Case Study On Fuzzy Logic Based Network Contingency Ranking

DOI : 10.17577/IJERTV2IS70268

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Case Study On Fuzzy Logic Based Network Contingency Ranking

1Mr. Ramesh. E , 2Dr. R. Prakash , 3Ms. Lekshmi. M, 4Mr.Yogeesh. S 1Student , 2Professor , 3Asso. Professor Dept of EEE Acharya Institute of Technology, Bangalore 4 Sr.lecturer Dept of EEE, HMSIT, Tumkur

Abstract:

Security assessment of a power system is very important function to detect any violation in the system and to ensure secure operation of the system in deregulated environment. Contingency ranking is the process of indexing the possible contingencies of the system on the basis of their severity. The method proposed in this research work takes the consideration of both apparent power overloading and voltage violations at the same time. From which Performance Indices (PI) is obtained. Masking effect is a very important factor which results in misclassification of contingencies which can be eliminated by using fuzzy logic. The proposed approach, in addition to real power loadings and bus voltage violations, voltage stability indices at the load buses are also used as the post-contingent quantities to evaluate the network contingency ranking of a Practical IEEE- 30 bus system.

Key words: Fuzzy logic, Contingency Analysis, Masking Effect, power system stability

I.INTRODUCTION:

The main objective of an electric power system is to supply high quality energy where the interruption and interruption duration are minimized. Steady state security analysis is therefore one of the most important task of the power system planning and operation studies. The ability to maintain voltage stability has become a growing concern in operating the present day stressed power system. The monitoring and analysis of power system security has become an integral part of modern energy management systems. For secure operation of power system, the operating personnel must know which system disturbances or contingencies may cause limit violations and force the system to enter into the emergency state.

The process of investigating whether the system is secure or not [1] in a set of proposed contingencies is called contingency analysis or the Effect of the line outage when the rest of the system is stable is called contingency study. The study of contingency is an essential activity in planning operation and control of power systems. The outage or change in the independent parameters of the Power systems

gives rises to transient phenomena in the electrical and electromechanical states of those power systems. Large power systems require the analysis of all the credible [2],[3] contingence within a very short time so as to exercise the control in the short time available for corrective action. Ranking methods use a performance index (PI) as scalar function to describe the effects of an outage on the whole network. Ranking methods can be divided in to two sub groups depending on the way in which the performance index is formulated by direct methods and indirect methods. For line flows or MW [4] ranking direct methods are used and they give good results. Those methods are many time faster than indirect schemes.

In recent years, intelligent system [5],[6],[7]&[8] applications have received increasing attentions in various areas of power systems such as operation, planning, control, and management. The several PIs are the choices of the weighing factors or for all critical contingencies to achieve accurate ranking.

This proposed work presents a new approach using fuzzy logic to evaluate the degree of severity [15] of the considered contingency and to eliminate masking effect in the technique. The proposed approach, in addition to real power loadings and bus voltage violations, voltage stability indices at the load buses are also used as the post-contingent quantities to evaluate the network contingency ranking of a Indian Utility System

  1. CONTINGENCY ASSESSMENT

    The following step by step algorithm is used for obtaining the performance indices values:

    1. For the given system, considering a line outage at a time, load flow study is performed to determine bus voltage profiles.

    2. L index is computed using (1) and is used as post contingent quantity.

    3. Assuming trapezoidal membership function, the bus voltage profiles and L index are represented in fuzzy set notation.

    4. Severity index of L index and bus voltage profiles are also represented in fuzzy set notation.

    5. Using Fuzzy-If-Then rules overall severity index for bus voltage profiles and L index is determined. The Fuzzy Inference System is tested in MATLAB 9 Fuzzy Toolbox.

