capacitors, and inductors. In some cases, the circuit elements are used to yield information about the kinetics of the corrosion process. [Pg.2439]

In the parallel configuration, the same potential difference occurs across each and every element with the total current being the algebraic sum of the current flowing through each individual circuit element. Table 2-35 summarizes the equivalent resistance, conductance, capacitance, and inductance of series-parallel configurations of resistors, capacitors, and inductors. [Pg.284]

Reactive circuit elements (e.g., capacitors and inductors) store, not dissipate, energy. While the energy stored is periodically returned to the rest of the circuit, reactive elements do require increased potential or current to flow in the circuit. The power that must be supplied for the reactive elements is termed reactive power, and it is calculated as... [Pg.286]

It should also be mentioned that capacitors were then added in parallel with the resistors in equivalent circuit elements because the frequency-dependent experimental electrical impedance data had a component that was 90° out of phase with the resistor. [Pg.340]

Although this circuit has no dependent sources, inductors, or capacitors, the circuit could contain any circuit element and we could use this method to find the impedance. This circuit was chosen because the impedance is easily calculated and can be compared to the PSpice result. For this circuit, the calculated impedance between nodes f and O is 2 k 2. [Pg.321]

The mathematical expressions which describe the impedance of some passive circuits are shown below, where a passive circuit is one that does not generate current or potential [129], In this regard, the impedance response of simple passive circuit elements, such as a pure resistor with resistance R, a pure capacitor with capacitance C, and a pure inductor with inductance L, are given, respectively ... [Pg.402]

Fig. 11.1. The transmission line circuit used to model these data. The left hand end of the transmission line is at the electrode/film interface. The right hand end is at film/electrolyte interface. The extended resistances, RP and Rx, correspond to the resistance to motion of electrons between trimer centres and ions through the pores respectively, (a) The potential in the central line of the diagram is the potential within the film, and the connecting capacitors modify this potential to produce the driving potentials to drive current through the resistors. The CR kinetic circuit elements for the interfacial process can be seen at each end of the transmission line, (b) The modified circuit when the capacitance, C in equation (9) is not negligible. The potential at the trimer and in the pores is given by E and E ... Fig. 11.1. The transmission line circuit used to model these data. The left hand end of the transmission line is at the electrode/film interface. The right hand end is at film/electrolyte interface. The extended resistances, RP and Rx, correspond to the resistance to motion of electrons between trimer centres and ions through the pores respectively, (a) The potential in the central line of the diagram is the potential within the film, and the connecting capacitors modify this potential to produce the driving potentials to drive current through the resistors. The CR kinetic circuit elements for the interfacial process can be seen at each end of the transmission line, (b) The modified circuit when the capacitance, C in equation (9) is not negligible. The potential at the trimer and in the pores is given by E and E ...
Circuit elements can be classified into two categories, passive elements and active elements. The former consumes energy and the latter generates energy. Examples of passive elements are resistors (measured in ohms), capacitors (measured in farads), and inductors (measured in henries). The two typical active elements are the current source (measured in amperes), such as generators, and the voltage source (measured in volts), such as batteries. [Pg.39]

The technique that measures the AC impedance of a circuit element or an electric circuit is called AC impedance spectroscopy. As described in Section 2.4, the impedances of a resistor (X, ). a capacitor (Zc), and an inductor (ZL) for a sinusoidal system can be expressed, respectively, as follows ... [Pg.81]

Fig. 104. Equivalent circuits for the analysis of photocurrent-decay transients. The circuit elements are C, photocapacitor Rseries, total series resistance of the spectroelectrochemical cell Rl, load resistor Rin, internal leakage resistor R0, C , resistor and capacitor of counterelectrode solution interface Rd, resistance due to damaged surface layer. Fig. 104. Equivalent circuits for the analysis of photocurrent-decay transients. The circuit elements are C, photocapacitor Rseries, total series resistance of the spectroelectrochemical cell Rl, load resistor Rin, internal leakage resistor R0, C , resistor and capacitor of counterelectrode solution interface Rd, resistance due to damaged surface layer.
The rapid development of solid-state electronic devices in the last two decades has had a profound effect on measurement capabilities in chemistry and other scientific fields. In this chapter we consider some of the physical aspects of the construction and function of electronic components such as resistors, capacitors, inductors, diodes, and transistors. The integration of these into small operational amplifier circuits is discussed, and various measurement applications are described. The use of these circuit elements in analog-to-digital converters and digital multimeters is emphasized in this chapter, but modern integrated circuits (ICs) have also greatly improved the capabilities of oscilloscopes, frequency counters, and other electronic instruments discussed in Chapter XIX. Finally, the use of potentiometers and bridge circuits, employed in a number of experiments in this text, is covered in the present chapter. [Pg.538]

