advanced power sysytem1 170905 labmanuals
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LAB MANUALS
SUB: Advanced Power
System-I (170905)
BE. IV , Sem:-VII
Electrical Engineering
Department,
SCET, Surat.
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Sarvajanik College of Engineering and Technology
Department of Electrical Engineering
B. E. IV SEMESTER VII/VIII
List of practicals
Advanced Power System-I
1) Find the Active, Reactive and Apparent power for 400 km long Transmission line
using matlab simulation.
2) Find the active, reactive and apparent power for a given transmission line parameters
using matlab programming.
3) Plot mid point voltage Vr, Vm and (load angle) as a function of (P/P0) for a 735KV
symmetrical lossless transmission line with l=0.932mh/km, c= 12.2 nf/km & line
length = 800 km, f= 50Hz using matlab programming.
4) To study the performance of Thyristor Controlled Reactor (TCR) using MATLAB.
5) Perform simulation ofthree phase 6-pulse converter for = 0, 30, 60, 90, 120 using
PSIM software with R load.
6) Perform simulation ofthree phase 6-pulse converter for = 0, 30, 60, 90 using PSIM
software with RL load.
7) Perform simulation of three phase 6-pulse converter with effect of source inductance
with PSIM software.
8) Perform simulation of three phase 12-pulse converter using MATLAB software with
R load.
9) To study the performance of Thyristor Switch Capacitor (TSC) using MATLAB.
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Department of Electrical Engineering, SCET
Subject: ________________Subject Code:__________________
LIST OF EXPERIMENTS AND RECORD OF PROGRESSIVE ASSESSMENT
Sr.No.
Name of Experiment PageNo.
Date ofPerformance
Date ofSubmission
Assessment(Max. Marks10)
Sign of Teacherand Remarks
Grade / Remarks for overall performance:
Date & Sign of Teacher:
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PRACTICAL 1
AIM: Find the Active, Reactive and Apparent power for 400 km long Transmission line.
THEORY:1. ACTIVE POWER
Active Power is also known as real power or simply power. Active power is
the rate of producing, transferring, or using electrical energy. It is measured in watts
and often expressed in kilowatts (KW) or megawatts (MW).
2. APPARENT POWERApparent Power is the product of the voltage (volts) and the current (amperes).It
comprises both active and reactive power .It is measured in volt-amperes(VA) and
often expressed in kilovolt-amperes (KVA) or megavolt-amperes (MVA).
3. REACTIVE POWER
In an AC system, such as inductive motors, transformers internal electrical energy
is required for magnetization. This internal stored energy is referred to as reactive
power is measured as volts amps reactive (VAR).
CIRCUIT DIAGRAM:
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WAVEFORM:
RESULT TABLE:
CONCLUSION WITH JUSTIFICATION:
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PRACTICAL 2
AIM:Consider a sinusoidal supply voltage v(t)=2.230 cos wt supplying a linear load ofimpedance Zl= 12+j13 at w= 2f radian/sec. & f=50hz. Express current i(t) as a function oftime based on v(t) and it:
1) Determine the following:
a) Instantaneous power p (t)
b)Instantaneous active power P (t)
c)Instantaneous reactive power Q (t)
2) Compute average real power P, Q and apparent power S & power factor.
3) Repeat the above when load is Zl= 12-j13, Zl= 12, & Zl= j13.4) Comment upon the result.
SOLUTION:
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MATLAB PROGRAM:
RESULTS:
CONCLUSION:
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PRACTICAL 3
AIM: Plot mid point voltage Vr, Vm and (load angle) as a function of (P/P0) for a 735KVsymmetrical lossless transmission line with l=0.932mh/km, c= 12.2 nf/km & line length =
800 km, f= 50Hz.
THEORY:
It is important to calculate the required additional reactive power to hold the receiving-end
voltage to 1 pu (735 kV). Let us assume that connected at the receiving end is a load of fixed
power factor 0.9 lagging. For any load condition, the reactive-power balance at the receiving-
end bus shown in Fig. ShowsQc Qr+Ql, whereQr is the reactive-power flow from thereceiving end into the line, Ql is the reactive-power component of the load, and Qc is the
reactive power needed from the system to holdVrto the rated value (1 pu).
Figure showsQr/P0,Ql/P0 andQc/P0 as functions ofP/P0. It should be observed that at no
load (P0), nearly 1090-MVAR or 0.557-pu reactive power must be absorbed to hold the
receiving-end voltage to 1 pu. To avoid overinsulating the line so that it might withstand
overvoltages under no-load or light conditions, a common practice is to permanently connect
shunt reactors at both ends to allow line energization from either end. Unfortunately, this
natural protection becomes a liability under increased load conditions, for extra reactive
power,Qc, is needed to hold the terminal bus voltages at the desired level. The midpoint
voltage of this line is calculated and typical voltage distribution on a distributed line.Alternatively, consider the receiving half of the line.
MATLAB PROGRAM:
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RESULT:
CONCLUSION:
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PRACTICAL 4
AIM: To study the performance of Thyristor Controlled Reactor (TCR) using MATLAB.
