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Innovative Inter Quartile Range-Based Outlier Detection and Removal Technique for Teaching Staff Performance Feedback Analysis


Affiliations
1 Department of Computer Science and Applications, MIT World Peace University, Pune 411038, India
2 School of Computing, MIT Vishwaprayag University, Solapur 413255, India
3 School of Computational Sciences, PAH Solapur University, Solapur 413255, India
     

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The teaching-learning process plays an important role in education. To improve this process valuable and timely feedback is taken from the students. That feedback can be used for two main purposes: one is to improve the process according to student expectations and another is to evaluate the teaching faculty's performance for the sake of appraisal. However, some students can give unfair and biased feedback. Such feedback may produce an adverse effect on appraisal. To remove these anomalies generated due to favoritism and biasness in the feedback innovative interquartile range (IQR) based outlier detection and removal technique is implemented in this article. The proposed technique removes the outliers based on IQR and precisely selects the central tendency (mean or median) from the feedback data distribution based on skewness. Then the identified central tendency will be considered to compute the appraisal indicator. To conduct the experiments feedback data is collected from the students via questionnaire. The questionnaire is prepared by expert academicians. The questionnaire contains twenty-one questions which are divided into five categories. By confirming experimental results, the proposed IQR-based outlier detection and removal technique removes the outliers from the data set and improves the performance analysis which intern helpful for teaching faculty performance appraisal.

