Clock face notation of a Transformer's "Vector Group"

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Discussion Overview

The discussion revolves around the clock face notation used to describe the vector group of transformers, specifically focusing on the phase angle relationships between high voltage (HV) and low voltage (LV) line voltages in star-delta configurations. Participants explore the implications of phase shifts and the conventions used in transformer notation.

Discussion Character

  • Technical explanation
  • Conceptual clarification
  • Homework-related
  • Debate/contested

Main Points Raised

  • One participant expresses confusion about whether the phase angle refers to the line voltage of LV leading the line voltage of HV by 30 degrees, as indicated by the vector group notation Dy11.
  • Another participant explains that phase is measured between the three conductors on either the primary or secondary side, noting that secondary voltages are typically in phase with primary voltages, except for the inductive magnetizing current.
  • A participant mentions familiarity with the equilateral triangle method for deriving clock notation and questions if the clock notation represents the phase difference between HV and LV line voltages, highlighting the 30-degree phase shift in star-delta transformers.
  • One participant confirms that the clock notation indeed represents the phase difference between HV and LV line voltages.
  • Additional references are provided to clarify the meaning of the digits in clock notation, indicating how they relate to phase displacement between HV and LV windings.
  • A participant notes the importance of the vector group when paralleling transformers and its role in managing harmonic currents.
  • Another participant cites a definition from IEC 60076-1 regarding phase displacement in three-phase windings.
  • A later post seeks assistance with homework related to clock notation, indicating a connection to the ongoing discussion.

Areas of Agreement / Disagreement

Participants generally agree that the clock notation represents the phase difference between HV and LV line voltages, but there is some uncertainty regarding the interpretation of phase angles and their implications in different transformer configurations.

Contextual Notes

Some assumptions about the definitions of phase angles and the specific configurations of transformers may not be fully articulated, leading to potential misunderstandings. The discussion also reflects varying levels of familiarity with transformer theory and notation.

Who May Find This Useful

This discussion may be useful for students and professionals studying transformer theory, electrical engineering, and those seeking clarification on vector group notation and its applications in transformer configurations.

jaus tail
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Hi,
I'm studying transformer and am a bit confused. Say for vector group: Dy11, I guess it's the line voltage of LV leads the Line voltage of HV by 30 degrees. Book says phase angle. The phase angle is line voltage right,
since the phase voltage of HV and LV will always be in phase with each other.

I googled up for it, but everywhere it says phase angle. Just wanted to clarify whether phase angle is angle between line voltage of lv and hv side.

Thanks in advance for the answers.
 
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The phase is measured between the three conductors on the primary or the three on the secondary. A 3PH transformer can be wound to generate any phase shift of the output required, but you can assume the secondary voltages will be in phase with the primary voltage. Only the inductive magnetising current will be at 90° to the phase voltage.

A three phase system has three single phases. The only difference between phases is that they are separated in time by a 120° phase shift. The three phase primary inputs have the same amplitude, or RMS voltages.
https://en.wikipedia.org/wiki/Three-phase

A phasor diagram of a 3PH system will show three vectors of equal length radiating from a neutral at the origin to a common circle. Those vectors rotate once on the diagram for each cycle of the AC supply. That is a Y connection.
https://en.wikipedia.org/wiki/Phasor#Phasor_diagrams

Notice that the vectors on the phasor diagram can be connected in an equilateral triangle that is closed, with all phasors summing to zero. That is a delta connection. There is no central neutral terminal. The circle that the three Delta terminals follow is smaller than the Y circle.
 
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Yeah I've studied the equilateral triangle method and know the conventions of how to derive clock 11 or 1 or 0 or 6 from dot convention. But I guess the clock gives phase difference between line voltage of HV and LV. I'm confused here.
In star-delta transformer, there is 30 degree phase shift from HV line to LV line. This can be lead or lag depending on connections. So am I right in saying the clock(11 or 1) represents the phase difference between HV and LV line voltage?
I know that for delta we draw triangle and then take a neutral point at centre, join this with A2 to get other hand of clock.
 
jaus tail said:
So am I right in saying the clock(11 or 1) represents the phase difference between HV and LV line voltage?
Correct.
From http://www.transformerworld.co.uk/vector.htm

The digits ( 0, 1, 11 etc) relate to the phase displacement between the HV and LV windings using a clock face notation. The phasor representing the HV winding is taken as reference and set at 12 o'clock. It then follows that:

Digit 0 means that the LV phasor is in phase with the HV phasor
Digit 1 that it lags by 30 degrees
Digit 11 that it leads by 30 degrees
etc

All references are taken from phase-to-neutral and assume a counter-clockwise phase rotation. The neutral point may be real (as in a star connection) or imaginary (as in a delta connection)
 
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The “Vector Group” of a transformer is critical when paralleling transformers connected as Star to Delta, or that reduce or cancel harmonic currents through having 'elbows' in the Y phasors.
http://electrical-engineering-portal.com/understanding-vector-group-transformer-1
http://electrical-engineering-portal.com/understanding-vector-group-transformer-1
http://electrical-engineering-portal.com/understanding-vector-group-transformer-2
 
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IEC 60076-1 Definitions ch.3.10.6
Phase displacement of a three-phase winding
The angular difference between the phasors representing the voltages between the neutral point (real or imaginary) and the corresponding terminals of two windings, a positive sequence voltage system being applied to the high-voltage terminals, following each other in alphabetical sequence if they are lettered, or in numerical sequence if they are numbered.
The phasors are assumed to rotate in a counter-clockwise sense
upload_2018-1-17_9-7-46.png
 

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Sorry,it has to be:
upload_2018-1-17_11-41-17.png
 

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Wow how'd i miss this thread ? Would have helped me in your homework thread, old jim
 
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