International Journal on Electrical Engineering and Informatics - Volume 5, Number 2, June 2013 The Implementation of Needle-Plane Electrode Configuration and Test Methods for Partial Discharge Inception Voltage Characteristic Measurement of Mineral Oil Ferdinand Sipahutar1,3, Suwarno1, Ahmad Azhari Kemma1,3, Norasage Pattanadech2, Fari Pratomosiwi2, and Michael Muhr2 1 School of Electrical Engineering and Informatics, Institut Teknologi Bandung, Jl. Ganesha 10, Bandung Indonesia 2 Institute of High Voltage Engineering and System Management, TU Graz, Inffeldgasse 18, A - 8010 Graz, Austria 3 PT PLN (Persero), Jakarta, Indonesia Abstract: The investigation of the Partial Discharge Inception Voltage characteristic is performed by many researchers using the needle-plane electrode configuration and various test methods. This was conducted due to the capability of Partial Discharge Inception Voltage characteristic to represent or determine the condition of insulating liquid. This paper discusses the implementation of the needle-plane electrode configuration and two test methods to find out the characteristics of Partial Discharge in Partial Discharge Inception Voltage level of mineral oil. For this purposes, the mineral oil which used was Nynas Nitro 4000x with water content less than 10 ppm. In experiment, the test circuit was set up according to IEC 60270. The Ramp Method as the first test procedure was conducted in this experiment according to IEC 61294 with ramp rate of rise test voltage 1 kV/s until Partial Discharge Inception Voltage occurred. Meanwhile, a Combine Method as the second test procedure was used as comparative Partial Discharge Inception Voltage test technique. With this combine method, the test voltage was applied to the test object with rate of rise test voltage 1 kV/s until 70% of the Partial Discharge Inception Voltage value obtained from the ramp method. Then the test voltage was increased in steps with 1 kV/step with step duration of 1 minute until Partial Discharge Inception Voltage obtained with apparent charge ≥ 100 pC. The rest time between consecutive tests was 5 minutes. The needle tip radius that used as high voltage electrode were 10 µm and 20 µm, meanwhile brass plane electrode with diameter 75mm and 50mm was used as the grounded electrode. The gap distance between the needle electrodes toward ground electrode was fixed at 50 mm. The calculation of electric field stress of the needle-plane electrode configuration was done by using simulation of Finite Element Method (FEM). Based on the Partial Discharge Inception Voltage test result, the needle electrodes with tip radius 10 µm will produce electric field stress that higher than other needle tip, meanwhile the Partial Discharge Inception Voltage is lower which tested using both test method. By using the combine method, the Partial Discharge Inception Voltage value, charge quantity and the number of Partial Discharge will be lower than the ramp method. The results also showed that the Partial Discharge pulse currents using both test method was about 0.2 – 0.85 mA. The time duration of Partial Discharge pulse was in the range of 1.01 – 8.38 µs and the rise time were between 68 - 301 ns. It was found that the Partial Discharge Inception Voltage test result agree with the Weibull distribution Keywords: Partial Discharge Inception Voltage; Electrode; Ramp method; Combine method; Weibull; CDF; PDF ; CV; Finite element method Received: February 15th, 2013. Accepted: May 31th, 2013 205 Ferdinand Sipahutar, et al. 1. Introduction Monitoring of the transformer oil is important to be kept due to the occurrences of Partial Discharge will generate stress within the liquid insulation. Actually, there are many factors that may affect the quality of the mineral oil that usually used as the insulation for transformer. The moisture effect, particle, thermal stress and electrical stress are several factors that should be eliminated. The Partial Discharge events in liquid insulation may lead complete breakdown, especially while the degradation of the insulations material occur [1-2]. Therefore, to maintain the condition of transformer oil, the continuity monitoring is needed. One of the methods that used to monitoring oil condition in transformer is Partial Discharge measurement. This method is an important diagnostic technique and used as non-destructive test for the insulation of high voltage [1]. The occurrence of