Three-phase bridge rectification circuit (Larionov circuit)


Three-phase bridge rectification circuit

(Larionov scheme)

Figure 1 – Three-phase bridge rectifier circuit

The three-phase bridge circuit is currently the most widely used. This is due to the fact that it has better technical and economic indicators compared to other schemes.

Good quality of the rectified voltage is the same as in a six-phase midpoint rectification circuit, achieved by using six valves, but the rectifier operates with one three-phase winding. That is, if necessary, you can work without a transformer, directly from a three-phase alternating current network. The bridge circuit can be represented by two three-phase circuits with the middle output connected in series. The first rectifier (1) is assembled on thyristors VS1, VS3, VS5 - which are combined into a cathode group. The second rectifier (2) – VS2, VS4, VS6 they are combined into an anode group.

When the rectifiers are connected in series, the rectified voltage doubles:

Ud0=Ud0I+Ud0II ,

In addition, when connected in series, equalizing currents are eliminated - an equalizing reactor is unnecessary.

Three-phase valve circuit (Larionov circuit)

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Valves 1,3,5 form the cathode group, and valves 2,4,6 form the anode group (Fig. 1). From the cathode group, the current passes through the valve whose anode is supplied with a greater positive voltage.

Comment

.
It should be noted that the numbering of the valves in this circuit is not random, but corresponds to the order in which they enter into operation, provided that the phasing of the transformer is observed (Fig. 1).
Fig.1. Three-phase push-pull valve circuit

At any time interval, two valves must be turned on - one from the cathode group and the other from the anode group. Alternate operation of different pairs of valves in the circuit leads to the appearance of a rectified voltage at the resistance, consisting of parts of the linear voltages of the secondary windings of the transformer (axis 2 in Fig. 2) [1, 2].

From Fig. 2 (axes 1 and 2) it is clear that the commutation moments coincide with the moments of line voltages passing through zero (when two phase voltages are equal).

In the interval (0-01), the greatest positive value is the voltage supplied to the anode of valve 1, and the greatest negative value is the voltage supplied to the cathode of valve 6. Therefore, in this interval, valves 1 and 6 are simultaneously turned on. Through valve 1, positive voltage is supplied to the lower terminal, and through valve 6, negative voltage is supplied to the upper terminal of the resistance. Therefore, the rectified voltage

.

Fig.2. Current and voltage curves at

At point 01 the voltage is , so valve 2 is turned on from the anode group. Since to the right of point 01 the voltage has the greatest negative value, valve 6 turns off. In the interval (01-02) valves 1 and 2 and rectified voltage are simultaneously turned on

.

Obviously, the amplitude of the rectified voltage

.

A line voltage is applied to each closed valve, so the amplitude of the reverse voltage

.

Number of ripples of rectified voltage.

The DC component of the rectified voltage (average value) is calculated for the rectified voltage repeatability interval equal to:

(1)

where is the effective value of the phase voltage of the secondary windings of the transformer.

Effective value of the secondary winding current (axis 6)

, (2)

Effective value of the primary winding current

(3)

Maximum valve current value

(4)

Average valve current

(5)

Valve current effective value

(6)

Let the control angle be . In a three-phase bridge circuit on controlled valves, unlocking pulses arrive with a delay by an angle relative to the zeros of linear voltages or the moments of intersection of sinusoids of phase voltages (Fig. 3).

As a result of the delay in the switching moments of the thyristors by an angle, the average value of the rectified voltage formed from the corresponding parts of the linear voltages decreases.

As long as the curve of the instantaneous values ​​of the rectified voltage remains above zero, which corresponds to the control angle change range, the rectified current will be continuous regardless of the nature of the load. Therefore, at angles, the average value of the rectified voltage for active and active-inductive loads will be equal to

(7)

At angles and active load, intervals with a zero value appear in voltage and current (Fig. 4), i.e. the operating mode with intermittent rectified current begins.

The average rectified voltage for this case can be expressed as follows:

(8)

Where

.

Fig.3. Diagrams of currents and voltages at angles

Comment.

In the intermittent current mode, to ensure the operation of this circuit, as well as for its initial startup,
double
unlocking pulses should be applied to the gates of the circuit at intervals or single ones, but with a duration greater than . This is explained by the fact that in order to form a closed circuit for the flow of current id, it is necessary to ensure that the valve of the anode group and the valve of the cathode group are turned on simultaneously.

Fig.4. Stress diagrams at angles and

When the angle changes from 0 to the adjustment characteristic for active and active-inductive loads is described by the formula

.

With an active-inductive load and angles , if or the ratio is such that a continuous current mode is ensured, the average value of the rectified voltage is also determined by the formula

.