    6. Composite index is found using the formula CI = SIL + SIVP

    7. The above procedure is repeated for all the line outages and the contingencies are ranked based on composite index.

  2. REDUCTION OF MASKING EFFECT

    The problem with all contingency selection and ranking algorithm is the misclassification and disordering of the contingencies. The PI is used up to first order formulation only for the sake of less computation or due to insufficient formulation of PIs hence it lead to misclassification. Due to masking affect the contingencies ranking of the actual state of system contingencies. By using higher exponents eliminate the masking problem. Hence in order to eliminate the masking effect high value of PIs is taken in to account. The fuzzy logic is used to reduce the masking effect by combining the several PIs for different values to make correct judgement actual state of the system.

  3. FUZZY LOGIC AND FUZZY BASED FORMULATION

    The idea of fuzzy sets is an extension of conventional set theory formalised by L.A.Zadeh in 1965 in order to deal with uncertainty .The mathematical formulations of real world problems are derived under certain restrictive assumptions. Because of power systems are large , complex, geographically widely distributed system and deregulated of power utilities has introduced new issues into the existing problems. These facts make it difficult to effectively deal with many problems through strict mathematical formulations alone. Fuzzy logic is the possible answer to a number of challenging problems. The number of papers strengthen the application of fuzzy in to the power system applications due to following advantages

    1. It uses linguistic variables with its value is stable.

    2. Fuzzy variables value may be described not by a number but by an adjective.

      Application of fuzzy logic to PIV to eliminate masking

      1. Choosing the input

        Here three inputs are given to the fuzzy logic namely PIV (m=1), PIV (m=2) and PIV (m=3) for the ranking of voltage index and the output is the severity index of the line

        Fig.1Input and output to the fuzzy tool box

      2. Shape of the membership functions.

    The selection of number and shape of the membership function plays an important role in the ranking process. In the case Gaussian type membership functions is used for both input and output. Output is in the scale of [0-50]. Three Gaussian membership functions are used for the ranking of voltage index obtained from power analysis in descending order of value namely:

    1. Bus voltage profiles

      Low voltage: effect of the contingency doesnt have much impact on the system (below 0.95 p.u.)

      Normal voltage: the effect of contingency may or may not have effect over the system ( 0.95 to 1.05 p.u.)

      Over voltage: the effect of contingency will cause the voltage instability (above 1.05 p.u.)

    2. L- index profiles Very small : 018 Small : 0.62 to 0.76 Medium : 0.42 to 0.56 High : 0.62 to 0.76 Very high : 0.82 to 1.0

    3. Fuzzy rule :

    A fuzzy control rule is a fuzzy conditional statement in which the antecedent is a condition and the consequent is a control action. In this paper Mamdani control is used. Rules are framed for all possible combination of the membership function. Since there are three inputs PIV(m=1), PIV(m=2) and PIV(m=3) three member ship functions are framed in fuzzy tool box.

    The syntax used here is:

    If PIV(m=1) is X1 And PIV(m=2), is X2 AND

    PIV(m=3),is X3 THEN severity is Y.

    24

    9-11

    5133.80

    12.19

    5146.00

    25

    9-10

    5132.52

    12.21

    5144.73

    41

    4-12

    2776.72

    7.49

    2784.22

    40

    12-13

    3654.57

    8.18

    3662.75

    14

    12-14

    5156.66

    12.59

    5169.25

    13

    12-15

    5158.66

    12.47

    5171.14

    33

    12-16

    5024.33

    12.04

    5036.37

    16

    14-15

    5152.19

    12.87

    5165.06

    34

    16-17

    5022.76

    12.27

    5035.03

    37

    15-18

    4401.09

    12.57

    4413.66

    21

    18-19

    5146.42

    12.66

    5159.06

    20

    19-20

    5148.66

    12.28

    5160.95

    19

    10-20

    5151.23

    12.64

    5163.88

    35

    10-17

    5018.76

    12.48

    5031.25

    27

    10-21

    5128.1

    12.28

    5140.47

    18

    10-22

    5151.38

    12.61

    5163.99

    22

    21-22

    5144.90

    12.57

    5157.47

    15

    15-23

    5155.66

    12.56

    5168.23

    31

    22-24

    5055.85

    12.16

    5068.02

    17

    23-24

    5151.57

    12.68

    5164.25

    28

    24-25

    5092.28

    12.55

    5104.84

    23

    25-26

    5139.71

    12.56

    5152.27

    11

    25-27

    5229.85

    12.52

    5242.37

    36

    28-27

    4993.90

    12.64

    5006.55

    32

    27-29

    5034.38

    12.70

    5047.08

    30

    27-30

    5066.95

    12.64

    5079.59

    12

    29-30

    5164.76

    12.72

    5177.48

    6

    8-28

    5870.28

    12.66

    5882.95

    9

    6-28

    5782.00

    14.68

    5796.68

    24

    9-11

    5133.80

    12.19

    5146.00

    25

    9-10

    5132.52

    12.21

    5144.73

    41

    4-12

    2776.72

    7.49

    2784.22

    40

    12-13

    3654.57

    8.18

    3662.75

    14

    12-14

    5156.66

    12.59

    5169.25

    13

    12-15

    5158.66

    12.47

    5171.14

    33

    12-16

    5024.33

    12.04

    5036.37

    16

    14-15

    5152.19

    12.87

    5165.06

    34

    16-17

    5022.76

    12.27

    5035.03

    37

    15-18

    4401.09

    12.57

    4413.66

    21

    18-19

    5146.42

    12.66

    5159.06

    20

    19-20

    5148.66

    12.28

    5160.95

    19

    10-20

    5151.23

    12.64

    5163.88

    35

    10-17

    5018.76

    12.48

    5031.25

    27

    10-21

    5128.1

    12.28

    5140.47

    18

    10-22

    5151.38

    12.61

    5163.99

    22

    21-22

    5144.90

    12.57

    5157.47

    15

    15-23

    5155.66

    12.56

    5168.23

    31

    22-24

    5055.85

    12.16

    5068.02

    17

    23-24

    5151.57

    12.68

    5164.25

    28

    24-25

    5092.28

    12.55

    5104.84

    23

    25-26

    5139.71

    12.56

    5152.27

    11

    25-27

    5229.85

    12.52

    5242.37

    36

    28-27

    4993.90

    12.64

    5006.55

    32

    27-29

    5034.38

    12.70

    5047.08

    30

    27-30

    5066.95

    12.64

    5079.59

    12

    29-30

    5164.76

    12.72

    5177.48

    6

    8-28

    5870.28

    12.66

    5882.95

    9

    6-28

    5782.00

    14.68

    5796.68

    The severity index value for voltage (SIV) for each line outage is obtained through substituting the value of PIV(m=1), PIV(m=2), and PIV(m=3), for that line in the rule viewer of the fuzzy tool box.

    Table 1. Fuzzy rules

    Post contingent quantity

    Severity index

    L index : VS S M H VH

    VLS LS BS AS MS

    Voltage : VL NV OV

    MS BS AS

    Note: VLS- very less severe; LS- less severe;

    BS- below severe; AS above severe; MS more severe.

  4. TEST RESULTS

    The proposed approach is tested under simulated condition on IEEE-30 bus system. A.C load flow is carried out to select the heavily loaded lines based on Voltage Collapse Proximiy Indicator. The IEEE-30 bus system consists of 6 generators, 2 shunt capacitors and 41 transmission lines. Contingency screening is carried out to identify all the heavily loaded lines. On contingency screening total 41 transmission line outages are considered for ranking. To eliminate the masking different loading conditions are carried. The following Table shows the 100% and 120% load. Fuzzy approach effectively ranks contingencies under different load conditions.

    Table 1: Contingency Ranking Based on L index using Fuzzy Approach: 100% load

    Rank

    Line outages

    SIV(SUM)

    SIL

    CI

    26

    1-2

    5128.61

    14.59

    5143.21

    29

    1-3

    5082.47

    14.83

    5097.31

    8

    2-4

    5858.57

    14.75

    5873.32

    7

    3-4

    5861.57

    14.66

    5876.23

    4

    2-5

    5910.00

    16.29

    5926.29

    5

    2-6

    5881.00

    14.75

    5895.75

    1

    4-6

    6058.19

    25.44

    6083.63

    3

    5-7

    5988.28

    14.85

    6003.13

    2

    6-7

    6033.00

    15.01

    6048.01

    38

    6-8

    4286.80

    9.035

    4295.84

    10

    6-9

    5526.42

    14.45

    5540.88

    39

    6-10

    4218.42

    9.03

    4227.46

    Rank

    Line outages

    SIV(SUM)

    SIL

    CI

    28

    1-2

    5279.38

    12.79

    5292.17

    29

    1-3

    5264.38

    15.3

    5279.68

    8

    2-4

    6025.09

    17.98

    6043.08

    7

    3-4

    6028.04

    18.19

    6046.24

    3

    2-5

    6075.8

    18.57

    6094.38

    5

    2-6

    6050.33

    18.41

    6068.75

    1

    4-6

    6869.28

    18.31

    6887.59

    2

    5-7

    6157.09

    18.31

    6175.4

    4

    6-7

    6060.52

    18.62

    6079.14

    38

    6-8

    4661.29

    15.35

    4676.65

    12

    6-9

    5673.95

    17.82

    5691.78

    39

    6-10

    4400.15

    11.02

    4411.18

    24

    9-11

    5289.95

    15.6

    5305.55

    27

    9-10

    5278.47

    15.49

    5293.97

    41

    4-12

    3356.65

    9.39

    3366.05

    40

    12-13

    3779.71

    10.1

    3789.81

    16

    12-14

    5299.14

    15.51

    5314.65

    14

    12-15

    5308.23

    15.67

    5323.9

    34

    12-16

    5162.61

    15.23

    5177.85

    17

    14-15

    5297.52

    15.62

    5313.14

    33

    16-17

    5163.61

    15.38

    5179

    37

    15-18

    4846.19

    15.04

    4861.23

    23

    18-19

    5290.57

    15.63

    5306.2

    22

    19-20

    5292.85

    15.66

    5308.51

    19

    10-20

    5296.23

    15.5

    5311.73

    35

    10-17

    5160.76

    15.57

    5176.33

    26

    10-21

    5283.33

    15.1

    5298.43

    20

    10-22

    5295.71

    15.55

    5311.26

    Rank

    Line outages

    SIV(SUM)

    SIL

    CI

    28

    1-2

    5279.38

    12.79

    5292.17

    29

    1-3

    5264.38

    15.3

    5279.68

    8

    2-4

    6025.09

    17.98

    6043.08

    7

    3-4

    6028.04

    18.19

    6046.24

    3

    2-5

    6075.8

    18.57

    6094.38

    5

    2-6

    6050.33

    18.41

    6068.75

    1

    4-6

    6869.28

    18.31

    6887.59

    2

    5-7

    6157.09

    18.31

    6175.4

    4

    6-7

    6060.52

    18.62

    6079.14

    38

    6-8

    4661.29

    15.35

    4676.65

    12

    6-9

    5673.95

    17.82

    5691.78

    39

    6-10

    4400.15

    11.02

    4411.18

    24

    9-11

    5289.95

    15.6

    5305.55

    27

    9-10

    5278.47

    15.49

    5293.97

    41

    4-12

    3356.65

    9.39

    3366.05

    40

    12-13

    3779.71

    10.1

    3789.81

    16

    12-14

    5299.14

    15.51

    5314.65

    14

    12-15

    5308.23

    15.67

    5323.9

    34

    12-16

    5162.61

    15.23

    5177.85

    17

    14-15

    5297.52

    15.62

    5313.14

    33

    16-17

    5163.61

    15.38

    5179

    37

    15-18

    4846.19

    15.04

    4861.23

    23

    18-19

    5290.57

    15.63

    5306.2

    22

    19-20

    5292.85

    15.66

    5308.51

    19

    10-20

    5296.23

    15.5

    5311.73

    35

    10-17

    5160.76

    15.57

    5176.33

    26

    10-21

    5283.33

    15.1

    5298.43

    20

    10-22

    5295.71

    15.55

    5311.26

    Table 2: Contingency Ranking Based on L index using Fuzzy Approach : 120% load

    25

    21-22

    5289.95

    15.5

    5305.45

    11

    15-23

    5938.47

    18.39

    5956.86

    15

    22-24

    5303.33

    15.58

    5318.91

    18

    23-24

    5296.57

    15.65

    5312.22

    31

    24-25

    5236.47

    15.48

    5251.95

    21

    25-26

    5294.04

    15.39

    5309.43

    10

    25-27

    6011.04

    18.28

    6029.33

    36

    28-27

    5115.33

    14.87

    5130.2

    32

    27-29

    5182.71

    15.51

    5198.22

    30

    27-30

    5241.57

    15.42

    5256.99

    13

    29-30

    5311.76

    15.7

    5327.46

    6

    8-28

    6043.71

    17.95

    6061.66

    9

    6-28

    6024.28

    18.38

    6042.66

    Table 3: Comparison of Contingency Ranking using Fuzzy Approach based on L index and MSV

    Line outages

    100% load

    120% load

    L Index

    MSV

    L Index

    MSV

    1-2

    26

    26

    28

    28

    1-3

    29

    29

    29

    29

    2-4

    8

    8

    8

    8

    3-4

    7

    7

    7

    7

    2-5

    4

    4

    3

    3

    2-6

    5

    5

    5

    5

    4-6

    1

    1

    1

    1

    5-7

    3

    3

    2

    2

    6-7

    2

    2

    4

    4

    6-8

    38

    38

    38

    38

    6-9

    10

    10

    12

    12

    6-10

    39

    39

    39

    39

    9-11

    24

    24

    24

    24

    9-10

    25

    25

    27

    27

    4-12

    41

    41

    41

    41

    12-13

    40

    40

    40

    40

    12-14

    14

    14

    16

    16

    12-15

    13

    13

    14

    14

    12-16

    33

    33

    34

    34

    14-15

    16

    16

    17

    17

    16-17

    34

    34

    33

    33

    15-18

    37

    37

    37

    37

    18-19

    21

    21

    23

    23

    19-20

    20

    20

    22

    22

    10-20

    19

    19

    19

    19

    10-17

    35

    35

    35

    35

    10-21

    27

    27

    26

    26

    10-22

    18

    18

    20

    20

    21-22

    22

    22

    25

    25

    15-23

    15

    15

    11

    11

    22-24

    31

    31

    15

    15

    23-24

    17

    17

    18

    18

    24-25

    28

    28

    31

    31

    25-26

    23

    23

    21

    21

    25-27

    11

    11

    10

    10

    28-27

    36

    36

    36

    36

    27-29

    32

    32

    32

    32

    27-30

    30

    30

    30

    30

    29-30

    12

    12

    13

    13

    8-28

    6

    6

    6

    6

    6-28

    9

    9

    9

    9

    Fig.2 IEEE 30 Bus System

  5. CONCLUSION

Fuzzy approach is used for combining the effect of L index with bus voltage profiles for ranking the contingencies. Fuzzy approach effectively ranks contingencies under different load conditions. The Fuzzy approach is flexible in incorporating human experience and heuristics. It includes the imprecision of linguistic terms associated with voltages and L index translates them into numerical values, which offers more flexibility, better insight into reality than conventional methods. Through proper tuning of membership functions in fuzzy representation, the approach can mimic experienced operators performance in conducting contingency ranking.

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