Partial Discharge in mineral oil is strongly associated with the cavity formation within the mineral oil. The evolution of these cavities will induce the rise of series Partial Discharge pulses of ascending magnitude. Such Partial Discharge Pulses can be used as an indicator to determine the value of the Partial Discharge Inception Voltage (PDIV) in insulating liquid [3]. The information of the Partial Discharge Inception Voltage characteristic in mineral oil that obtained from measurement can be used as useful indicator to monitor the degradation of the insulation of high voltage components [4]. In many case, Partial Discharge Inception Voltage is an alternatively important indicator that most researchers use for representing the integrity of the liquid insulation [5].The definition of Partial Discharge Inception Voltage of an insulating liquid according to the IEC 61294 is the lowest voltage at which an apparent charge occurs equal or exceeding 100 pC when the sample is tested under the specified conditions [6]. Some researchers report that the characteristic features of partial discharge phenomena greatly depend on experimental conditions such as electrode geometry, shape and amplitude of applied voltage, liquid nature and purity [7]. Therefore, the electrode geometry and shape have an important role for Partial Discharge Inception Voltage measurement. The electrode geometry and shape will affect the Partial Discharge Inception Voltage measurement which is related to the deployment of electric field stress around the electrode and especially at the tip. This factors also being a reason for investigation of Partial Discharge Inception Voltage characteristic of the liquid insulation by using the needle-plane electrode configuration that has been used by many research groups as seen in [8, 9, 10]. The highest electric field was obtained at the tip of needle electrode [11]. There are doubts about the effectiveness of ramp method as the test procedure which recommended by IEC61294 [12]. The advantage of Ramp Method is short test duration to obtain Partial Discharge Inception Voltage value but may have a highly chance to lead breakdown events. The Combine Method as the comparator of the Ramp Method can used for Partial Discharge Inception Voltage measurement and able to reduce the chance of the breakdown events than Ramp Method. But the combine method requires long test duration to obtain Partial Discharge Inception Voltage value. The discussion about distribution pattern of partial discharge data is also important to perform. This is done to determine the characteristic of test data obtained by experiment. So the probability of data such as cumulative distribution function (cdf) and probability density function (pdf) of Partial Discharge can be known. Based on numerical analysis, partial discharge fit to the two parameter of Weibull function [13]. This Weibull distribution is widely used for data analysis due to its relative simplicity and flexibility. Besides of that, this paper proposes the CDF and PDF of Partial Discharge Inception Voltage value so it can be used to determine the occurrence probability of Partial Discharge Inception Voltage value. In this case, the Partial Discharge Inception Voltage data was analyzed by using simple formula that used to determine the distribution of Breakdown Voltage (BDV) data [14]. 2. Experiment Setup and Data Analysis The experiments were divided into two parts. First, we simulated the electric field simulation of the electrode configuration system by FEM simulation. Second, we carried out laboratory scale experiment. The moisture content in this measurement was kept less than 10 206 The Implementation of Needle-Plane Electrode Configuration and Test ppm which was measured by using Karl Fischer Coulometer. A. Electrode Configuration The measurement of Partial Discharge Inception Voltage was performed in a test vessel. Tungsten needle electrode with tip radius 10 µm and 20 µm were used as high voltage electrode. The length of needle electrode is 45 ± 0.5 mm. Brass plane electrodes with 75 mm and 50 mm diameter were used as the grounded electrode. The gap distance between the needle - plane electrode was fixed at 50 mm. Figure 1, depicts the electrode configuration for Partial Discharge Inception Voltage measurement. Tip radius Tip radius Tip radius Tip radius 10 µm 20 µm 10 µm 20 µm Needle Electrode 50 mm 50 mm 75 mm 50 mm Figure 1. Electrode configuration for Partial Discharge Inception Voltage (PDIV) measurement B. Testing Circuit The test circuit for Partial Discharge Inception Voltage measurement was set up according to IEC 60270 [15]. The discharge was measured with Power Diagnostics ICM and Oscilloscope Yokogawa DLM series at the same time. With ICM, we recorded the Partial Discharge Inception Voltage and Partial Discharge patterns. The coupling device was connected to the coupling capacitances and to the ICM. This configuration was chosen to depict the real condition of electrical system. In addition, this configuration was used to avoid the possible destruction of measuring equipment in case of the breakdown occurs. Meanwhile with oscilloscope, we used to recorded the Partial Discharge pulse current signal.The shunt resistor was directly connected to the oscilloscope via 50 ohm matching impedance. Figure 2, illustrates the test circuit of Partial Discharge Inception Voltage measurement. Current limiting resistor Coupling Capacitances Step Up Test Vessel (16 litre oil) C Coupling Devices C Insulation Condition Capacitive voltage divider 200 kV Shunt Resistor Coaxial cable 50 Ω Personal Computer Voltage Regulator G MatchingImpedance Coaxial cable 50 Ω Coaxial cable 50 Ω Pre‐amplifier Oscilloscope Figure 2. Test circuit for Partial Discharge Inception Voltage (PDIV) measurement 207 Ferdinand Sipahutar, et al. C. Testing Procedure The Ramp Method (as specified in IEC 61294) and the Combine Method were used to investigate Partial Discharge Inception Voltage characteristic of mineral oil. According to IEC 61294, Partial Discharge Inception Voltage measurement is done by applying the ramp test voltage with rate of rise test voltage 1 kV/s until the first discharge with its apparent charge ≥ 100 pC occur. The measurement of Partial Discharge Inception Voltage was conducted ten times for every test object. The combine method procedure is a method to generate Partial Discharge Inception Voltage by means of increasing the voltage with the rate of rise test voltage 1 kV/s until 70% of average Partial Discharge Inception Voltage value that obtained from Ramp Method. Then, the voltage was increased in steps with rate of rise test voltage 1 kV/step until the Partial Discharge Inception Voltage value (100 pC detection) occurred. After the Partial Discharge Inception Voltage value was achieved, the test voltage was decreased until zero. The rest time between consecutive tests was 5 minutes. Figure 3, describes the test procedure of Partial Discharge Inception Voltage measurement using ramp method and combine method. PDIV (Charge = 100 pC) PDIV (Charge = 100 pC) 1st PDIV 3rd PDIV 2nd PDIV 10th PDIV 70 % of average PDIV 1 kV/s 1 kV/s 1 kV/s 1 kV/s 1 kV/s zero volt zero volt PDIV pulse zerovolt zerovolt 1 minute 1 minute a) 5 minute b) Figure 3. Test procedure of Partial Discharge Inception Voltage measurement according to a) IEC 61294, b) Combine Method D. Data Analysis The plot of Partial Discharge Inception Voltage test results is an useful information to forecast the possibility of failures. Some action and appropriate plans to manage and controls such failures can be conducted by using data plot. Weibull analysis is widely used for data plot and data analysis due to its relative simplicity and flexible. In addition, the failure analysis and forecasting of small number of population data can be conducted using Weibull analysis [16]. In many case, Weibull analysis is applied to analyze breakdown voltage and partial discharge data. The guide for statistical analysis of electrical insulation breakdown data can be seen in [17]. Based on numerical analysis, partial discharge is fit with Weibull distribution of two parameter [18]. In this thesis, PDIV characteristics test results were analyzed using Weibull distribution to obtain the cumulative distribution function (cdf) and the probability density function (pdf). The formula for data analysis is complied with IEEE 930-2004. The Weibull statistical analysis of Partial Discharge Inception Voltage characteristics test results is conducted using the following formula. ; , 1 (1) The F(t;α,β) is defined as the cumulative distribution function, α is defined as a scale parameter, β is defined a shape parameter that related to the range of Partial Discharge Inception Voltage, whilst t is defined as a measured variable and in this case is Partial Discharge Inception Voltage value. 208 The Implementation of Needle-Plane Electrode Configuration and Test . , Simple approximation : . . 100% (2) The F(i;n) is defined as an estimation of CDF, i is defined as the rank order of data, and n is defined as weights of small data sets. The expressions for the CDF is present the probability of Partial Discharge Inception Voltage occurring with the rising of test voltage. The probability density function of Weibull distribution can be calculated using the formula as follows [19]. . . exp (3) The f(x) is defined as probability density function, α is defined as scale parameter, is defined as shape parameter, x is defined as measured variable. For calculation, we determine: ln (4) where ln (ti) is the natural logarithm. For each probability of PDIV value, we expressed a percentage of value: ln , ln 1 (5) The weighted average of Xi and Yi is calculated using the equations as follows: ∑ ∑ and ∑ (6) ∑ By using equation (2-17) the β and α parameter can be calculated as follows: ∑ ∑ exp – } (7) The lower and upper bounds of the 90% confidence interval for the percentile: exp / exp and / (8) For fitting data, the Kolmogorof-Simirnov method is introduced because is appropriate for small samples [20]. P0 (Xi) = P0 (X ≤ Xi) = CDF (Xi) ; (9) 1… (10) D+ = Fn – Fo and D- = Fo – Fn-1 (11) D = Maximum of all D+ and D- ( ≥ 0) ; for i = 1, ….. n (12) According to the Kolmogorof-Simirnov method, Fo(Xi) is defined as the CDF evaluated at Xi, Fn(Xi) is defined as a empirical distribution function, D or ks is defined as the distance test, n is defined as the number of data, and X is defined as the data value. The test error α = 0.05, CV(0.05), was used for fitting data. 209 Ferdinand Sipahutar, et al. Table 1. shows the critical value of Kolmogorof-Simirnov error. Table 1. Kolmogorov-Simirnov Critical Value (CV) for α (0.20 and 0.05) [20] Number of sample CV (0.20) CV (0.05) 4 0.494 0.624 0.446 5 0.564 0.411 6 0.521 7 0.381 0.486 8 0.358 0.457 9 0.339 0.432 0.322 10 0.411 3. Test Results and Discussion According to the simulation results, we can see that the electric field stress for plane diameter 75 mm is higher than plane diameter 50 mm which tested using the needle electrode tip radius 10 µm and 20 µm respectively as shown in table 2. From table 2, we can conclude that small tip radius will generates high electric field stress and will influencing the inception voltage of the partial discharge. Figure 4 shows the comparison of the Partial Discharge Inception Voltage value and standard deviation for all electrode configurations which tested using both test methods. The quantity of charge can be seen on Figure 5. The test results show that the average Partial Discharge charge (QIEC) of the needle electrode with tip radius 20 µm which higher than Partial Discharge charge of the needle electrode with tip radius 10 µm and this is related to the increasing of Partial Discharge Inception Voltage value. PDIV (kV), Std Deviation (kV), Electric Field Stress (kV/cm) Table 2. The maximum electric field stress based on simulation results at the needle tip using input 100 volt Needle Tip Radius Electric Field Stress (kV) [Plane Diameter 50 mm] Electric Field Stress (kV) [Plane Diameter 75 mm] 10 µm 20 µm 13.7 8.1 15 8.8 50 40 30 20 10 0 75 50 75 Ramp Method 50 Combine Method Test Method - Ground Electrode PDIV [Needle Tip 10 µm] PDIV [Needle Tip 20 µm] Standard Deviation [Needle Tip 10 µm] Figure 4.Test results of average PDIV, Standard Deviation and Electric Field Stress from different test procedure and needle tip radius 210 The Implementation of Needle-Plane Electrode Configuration and Test Average PDIV (kV) and Average PD Charge (pC) From Figure 4 we can see that the needle electrode with tip radius 10 µm generates lower Partial Discharge Inception Voltage than needle electrode with tip radius 20 µm. These results are in accordance with the maximum electric field stress that simulated for both tip radii. The simulation results show that the value of electric field stress of the needle electrode with tip radius 10 μm is nearly two times of needle electrode with tip radius 20 μm as stated in the Table 2. The different of Partial Discharge Inception Voltage level may cause by the randomness evolving of cavity within mineral oil and local heating process that influenced by the electric field stress of the different needle tip dimensions. The electric field stress affects also the aggressiveness of ions