THEORY:
The Single-Phase TCR:
A basic single-phase TCR comprises an anti-parallelconnected pair of thyristor Valves,T1and T2, in series with a linear air-core reactor, as illustrated in Fig. The anti-parallel
connected thyristor pair acts like a bidirectional switch, with thyristor valveT1 conducting in
positive half-cycles and thyristor valveT2 conducting in negative half-cycles of the supply
voltage. The firing angle of the thyristors is measured from the zero crossing of the voltage
appearing across its terminals.
The controllable range of the TCR firing angle, a, extends from 90to 180. A firing angle of
90results in full thyristor conduction with a continuous sinusoidal current flow in the TCR.
As the firing angle is varied from 90to close to 180, the current flows in the form ofdiscontinuous pulses symmetrically located in the positive and negative half-cycles, as
displayed in Fig. 3.7. Once the thyristor valves are fired, the cessation of current occurs at its
natural zero crossing, a process known as theline commutation. The current reduces to zero
for a firing angle of 180. Thyristor firing at angles below 90 introduces dc components in the
current, disturbing the symmetrical operation of the two antiparallel valve branches.
A characteristic of the line-commutation process with which the TCR operates is that once
the valve conduction has commenced, any change in the firing angle can only be
implemented in the next half-cycle, leading to the so-called thyristor deadtime. The source
voltage be expressed asvs(t) =Vsin wt
whereVis the peak value of the applied voltage and q the angular frequency
of supply voltage. The TCR current is then given by the following differentialequation:
L *(di/dt) vs(t)=0
whereL is the inductance of the TCR. Integrating above Eq., we get,
i(t)= 1/L vs(t)dt+Cs
whereCis the constant Alternatively,
i(t) = V/wL* cos wt+C
For the boundary condition,i(wt=a)=0,
i(t) = (V/wL)*(cos a=coswt)
where athe firing angle measured from positive going zero crossing of the applied voltage.
Fourier analysis is used to derive the fundamental component of the TCR currentI1(a), which
in general, is given as
I1(a) =a1 cos wt+b1 sin wt
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CIRCUIT DIAGRAM:
RESULTS:
CONCLUSION:
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PRACTICAL 5
AIM: Perform simulation ofthree phase 6-pulse converter for = 0, 30, 60, 90, 120 usingPSIM software with R load.
PSIM BASICS:
THEORY of CONVERTER:
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3-Phase Thyristor Converter Waveforms
Zero ac-side inductance; purely dc current;DC-side voltage waveforms assuming
zero ac side inductance
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CIRCUIT DIAGRAM:
RESULTS:
CONCLUSION:
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PRACTICAL 6AIM: Perform simulation ofthree phase 6-pulse converter for = 0, 30, 60, 90 using PSIMsoftware with RL load.
THEORY:
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CIRCUIT DIAGRAM:
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RESULTS:
CONCLUSION:
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PRACTICAL 7AIM: Perform simulation of three phase 6-pulse converter with effect of source inductancewith PSIM software.
THEORY:
Three-Phase Thyristor Converter
AC-side inductance is included
10) Current Waveforms
Constant dc-side current
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PRACTICAL 9
AIM: To study the performance of Thyristor Switch Capacitor (TSC) using MATLAB.
THEORY:
The circuit shown in Fig. Consists of a capacitor in series with a bidirectional thyristorsswitch. It is supplied from an ideal ac voltage source with neither resistance nor reactance
present in the circuit. The analysis of the current
transients after closing the switch brings forth two cases:
1. The capacitor voltageis not equal to the supply voltage when the thyristors
are fired. Immediately after closing the switch, a current of infinite magnitude flows and
charges the capacitor to the supply voltage in an infinitely short time. The switch realized by
thyristors cannot withstand this stress and would fail.
2. The capacitor voltageis equal to the supply voltage when the thyristors
are fired. The analysis shows that the current will jump immediately to the value of the
steady-state current. The steady state condition is reached in an infinitely short time.
Although the magnitude of the current does not exceed the steady-state values, the thyristors
have an upper limit ofdi/dtvalues that they can withstand during the firing process. Here,
di/dtis infinite, and the thyristors switch will again fail.
It can therefore be concluded that this simple circuit of a TSC branch is not
suitable.
Switching a Series Connection of a Capacitor and Reactor
To overcome the problems discussed in the preceding list, a small damping
reactor is added in series with the capacitor, as depicted in Fig. Let thesource voltage be,
v(t) =Vsin w0 t
where q0 is the system nominal frequency. The analysis of the current after
closing the thyristor switch att=0 leads to the following result.
i(t) =IACcos(w0t+ ) nBC(VC0 (n2/n2 1)Vsin ). sin wn tIACcos cos wn t
where the natural frequency is,
wn =nw0 = 1/LCHere,VC0 is initial capacitor voltage att=0.
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CIRCUIT DIAGRAM:
RESULT:
CONCLUSION: