[James_H._Harlow]_Electric_Power_Transformer_Engin(BookSee.org)
You also want an ePaper? Increase the reach of your titles
YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.
• Input frequency or frequency range<br />
• Input voltage range<br />
• Input watts or volt-amperes<br />
• Input current<br />
• Output voltage<br />
• Output current<br />
• Output watts or volt-amperes<br />
• Maximum and/or minimum ambient temperature<br />
• Schematic diagram or connection information<br />
• Maximum working voltage<br />
• Resonant-capacitor information<br />
2.8.6 New Technology Advancements<br />
Because CVTs are primarily constructed with three major components — magnetic core, magnet wire,<br />
and a capacitor — a consensus exists among a number of leading CVT manufacturers that, while nothing<br />
revolutionary is expected in the near-future, their transformers will continue to be enhanced in many<br />
ways. Whatever CVT innovations do occur will essentially be in improving CVT assembly procedures<br />
and techniques. In general, advances in CVT design are focused on reducing CVT sizes and audible noise<br />
levels and increasing efficiencies at all load conditions.<br />
It is worth mentioning that the CVT user market seems to be moving toward controlled CVTs because<br />
of their very precise output-voltage regulation, their ability to easily adjust the output voltage to exactly<br />
the desired reference required, and their extraordinary immunity to becoming unstable in certain loading<br />
applications. In a number of field situations, controlled 3 CVTS can be customer-adjusted for the specific<br />
application.<br />
2.8.7 Addendum<br />
The following is a tutorial description of the difference between a ferroresonant circuit and a linear<br />
circuit. The main differences between a ferroresonant circuit and a linear resonant circuit are, for a given<br />
<br />
• Resonance occurs when the inductance is in saturation.<br />
• As the value of inductance in saturation is not known precisely, a wide range of capacitances can<br />
potentially lead to ferroresonance at a given frequency.<br />
• The frequency of the voltage and current waves may be different from that of the sinusoidal voltage<br />
source.<br />
• Initial conditions (initial charge on capacitors, remaining flux in the core of the transformers,<br />
switching instant) determine which steady-state response will result.<br />
A study of the free oscillations of the circuit in Figure 2.8.21a illustrates this specific behavior. Losses<br />
are assumed negligible, and the simplified magnetization curve (i) of the iron-core coil is that represented<br />
in Figure 2.8.21b. Despite these simplifying assumptions, the corresponding waveforms (see Figure<br />
2.8.21c) are typical of a periodic ferroresonance.<br />
FIGURE 2.8.21<br />
C<br />
a − Schematic Diagram<br />
v<br />
R<br />
K<br />
i<br />
b − Simplified<br />
Characteristic φ(i)<br />
φ<br />
φ max L<br />
φ s<br />
sal<br />
L<br />
i<br />
max<br />
−φ sal<br />
C − Voltage V, Current i and Flux φ as a<br />
Function of Time<br />
v<br />
V 0 V 2<br />
t 0 t 1 t 2 t 3<br />
−V 1<br />
i<br />
I max<br />
φ<br />
φ sal φ max<br />
Originally, voltage at the capacitance terminals is assumed equal to V 0 . At the instant t 0 switch K closes,<br />
a current i is created, and oscillates at the pulsation<br />
1<br />
1<br />
<br />
LC<br />
(2.8.5)<br />
The flux in the coil and voltage V at the capacitor terminals are then expressed as:<br />
3<br />
The principles of operation for the controlled CVT are in that the transformer’s output winding is on the same<br />
leg of the magnetic core as the resonant winding, and the resonant capacitor acts to maintain this core section at a<br />
high level of saturation, resulting in a fairly constant voltage. To provide a precise constant voltage, it is necessary to<br />
control this level of core saturation. This is frequently accomplished by shunting the resonant circuit with a solidstate<br />
switching device in series with an inductor.<br />
= (V 0 / 1 sin( 1 t) (2.8.6)<br />
V = V 0 sin( 1 t) (2.8.7)<br />
© 2004 by CRC Press LLC<br />
© 2004 by CRC Press LLC