movement within mineral oil. This movement caused by the high electric field stresses could evoke the kinetic energy for ions. When the movement of ions toward area is near to the tip of the needle electrode, the possibility of discharge is high. Figure 4 also presents the standard deviation of Partial Discharge Inception Voltage value of the needle electrode with tip radius 20 µm that higher than needle tip radius 10 µm by using ramp method and combine method. This result indicates that the use of needle tip radius 10 µm for Partial Discharge Inception Voltage measurement of mineral oil under room temperature is better than using needle electrode with tip radius 20 µm. In addition, the combine method is more sensitive to detect Partial Discharge Inception Voltage than ramp method. The reason of this sensitivity is related to the development of cavities that requires sufficient energy to discharge which influenced by local heating due to electric field stress. Under the constant test voltage for 1 minute (in accordance with combine method), the discharge possibly occur when cavities are already formed. Unlike the case of IEC 61294 test procedures, with rate of rise test voltage 1 kV/s, the cavity establishment is not progressing well. Therefore, the Partial Discharge Inception Voltage with charge ≥ 100 pC will be only detected when the electric field stress is higher than combine method and occasionally occur near to the breakdown limit. Hence, the measurement of Partial Discharge Inception Voltage using the combine method is more secure from breakdown events than ramp method. According to the test results, the standard deviation of Partial Discharge Inception Voltage value is better when using the needle electrode with tip radius 10 µm than the needle electrode with tip radius 20 µm. Therefore, the using of the needle electrode with tip radius 10 µm is highly recommended than the needle electrode tip radius 20 µm. 500 450 400 350 300 250 200 150 100 50 0 75 50 Ramp Method 75 50 Combine Method Test Method - Ground Electrode PDIV [Needle Tip 10 µm] PDIV [Needle Tip 20 µm] Qiec - Ramp Method [Needle Tip 10 µm] Qiec - Ramp Method [Needle Tip 20 µm] Figure 5.Test results of average Partial Discharge Charge (Qiec) from different test procedure and needle tip radius From Figure 5 we can see that the Partial Discharge charge (Qiec) is strongly influenced by the Partial Discharge Inception Voltage value that related to the electric field stress. When the 211 Ferdinand Sipahutar, et al. electric field stress inside the mineral oil is high, then the Partial Discharge Inception Voltage value is easy to obtained especially using the needle electrode tip radius 10 µm and plane diameter 75 mm. With high electric field stress, the Partial Discharge charge production will high. According to the test results, we can see the test method also influence the Partial Discharge Inception Voltage and Partial Discharge charge value. This results is caused by the combine method is easy to obtain the Partial Discharge Inception Voltage value in low voltage. Therefore, the generation of Partial Discharge charge will also influence by the Partial Discharge Inception Voltage value which related to the electric field stress. Besides of the Partial Discharge Inception Voltage and Partial Discharge charge value, the characteristic of Partial Discharge such as pulse current, duration of pulse current, and also the rise time of Partial Discharge current can be obtained. Table 3 depicts the characteristic of Partial Discharge current. Table 3. The maximum electric field stress based on simulation results at the needle tip using input 100 volt Ground Plane Electrode (mm) Rise Pulse Pulse Time Duration Current Gap Distance 50 mm Needle tip radius (µm) Ramp Method Combine Method 75 mm 50 mm 75 mm 50 mm 10 0.39-0.46 0.27-0.47 0.29-0.37 0.2-0.32 20 0.54-0.85 0.41-0.65 0.34-0.51 0.36-0.44 10 1.40-2.57 1.39-3.67 1.06-2.01 1.08-2.26 20 2.79-8.38 2.69-6.99 1.01-2.78 1.25-2.23 10 73-180 83-227 68.8-173.6 71-153 20 151-276 107-301 90.4-172.8 131-188 From table 3 we can see the characteristic of Partial Discharge current such as pulse current, pulse duration and the rise time. According to the test results, high electric field stress will generates high Partial Discharge pulse current. The configuration of the needle electrode with tip radius 10 µm toward the ground plane electrode with tip radius 75 mm will produce Partial