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Electric utility engineering reference book by westinghouse pdf

21/10/2021 Client: muhammad11 Deadline: 2 Day

Examples of

Overcurrent Relays

and

Distribution Fuse Elements

Curves

number01
Distribution Fuse Curves. Reproduced from the Distribution Systems Electric Utility Reference Book by the Electric Utility Engineers of

the Westinghouse Electric Corporation. East Pittsburgh, Pennsylvania, U.S.A., 1959.

Type K

number01
Distribution Fuse Curves. Reproduced from the Distribution Systems Electric Utility Reference Book by the Electric Utility Engineers of

the Westinghouse Electric Corporation. East Pittsburgh, Pennsylvania, U.S.A., 1959.

Type T

number01
41-100K

22

CO (HI-LO) Overcurrent Relay

Curve 418248

Figure 17: Typical Time Curve of the Type CO-8 Relay

number01
41-100K

23

CO (HI-LO) Overcurrent Relay

Curve 418249

Figure 18: Typical Time Curve of the Type CO-9 Relay

number01
41-100K

24

CO (HI-LO) Overcurrent Relay

Sub 2 288B655

Figure 19: Typical Time Curve of the Type CO-11 Relay

number01
number01
EE493 Fall 2000

“STANDARD” RELAY CURVES Formula for modern relays

TDc M a

t b 

   

+ −

= 1

Typical American relay curves (ANSI/IEEE)

Curve type a b c Moderately inverse 0.0515 0.02 0.1140

Very inverse 19.61 2 0.491 Extremely inverse 28.2 2 0.1217

Note: TD = 0.5, 1, …, 11 Typical European curves (IEC)

Curve type a b c Normal inverse 0.14 0.02 (*)

Very inverse 13.5 1 (*) Extremely inverse 80 2 (*) Long time inverse 120 1 (*)

Note: TD = 0.05, 0.1, …, 1.1 (*) c depends on the precise relay type and manufacturer

number01
3-12 Overcurrent Protection Date Code 20031008 SEL-501/501-1 Instruction Manual

TIME-OVERCURRENT ELEMENT OPERATE/RESET CURVE EQUATIONS

tp = operating time tr = induction-disk emulation reset time TD = 51 time-dial setting M = applied multiples of pickup current

US Moderately Inverse Curve: U1

� �

� � �

� �

� �

� � �

� �

2

02.0

M1 08.1

•TDtr

1M 0104.0

0.0226•TDtp

US Inverse Curve: U2

� �

� � �

� �

� �

� � �

� �

2

2

M1 95.5

•TDtr

1M 95.5

1800.•TDtp

US Very Inverse Curve: U3

� �

� � �

� �

� �

� � �

� �

2

2

M1 88.3

•TDtr

1M 88.3

9630.0•TDtp

US Extremely Inverse Curve: U4

� �

� � �

� �

� �

� � �

� �

2

2

M1 67.5

•TDtr

1M 67.5

3520.0•TDtp

IEC Class A Curve: C1 (Standard Inverse)

� �

� � �

� �

� �

� � �

� �

2

02.0

M1 5.13

•TDtr

1M 14.0

•TDtp

IEC Class B Curve: C2 (Very Inverse)

� �

� � �

� �

� �

� � �

� �

2M1 3.47

•TDtr

1M 5.13

•TDtp

IEC Class C Curve: C3 (Extremely Inverse)

� �

� � �

� �

� �

� � �

� �

2

2

M1 0.80

•TDtr

1M 0.80

•TDtp

IEC Long Time Inverse: C4

� �

� � �

� �

� �

� � �

� �

M1 0.120

•TDtr

1M 0.120

•TDtp

Full-sized time-current curve transparencies are available from the factory.

number01
Date Code 20031008 Overcurrent Protection 3-13 SEL-501/501-1 Instruction Manual

Figure 3.2: Time Curve U1 Figure 3.3: Time Curve U2

Figure 3.4: Time Curve U3 Figure 3.5: Time Curve U4

number01
number01
3-14 Overcurrent Protection Date Code 20031008 SEL-501/501-1 Instruction Manual