When the average value becomes equal to zero, this means that this corresponds to the equality of the areas of the positive and negative sections of the rectified voltage curve, which indicates the absence of a constant component in it (curve 2 in Fig. 5).

Starting from the corner with active

load, the adjustment characteristic is described by the formula (curve 1 in Fig. 5)

.

Fig.5. Adjustment characteristics: 1 – with active load; 2 – with active-inductive load

The shaded area in Fig. 5 corresponds to a family of control characteristics in the intermittent current mode id at various values ​​of .

Let us assume that the inductance is so large that the load current does not have time to pass through zero before the next valve is opened. When the current does not pass through zero, it increases from interval to interval and is established over a number of periods (usually three or four).

In a three-phase bridge circuit, voltage is connected to the load

,

where , and the angle of natural valve activation at is .

The current through the load is determined by the differential equation

(9)

General integral for solving equation (9)

(10)

Where ; — load angle; — time constant of the load circuit; – integration constant, determined in each specific case from the initial conditions.

To determine the current in any time interval, it is convenient to use difference equations.

In general, a voltage with a back EMF can be connected to the load

,

where is the back-EMF, for example, a battery or a DC motor armature. When exposed to back-EMF, it is possible to obtain a regime of intermittent currents, where equations (9) and (10) are invalid.

LITERATURE

2. Arkhangelsky N.L., Kurnyshev B.S., Litvinsky A.N.

. Characteristics and protection of semiconductor converters/ – Ivan. state energy univ. – Ivanovo, 2000. – 96 p.

Control questions

1. Which voltage - phase or linear - affects the rectified voltage form?

2. From what stress point is the opening angle of the valves measured and what is its maximum value?

3. At what angles? will the rectified current be continuous regardless of the nature of the load?

4. Why should double gate pulses be applied at intervals to start a bridge rectification circuit?

5. Find the average and extreme values ​​of the rectified voltage if it is known that , .

Answer:

297 V; 306 V – 266 V.

6. Find the effective value of the current in the secondary and primary windings of the power matching transformer, if it is known that , , .

Answer:

16.1 A, 9.15 A.

7. Find the maximum, average and effective values ​​of the valve currents, if it is known that , , , .

Answer:

, , .

8. Find the maximum control angle for a three-phase bridge circuit with a load.

Answer:

.

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Did you know,

that electromagnetic and other fields are different types of oscillations, deformations and pressure variations in the ether. The concept of “physical vacuum” in relativistic quantum field theory implies that, firstly, it does not have a physical nature, there are only virtual particles in it that do not have a physical frame of reference, these are “phantoms”, and secondly, “physical vacuum” - this is the lowest state of the field, “zero point”, which contradicts real facts, since, in fact, all the energy of matter is contained in the ether and there is no other energy and no other carrier of fields and matter except the ether itself. In contrast to the crafty concept of “physical vacuum”, as if compatible with relativism, the concept of “ether” implies the presence of a basic level of all physical matter, which has its own reference system (detected experimentally, for example, through background cosmic radiation - the thermal radiation of the ether itself) , and being the carrier of 100% of the energy of the universe, and not a “zero point” or “residual”, “zero vibrations of space”. Read more in the FAQ on ethereal physics.

How to check a diode bridge

1st method.

As you now know, a single-phase diode bridge consists of 4 diodes. In order to find out their location, we must download the datasheet for this diode and see how the diodes are located in this diode bridge. For example, for my GBU6K bridge the diodes are located like this.

That is, all I need to do is just test each diode using a multimeter. I wrote how to do this in this article.

Second way.

He's 100%. But for this you will need an oscilloscope, LATR or step-down transformer, as well as a resistor, preferably 5-10 KOhm. After we have found its pin location, we solder a 5-10 KOhm resistor to “+” and “-”. We take an oscillogram from the same terminals.

That is, everything should look like this.

Let's look at the oscillogram

This means the diode bridge is working.

Operating principle of a diode bridge

Diode in AC voltage circuit

So, in the article about the diode, we looked at what will happen at the output of the diode if alternating current is applied to it. To do this, we even assembled a circuit like this, where G is a sinusoidal generator. The signal has already been removed from terminals X1 and X2.

We applied alternating voltage to the diode.

And at the output after the diode we received such a signal.

That is, we got it like this.

Yes, we got direct current from alternating current, but was it worth it? In this case, we got a constant pulsating current , where half of the signal power was completely cut out.

How a diode bridge works in theory

As you know, alternating current changes its direction several times per second. Therefore, it can be divided into positive half-waves and negative half-waves. I marked the positive half-waves in red, and the negative half-waves in blue.