Discharge pulse current which higher than plane electrode diameter 50 mm tested using both test methods. Moreover, Partial Discharge pulse duration and Partial Discharge rise time is shorter than the cofiguration of the needle electrode tip radius 10 µm and 20 µm toward the ground plane diameter 50 mm. In addition, we can see also that the needle electrode with tip radius 20 µm will generates Partial Discharge pulse current, Partial Discharge pulse duration and Partial Discharge rise time which higher than the needle electrode with tip radius 10 µm for appropriate configuration. We can conclude also that the test methods will influence the value and range of Partial Discharge pulse current, Partial Discharge pulse duration and also Partial Discharge rise time. Figure 6a and 6b represent the cumulative distribution function and probability density function of Partial Discharge Inception Voltage value of ramp method and combine method respectively. The numerical analysis of Partial Discharge Inception Voltage value of ramp method and combine method is in accordance with the Weibull distribution. The compliance of data to the Weibull distribution for each test method is proved by using Kolmogorov-Simirnov (KS) method. The congruence of Partial Discharge Inception Voltage data to the Weibull distribution is indicated by D+ and D- parameter. While the maximum value of D+ or D- less than critical value of KS that presented in the table 1, then hypothesis of dataagrees with the Weibull distribution is accepted. The Confidence Interval (CI) for lower and upper bounds is 90% confidence limit for the percentiles 0.1%, 1%, 5%, 10%, 30%, and 95%. The higher 212 The Implementation of Needle-Plane Electrode Configuration and Test 100% 18% 90% 16% 80% 14% 70% 12% 60% 10% 50% 8% 40% 6% 30% 20% 4% 10% 2% 0% Probability Density Function (%) Cumulative distribution function (%) frequently density function of PDIV value using ramp method for plane diameter 75 mm and 50 mm is in the 31.2 – 34.3 kV for needle tip 10 µm and 39.5 – 40.2 kV for needle tip 20 µm. Meanwhile, for combine method, the higher frequently density function lies in the 25.4 - 26.2 kV for needle tip 10 µm and 31.2 - 34 kV for needle tip 20 µm. The probability density function of Partial Discharge Inception Voltage value can be used as information to determine the frequently density of the occurrence of Partial Discharge Inception Voltage. Table 4 shows, the pdf for all electrode configurations. 24 34 44 upper confidence bound [needle 10 µm] lower confidence bound [needle 20 µm] cdf data points [needle 20 µm] upper confidence bound [needle 20 µm] lower confidence bound [needle 10 µm] pdf data points [needle 10 µm] pdf data points [needle 20 µm] 10 µm [α = 34.1715, β = 15.1088, D+ = 0.1764] 20 µm [α = 42.2330, β = 10.4032, D+ = 0.1830] [Confidence Interval (CI) =90%] 0% 14 cdf data points [needle 10 µm] 54 Partial Discharge Inception Voltage (kV) ‐ Ramp Method a) 40% 80% 30% 60% 20% 40% 10% 20% 0% Probability Density Function (%) Cumulative distribution function (%) 100% 0% 16.0 26.0 36.0 cdf data points [needle 10 µm] upper confidence bound [needle 10 µm] lower confidence bound [needle 20 µm] cdf data points [needle 20 µm] upper confidence bound [needle 20 µm] lower confidence bound [needle 10 µm] pdf data points [needle 10 µm] pdf data points [needle 20 µm] 10 µm [α = 28.3766, β = 27.1657, D+ = 0.2796] 20 µm [α = 33.7061, β = 21.1148, D+ = 0.2991] [Confidence Interval (CI) =90%] Partial Discharge Inception Voltage (kV) ‐ Combine Method b) Figure 6. Weibull CDF and PDF of Partial Discharge Inception Voltage value for Plane diameter 50 mm (a) Ramp Method b) Combine Method Table 4. The highest value of probability density function of PDIV for all the needle-plane electrode configurations Plane 75 mm Test Method Needle tip 10 µm Needle tip 20 µm Ramp Method 33.6 % (31.2 kV) 16.10 % (39.5 kV) Combine Method 38.7 % (25.4 kV) 19.31 % (31.2 kV) Plane 50 mm Needle tip 10 Needle tip 20 µm µm 16.18% (34.3 13.44% (40.2 kV) kV) 34.96% (26.2 22.44% (34 kV) kV) Conclusion The electrode geometry such as the needle tip radius, the shape of ground electrode and also the gap distance will influence the Partial Discharge Inception Voltage characteristic (inception voltage, Partial Discharge charge, Partial Discharge current) of mineral oil. Besides 213 Ferdinand Sipahutar, et al. of that, the test method for Partial Discharge Inception Voltage measurement