Variable capacitors are available with values up to a few hundred picofarads. These are commonly formed from sets of interleaved plates, one fixed and the other attached to a shaft. Rotation changes the effective area and thereby the capacitance. Arrangements with sliding cylinders are also used and dielectrics include air, mica, and ceramic. Varacter diodes, junction diodes in which the capacitance is determined by the reverse bias voltage, are now finding increasing use in circuits, because their capacitance can be actively controlled by other electronic circuit elements. [Pg.541]

The term constant-phase element (CPE) is applied to a general circuit element that shows a constant phase angle. Thus, the resistor, capacitor, and inductor can all be considered to be constant-phase elements. [Pg.70]

Figure 4.5 Circuits demonstrating the calculation of the impedance of nested circuit elements a) circuit with resistor and capacitor elements b) reconstruction of the circuit in terms of the generic impedance Zj and c) secondary reconstruction to facilitate calculation. Figure 4.5 Circuits demonstrating the calculation of the impedance of nested circuit elements a) circuit with resistor and capacitor elements b) reconstruction of the circuit in terms of the generic impedance Zj and c) secondary reconstruction to facilitate calculation.
The electrical circuits developed in Chapter 9 made use of boxes and undefined transfer hmctions Zy to account for the impedemce associated with interfacial reactions. In some cases, the interfacial impedance may be described in terms of such circuit elements as resistors and capacitors, but the nature of the impedance response depends on the proposed reaction mechanism. The objective of this chapter is to explore the relationship between proposed reaction mechanisms and the interfacial impedance response. [Pg.163]

To prevent integrated circuit element breakdown, we incorporate protection resistors of NiFe film, the same material as the magnetic sensing element, in VB and Vout terminals and use a chip capacitor. The output signals of the peak and... [Pg.421]

The MOSFET is an extremely flexible circuit element because there can be n- and p-channel devices with current that increases or decreases with gate voltage. The capacitance of MOSFET structures can also be used for charge storage. The stored charge can be shifted from one capacitor to an adjacent element by control of the gate voltages. [Pg.112]

We now return once more to the circuit element given by Fig. 3.29, this time replacing the feedback element by a capacitor C as indicated in Fig. 3.31. Kirchoffs law applied to the input of the amplifier and rearranged by Ohm s and Coulomb s laws then gives... [Pg.170]

Naturally, electrical engineers have designed equivalent circuits for nonelectrical wave phenomena. The waves may or may not be confined to cables. For simple propagating waves, the equivalent circuits are often called transmission line models. The transmission line has two ports representing input and output. The input-output relation can be predicted by applying the Kirchhoff laws to the set of elements located in between. The circuit elements may be simple resistors or capacitors, but their electrical impedance may also be a more complicated function of frequency (see, for instance. Fig. 6)... [Pg.69]

In the vicinity of resonances, the somewhat complicated algebraic form of the circuit elements can be approximated in such a way that they can be represented by resistors, capacitors, and inductances. If this is the case, one can intuitively understand the circuit. The famous Butterworth-van Dyke (BvD) circuit [66] (Fig. 7) can be derived from the Mason circuit. While the general form of the BvD circuit can be guessed without going back to the Mason circuit, the values of its elements can only be determined by the full derivation (Appendix A). [Pg.73]

Since charge cannot cross the IPE interface when the potential across it is changed, the behavior of the electrode-solution interface is analogous to that of a capacitor. A capacitor is an electrical circuit element composed of two metal sheets separated by a dielectric material (Figure 12.1a). Its behavior is governed by the equation... [Pg.11]


See other pages where Circuit elements capacitors is mentioned: [Pg.215]    [Pg.282]    [Pg.215]    [Pg.135]    [Pg.149]    [Pg.175]    [Pg.313]    [Pg.132]    [Pg.112]    [Pg.349]    [Pg.45]    [Pg.139]    [Pg.36]    [Pg.19]    [Pg.223]    [Pg.322]    [Pg.168]    [Pg.171]    [Pg.81]    [Pg.376]    [Pg.120]   
See also in sourсe #XX -- [ Pg.13 ]




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