Figure 3.6: Time Curve C1 Figure 3.7: Time Curve C2

Figure 3.8: Time Curve C3 Figure 3.9: Time Curve C4

number01
14 Siemens SIP 3.1 ⋅ 1999

Functions

SIPROTEC 4 7SJ61/62/63 / 6MD63 Multifunction Protection Relay and Bay Controller

n Protection functions

Time-overcurrent protec- tion (ANSI 50, 50N, 51, 51N)

This function is based on the phase-selective measure- ment of the three phase cur- rents and the ground current (four transformers). Two definite-time overcurrent pro- tection elements (DMT) exist both for the phases and for the ground. The current threshold and the delay time can be set in a wide range. As an option, inverse-time overcurrent protection characteristics (IDMTL) can be activated:

Fig. 28

Definite-time overcurrent protection

Fig. 32

Definite inverse Fig. 31

Long inverse t =

− +

 

   ⋅

5 6143 1

2 18592 .

. M

TD t = −

+  

   ⋅

0 4797

1 0 21359

1 5625

. .

.M TD

Fig. 30

Short inverse t =

− +

 

   ⋅

0 2663

1 0 03393

1 2969

. .

.M TD

Inverse-time overcurrent char- acteristics to ANSI/ IEEE • Inverse • Short inverse • Long inverse • Moderately inverse • Very inverse • Extremely inverse • Definite inverse

Notes on Fig. 29 to 32: Scope of M from 1.1 to 20

Fig. 29

Inverse t =

− +

 

   ⋅

8 9341 1

0 17966 2 0938

. .

.M TD

number01
Siemens SIP 3.1 ⋅ 1999 15Siemens SIP 3.1 ⋅ 1999 15

Fig. 33

Reset Moderately inverse

Fig. 36

Very inverse Fig. 35

Reset Very inverse

Fig. 34

Moderately inverse

t = −

+  

   ⋅

3 922 1

0 0982 .

. M

TD 2

Tripping time characteristics of the definite-time overcurrent protection according to ANSI (IEEE) C37.112 t = tripping time in seconds M = multiples of pickup setting

range 0.1 to 4 TD = time dial

Reset characteristics

For easier time coordination with electromechanical re- lays, reset characteristics ac- cording to ANSI standard C37.112 are applied. The determination of the time sequence is carried out by integration of time con- stants according to the char- acteristics for all currents above the reset threshold. See Fig. 33, 35, 37

t = −

+  

   ⋅

0 0103 1

0 0228 .

. M

TD 0.02

t reset 2= ⋅ −

4 32 1

. TD M

t reset 2= ⋅ −

0 97 1

. TD M

number01
16 Siemens SIP 3.1 ⋅ 1999

SIPROTEC 4 7SJ61/62/63 6MD63 Multifunction Protection Relay and Bay Controller

Functions

Tripping time characteristics of the definite-time overcurrent protection according to ANSI (IEEE) t = tripping time in seconds M = multiples of pickup setting

range 0.1 to 4 TD = time dial

Fig. 37

Reset Extremely inverse

Fig. 38

Extremely inverse t =

− +

 

   ⋅

5 64

1 0 0243

2

. .

M TDt reset 2=

⋅ −

5 82 1

. TD M

number01
Siemens SIP 3.1 ⋅ 1999 17Siemens SIP 3.1 ⋅ 1999 17

Fig. 39

Inverse

Fig. 42

Long inverse Fig. 41

Extremely inverse

Fig. 40

Very inverse

( ) t T=

− ⋅

120 1I I p

p

Inverse time - overcurrent characteristics according to IEC standard

( ) t T=

− ⋅

13 5 1

, I I p

p

( ) t T=

− ⋅

80

1I I p 2 p

( ) t T=

− ⋅

0 14

1 00 02

, ,

I I p p

number01
Examples of
Curves_Standard_Formulas.pdf

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