is also an important parameter to be considered. According to the test results, the combine method procedure is more sensitive to detect Partial Discharge Inception Voltage at low voltage and more secure from breakdown events than the ramp method which recommended by IEC 61294. In addition, the standard deviation of Partial Discharge Inception Voltage value for all the needle electrode tip radius 10 µm that tested using both test methods is better than the needle electrode tip radius 20 µm. Therefore we can conclude that the combine method is feasible to be used in Partial Discharge Inception Voltage measurement and according to the test results, the needle electrode with tip radius 10 µm is recommended for Partial Discharge Inception Voltage measurement of mineral oil. In addition, the configuration of the needle electrode tip radius 10 µm and plane diameter 75 mm, is strongly recommended due to its good performance and its feasibility for Partial Discharge Inception Voltage characteristic measurement of mineral oil. Finally, the test results for Partial Discharge Inception Voltage obtained from experiment test agree with Weibull distribution and by using the cdf and pdf value, the frequently density of the occurrence of Partial Discharge Inception Voltage can be known. It found that the highest frequently density function of Partial Discharge Inception Voltage value using ramp method for plane diameter 75 mm and 50 mm is in the 31.2 – 34.3 kV for needle tip radius 10 µm and 39.5 – 40.2 kV for needle tip 20 µm. Meanwhile, for combine method, the higher frequently density function lies in the 25.4 - 26.2 kV for needle tip radius 10 µm and 31.2 - 34 kV for needle tip 20 µm. References [1] Muhr.M, Schwarz.R, Pack.S, Koerbler.B., 2004. Unconventional Partial Discharge Measurement ”, proceedings of The Conference on Electrical Insulation and Dielectric Phenomena, pp 430-433. [2] N.Rotby. Sally, H.El-Hag.Ayman, Salama. M.M.A, Bartnikas. R., 2012. Partial Discharge Detection and Location Inside The Winding of Power Transformer”, proceedings of Electrical Insulation and Dielectric Phenomena (CEIDP), pp 84 - 87. [3] Pompili. M, Mazetti. C, Bartnikas.R., 2008. Partial Discharge Inception Voltage Measurements in Dielectric Liquids”, proceedings of International Conference on Dielectric Liquids (ICDL), pp 1 - 4. [4] Edward Gulski, Jan Maksymiuk, Ben Quak, Johan J. Smit, “Condition Data Analysis for Asset Management of High Voltage Component”, WUT Publishing House, Warszawa, Poland, First Edition, 2007. [5] Pattanadech. N, Pratomosiwi.F, Wieser.B, Baur.M, Muhr.M., 2012. The Study of Partial Discharge Inception Voltage of Mineral Oil Using Needle-Plane Electrode Configuration”, proceedings of International Conference on High Voltage Engineering and Application, Shanghai, China, September 17-20,2012, pp 174 – 177. [6] IEC 61294, Insulating Liquids – Determination of the Partial Discharge Inception Voltage (PDIV) – Test Procedure. [7] Sima Wenxia, Jiang Chilong, Lewin Paul, Yang Qing, Yuan Tao., 2013. Modeling of Partial Discharge Process in a Liquid Dielectric: Effect of Applied Voltage, Gap Distance, and Electrode Type”, proceedings of Energies 2013 Journal, ISSN 1996-1073, pp 934 – 952. [8] Dolata, H. Borsi, E. Gockenbach,‘‘Comparison of electric and dielectric properties of ester fluids with mineral based transformer oil’’, XVth International Symposium on High voltage Engineering, Slovania, August 27-31, 2007. [9] Massimo Pompili, ‘‘Partial discharge development and detection in dielectric liquids”, IEEE Transactions on Dielectrics and Electrica lInsulation, Vol. 16, No.6, December 2009, pp. 1648-1654. [10] Chathan Cooke and Wayne Hagman, ‘‘Non- destructive breakdown test for insulation oil’’, EPRI Substations Diagnostic Conference, New Orleans, November 1994. 214 The Implementation of Needle-Plane Electrode Configuration and Test [11] Cissse. L, Bamji. S.S, S Bulinski. A.T., A 2003. Ellectric Field Calculations forr Needle-Planee Geometry and Sp pace Charge in i Polyethylenne”, IEEE Traansactions onn Journal onn Diellectric and Elecctrical Insulatiion, Volume 100. [12] X.W Wang and Z.D. Wang., 2009. ‘‘Discussion on the effectiiveness of IEC C 1294:1993’’,, procceedings of thee 11th Internatiional Electricaal Insulation Coonference, Birm mingham, UK,, 26-228 May 2009, pp p 27 – 33. [13] Conntin. A, Cacciaari. M, Montaanari. G.C., 1994. 