In order for the diode bridge to work, it needs some kind of load. Let this be a resistor. Therefore, when a positive half-wave arrives at the diode bridge, the current flow through it will look like this.

As you can see, with the positive half-wave there are no diodes involved, which I showed with a dashed line.

After the positive half-wave comes a negative half-wave, and in this case the current flow in the diode bridge looks like this.

In this case, the diodes that worked at a positive half-wave, they rest at a negative half-wave). Another pair of diodes takes over the baton. You can even say that in a diode bridge they work in pairs. One pair of diodes operates on the positive half-wave, and the other pair operates on the negative half-wave.

Pay attention to the load. The same polarity of current always comes to it under any set of circumstances.

Diode bridge operation in practice

Let's see what happens at the output of the diode bridge if we apply an alternating voltage to it. To do this, take 4 simple silicon diodes and connect them into a diode bridge. It is important that the diodes are of the same brand.

We will apply an alternating voltage to the input of the diode bridge and see what we get at the output.

So, I give this signal to the input.

At the output I get a constant pulsating voltage.

Here we see that the negative half-wave in the diode bridge is not cut off, but turns into a positive one. The signal power is not lost in this case, since the negative half-wave is simply inverted into a positive half-wave. Well, isn't it a miracle?

An observant reader may also notice that the signal amplitude has dropped slightly. If we supplied a sinusoidal signal with an amplitude of 6 Volts to the input, then at the output of the diode bridge we have a little less than 6 Volts, or rather, about 4.8 Volts. Why did it happen? The point is that the voltage drops across the silicon diode is 0.6-0.7 Volts. Since alternating voltage passes through 2 diodes at each half-wave, each diode drops 0.6 Volts. 2×0.6=1.2 Volts. 6-1.2=4.8 Volts.

Now you can draw your drawing with pride.

Characteristics of the diode bridge

As we have already discussed, in electronics there are diode bridges in different housings and have different dimensions.


Why is that? The fact is that each diode bridge has some of its own characteristics, which we will talk about in this chapter.

In order not to go far, let's look at the GBU6K diode bridge and use its example to see how to read the characteristics.

In order to understand what kind of fruit it is and what it is eaten with, you need to download its technical description (datasheet). Here is a link to this diode bridge. Below we will consider the main characteristics of the diode bridge, which will be sufficient for the average electronics engineer.

Pinout and housing

So, on the main page we see the pinout. Pinout is which pins are responsible for what and how to correctly connect them to the external circuit.

As you can see, we apply alternating voltage to the middle terminals, and remove constant voltage from the outer terminals. The figure also shows how the diodes in this diode bridge are connected. This information will be very useful to us.

Just below we see a plate that shows us the most important primary characteristics.

Package—case type. GBU cases look like this.

Maximum current

So, that's sorted out. Next is the next parameter. IF(AV) is the maximum current that this diode bridge can “pull” through itself. The datasheet contains signs and graphs showing what conditions must be met so that the bridge can pull this current through itself without harm to its health.

Therefore, diode bridges in large metal cases are capable of “pulling” a very large current through themselves. If you insert a small diode bridge into some powerful power supply, then most likely it will simply burn out.

In the power electronics industry, they try to use high-power diode bridges; for example, such a diode bridge can “pull” a current of 50 Amps through itself.

Maximum Peak Reverse Voltage

Roughly speaking, this is the reverse voltage of the diode. If it is exceeded, a breakdown will occur and the diode, and therefore the diode bridge, will suffer “kirdyk”. This parameter should also be paid attention to when you rectify the mains voltage. If you supply 220 Volts to the diode bridge, then its peak value will be 310 Volts (220 × √2). Since I have a GBU6K diode bridge, I need to look at the plate below. As you can see, the peak reverse voltage of the diodes is 800 Volts. This means that such a diode bridge is quite suitable for rectifying the mains voltage.

What is a diode bridge

The phrase “diode bridge” is derived from the word “diode”. This means that a diode bridge is a radio component that consists of diodes. It is very important here how these diodes are connected, otherwise the diode bridge will simply turn into a bunch of diodes.
A diode on electrical diagrams is designated like this.

The simplest diode bridge consists of 4 diodes that are connected like this.

This figure is also the most common symbol for a diode bridge on electrical circuits.

A simplified version looks like this.

You can even see something like this in the diagrams.

For proper operation of the diode bridge, we must connect it correctly. The correct connection of the diode bridge looks like this.

As you can see, we apply an alternating voltage to the input of the diode bridge, and remove a constant voltage at the output of the diode bridge. From this we can conclude:

A diode bridge is used in circuits to convert alternating current into direct current .

Video on the topic: What is a diode bridge:

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