Distance Relay Fundamentals - 63 Distance Relay...

Info iconThis preview shows pages 1–2. Sign up to view the full content.

View Full Document Right Arrow Icon

Info iconThis preview has intentionally blurred sections. Sign up to view the full version.

View Full DocumentRight Arrow Icon
This is the end of the preview. Sign up to access the rest of the document.

Unformatted text preview: 63 Distance Relay Fundamentals fault, operation does not occur because IZ-V and V are 180 out of phase. Observe that for the balance point fault, the V is exactly equal to IZ. This is true for the three-phase fault shown (also for a phase-to-phase fault) and for a phase distance function only. For a ground distance function, this will only be true if the function includes zero sequence current compensation as discussed later in this paper. The polarizing quantity for this simple mho distance function is simply equal to the fault voltage V, therefore the function is said to be self-polarized and has the simple characteristic shown in Figure 1. In general, a voltage diferent than the ault voltage is used to polarize the unction and this will have an efect on the characteristic. Polarizing Quantity A number of polarizing quantities have been used in developing phase and ground mho distance functions. Following are some of the more commonly used: self-polarized (V a for Phase A function, V ab for the Phase AB function, etc.) positive Sequence Voltage (V a1 for Phase A function, V ab1 for Phase AB function, etc.) quadrature Voltage (V bc shifted leading 90 for Phase A function) median (midpoint of V bc to V a for Phase A function) leading phase (V c shifted leading 240 for Phase A function) 1. Introduction Distance functions have been in use for many years and have progressed from the original electromechanical types through analog types and now up to digital types of functions. The purpose of this paper is to discuss fundamental features of the three types of functions and possible problems that may be encountered in their design and application. 2. MHO Functions Simple MHO Function A simple mho distance function, with a reach of Z ohms, is shown in Figure 1. This diagram is exactly equal to an R-X diagram except that all of the impedance vectors have been operated on by the current I. The mho function uses the current and voltage measured at the relay to determine if the apparent impedance plots within the mho characteristic. The determination is made by comparing the angle between the operating quantity (IZ - V) and the polarizing quantity (V, where V = IZ f ). If the angle is less than or equal to 90, then the fault impedance Z f plots within the characteristic, and the function will produce an output. If the angle is greater than 90, then Z f falls outside of the characteristic and no output will be produced. Assume that the angle o maximum reach () and the angle o Z L () are equal. On that basis, the conditions shown in 2 will be obtained. The key point to note in this phasor analysis (a convenient way to view relay performance) is the magnitude of the IZ - V (V op ) phasor and its relationship to the V (V pol ) phasor. Operation will occur whenever V op and V pol phasors are within 90 of each other and provided both Vop and Vpol are greater than the minimum values established by the sensitivity of the relay design. For the values established by the sensitivity of the relay design....
View Full Document

This note was uploaded on 09/12/2010 for the course POWER SYST 1235 taught by Professor Fred during the Spring '10 term at American International.

Page1 / 10

Distance Relay Fundamentals - 63 Distance Relay...

This preview shows document pages 1 - 2. Sign up to view the full document.

View Full Document Right Arrow Icon
Ask a homework question - tutors are online