1 Estimatiion of Weibulll Distributionn Paraameters For Paartial Dischargee Inference”, proceedings p off International Conference onn Elecctrical Insulatio on and Dielecttric Phenomenaa, pp 71 - 78 [14] IEEE EStd 930TM -2 2004, IEEE Guuide for the Statistical S Anallysis of Electriical Insulationn Breaakdown Data. [15] IEC 60270., 2002. High Voltagge Test Techniique-Partial Diischarge Measuurement 2002-12. “ new Weibbull Handbookk”, Fourth Editiion, pp 2-4, 2000. [16] Abeernethy, R.B, “The [17] IEEE E StdTM ,“ IEE EE Guide for thhe Statistical Analysis A of Elecctrical Insulatiion Breakdownn Dataa”, 2004 [18] A Contin. C A, Cacciari. C M, Montanari. M G G.C, Estimatioon of Weibulll Distributionn Paraameters For Paartial Dischargee Inference”, proceedings p off International Conference onn Elecctrical Insulatio on and Dielecttric Phenomenaa, pp 71 – 78 , 1994. [19] Jye-Wu Shuo.,200 02. Estimationn of The Param meters of Thee Weibull Disttribution Withh Proggressively Censsored Data”, J..Japan Statisticc Society. [20] Kolm mogorof –Sim mirnov., 2003. A Goodnesss of Fit Tesst for Small Samples”, A Publlications of Reliability Analyysis Centre, ST TART 6, Vol.100. nand Sipahuttar was born in Gunung Siitoli, Indonesiaa in 1979. Hee Ferdin obtaineed bachelor deegree from Noorth Sumatra University U Indoonesia in 2003. He joined Indonesiann Electric Pow wer Company, PT. PLN in 2005. Currentlyy o Electrical Engineering E annd Informatics,, he is a master studeent at School of Bandu ung Institute of o Technologyy. He interessts in SCADA A system andd Diagno osis of High Voltage V equipments. Suwarrno was born in i Indonesia in 1965. He receeived BSc and MSc from Thee Departtment of Electriical Engineeringg, Bandung Insttitute of Technoology, Bandung, Indoneesia in 1988 andd 1991 respectivvely. He receivedd PhD from Naggoya University, Japan in 1996 in thee field of Highh Voltage Electtrical Insulationn. Suwarno is a professor in The Schoool of Electrical Engineering andd Informatics Innstitut Teknologii ung and currentlyy he is the Dean of the School. Suwarno S is a mem mber IEEE. Bandu 215 Ferdinand Sipahutar, et al. Ahm mad Azhari Kemma K was born b in Makasssar, 1981. Hee obtained hiss bach helor degree frrom Bandung Institute I of Technology (ITB B), Departmentt of Electrical E Engiineering, majooring Electroniic Engineeringg in 2004. Hee joineed Indonesian Electric E Powerr Company, PT T. PLN in 20055. Currently hee is a master studennt at School of o Electrical Engineering E annd Informatics,, dung Institute of Technologyy. His research interests are power system m Band proteection and Diagnosis of Highh Voltage equippments. Norasage Pattanaadech receiveed B.Eng and M.Eng degreee in electricall engiineering from King Mongkkut's Institute of Technologgy Ladkrabangg (KM MITL) in 1997 and Chulalonngkom Universsity in 2001 reespectively. Hee joineed Mahanakom m University off Technology in i 200 - 2003 before b workingg in King K Mongkut Institute of Teechnology Laddkrabang, Banggkok, Thailandd untill now. He is currently c also studying for PhD P in the Insstitute of Highh Volttage Engineerring and Sysstem Management, Graz University off Tech hnology, Austrria. His researrch activities have been maainly involvedd Partial discharge in inssulating liquid,, solid insulatoor characteristiics, high voltaage testing andd magnetic Comppatibility. equipmennt, and Electrom I in 19985. He receivved B.Eng. andd Fari Pratomosiwi was born in Indonesia ng. degrees in i electrical engineering from f Bandungg Institute off M.En Tech hnology (ITB),, Indonesia in 2007 and 20009, respectivelly. Now, he iss curreently PhD studdent in the Innstitute of Higgh Voltage Enngineering andd Systeem Managemeent, Graz Univversity of Techhnology, Austtria. His majorr reseaarch interests are high voltaage insulating materials for substitutes off insullating mineral oils o and partiall discharge. H Voltage Enngineering andd Michael Muhr is ann emeritus professor at the High m Managemennt of Graz Uniiversity of Technology (TU Graz), G Austria.. System Since 1990, he has been the Headd of the Instituute and Test Institute of Highh ge Engineeringg and System Management of o TU Graz. He H is a memberr Voltag ÖVE, ÖGE, DKE, IEEE, I IEC andd CIGRE (connvenor of 5 woorking groups).. He haas published more m than 170 publications p annd reports and also a more thann 160 lectures. He received Honnorary Doctorral „Dr.h.c.“ of the Westt mian Universitty of Plzen. Bohem 216