Keywords

Interquartile Range (IQR), Data Distribution, Skewness, Outlier, Performance Appraisal, Feedback Analysis.
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  • Aggarwal, C. C., & Yu, P. S. (2001). Outlier Detection For High Dimensional Data. Proceedings Of The 2001 Acm Sigmod International Conference On Management Of Data, 37–46.
  • Bakar, Z. A., Mohemad, R., Ahmad, A., & Deris, M. M. (2006). A Comparative Study For Outlier Detection Techniques In Data Mining. In 2006 Ieee Conference On Cybernetics And Intelligent Systems, 1-6. Ieee.
  • Barnett, V. (1978). The Study Of Outliers: Purpose And Model. Journal Of The Royal Statistical Society: Series C (Applied Statistics), 27(3), 242–250.
  • Bonk, C. J. (2009). The World Is Open: How Web Technology Is Revolutionizing Education. Association For The Advancement Of Computing In Education (Aace), 3371-3380.
  • Cain, M. K., Zhang, Z., & Yuan, K.-H. (2017). Univariate And Multivariate Skewness And Kurtosis For Measuring Nonnormality: Prevalence, Influence And Estimation. Behavior Research Methods, 49(5), 1716–1735.
  • Carlson, M. (2013). Performance: A Critical Introduction. Routledge.
  • Chaleunvong, K. (2009). Data Collection Techniques. Training Course In Reproductive Health Research Vientine.
  • Chandola, V., Banerjee, A., & Kumar, V. (2009). Anomaly Detection: ASurvey. Acm Computing Surveys, 41(3), 15:1-15:58.
  • Do, Thuc-Doan, Et Al. (2017) Detecting Special Lecturers Using Information Theory-Based Outlier Detection Method. Proceedings Of The International Conference On Compute And Data Analysis. 240-244
  • Guru prasad, M., Sridhar, R., & Balasubramanian, S. (2016). Fuzzy Logic As A Tool For Evaluation Of Performance Appraisal Of Faculty In Higher Education Institutions. In Shs Web Of Conferences, 26, 01121. Edp Sciences.
  • Gogoi, P., Bhattacharyya, D. K., Borah, B., & Kalita, J. (2011). A Survey Of Outlier Detection Methods In Network Anomaly Identification. Comput. J., 54, 570–588.
  • Jacquier, E., Kane, A., & Marcus, A. J. (2003). Geometric Or Arithmetic Mean: A Reconsideration. Financial Analysts Journal, 59(6), 46–53.
  • Kalathiya, D., Padalkar, R., Shah, R., & Bhoite, S. (2019). Engineering College Admission Preferences Based On Student Performance. Int. J. Comput. Appl. Technol. Res, 8(09), 379–384.
  • Kirimi, J. M., & Moturi, C. A. (2016). Application Of Data Mining Classification In Employee Performance Prediction. International Journal Of Computer Applications, 146(7), 28-35.
  • Khandale, S., & Bhoite, S. (2019). Campus Placement Analyzer: Using Supervised Machine Learning Algorithms. Int. J. Comput. Appl. Technol. Res, 8(09), 379–384.
  • Lamarca, B. I. J., & Ambat, S. C. (2018). The Development Of A Performance Appraisal System Using Decision Tree Analysis And Fuzzy Logic. Int. J. Intell. Eng. Syst, 11(4), 11-19.
  • Lazarevic, A., Ertoz, L., Kumar, V., Ozgur, A., & Srivastava, J. (2003, May). A Comparative Study Of Anomaly Detection Schemes In Network Intrusion Detection. In Proceedings Of The 2003 Siam International Conference On Data Mining, Society For Industrial And Applied Mathematics, 25-36
  • Magar, V. J., & Mente, R. S. (2020). Fuzzy Approach To Evaluate Performance Of Teaching Staff In Technical Institutions. International Conference On Recent Trends In Image Processing And Pattern Recognition, 12–24.
  • Magar Vikas, J., & Ghatule Arjun, P. (2018). Use Of Questionnaire As Knowledge Acquisition Tool For Expert System To Evaluating Teaching Staff Performance In Technical Education. International Journal Of Innovations & Advancement In Computer Science 7(3), 475-481
  • Malini, N., & Pushpa, M. (2017). Analysis On Credit Card Fraud Identification Techniques Based On Knn And Outlier Detection. In 2017 Third International Conference On Advances In Electrical, Electronics, Information, Communication And Bio-Informatics (Aeeicb), 255-258.Ieee.
  • Preeti Jain Dr. Umesh Kumar Pandey (2019), Faculty Performance Appraisal. Anusandhan, 14(23)1-7
  • Ranjeeth, S., Latchoumi, T. P., & Paul, P. V. (2021). Optimal Stochastic Gradient Descent With Multilayer Perceptron Based Student's Academic Performance Prediction Model. Recent Advances In Computer Science And Communications, 14(6), 1728-1741.
  • Roesken-Winter, B., Stahnke, R., Prediger, S., & Gasteiger, H. (2021). Towards A Research Base For Implementation Strategies Addressing Mathematics Teachers And Facilitators. Zdm–Mathematics Education, 53(5), 1007-1019.
  • Ruikar, D. D., Santosh, K. C., Hegadi, R. S., Rupnar, L., & Choudhary, V. A. (2021). 5k+ Ct Images On Fractured Limbs: A Dataset For Medical Imaging Research. Journal Of Medical Systems, 45(4), 1-11.
  • Ruikar, D. D., Santosh, K. C., & Hegadi, R. S. (2018, December). Contrast Stretching-Based Unwanted Artifacts Removal From Ct Images. In International Conference On Recent Trends In Image Processing And Pattern Recognition (Pp. 3-14). Springer, Singapore.
  • Ryoo, K., & Linn, M. (2010). Student Progress In Understanding Energy Concepts In Photosynthesis Using Interactive Visualizations. ICLS 2010 2, 480-481
  • Sebert, D. M. (1997). Outliers In Statistical Data. Journal Of Quality Technology, 29(2), 230.
  • Silver, G. L. (2007). Operational Measures Of Central Tendency. Applied Mathematics And Computation, 186(2), 1379–1384.
  • Smiti, A. (2020). ACritical Overview Of Outlier Detection Methods. Computer Science Review, 38, 100306.
  • Wan, X., Wang, W., Liu, J., & Tong, T. (2014). Estimating The Sample Mean And Standard Deviation From The Sample Size, Median, Range And/Or Interquartile Range. BMC Medical Research Methodology, 14(1), 1–13.
  • Wang, H., Bah, M. J., & Hammad, M. (2019). Progress In Outlier Detection Techniques: A Survey. IEEE Access, 7, 107964–108000.
  • Yang, Y., Fan, C., Chen, L., & Xiong, H. (2022). IPMOD: An Efficient Outlier Detection Model For High-Dimensional Medical Data Streams. Expert Systems With Applications, 191, 116212.

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  • Innovative Inter Quartile Range-Based Outlier Detection and Removal Technique for Teaching Staff Performance Feedback Analysis

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Authors

Vikas Magar
Department of Computer Science and Applications, MIT World Peace University, Pune 411038, India
Darshan Ruikar
School of Computing, MIT Vishwaprayag University, Solapur 413255, India
Sachine Bhoite
Department of Computer Science and Applications, MIT World Peace University, Pune 411038, India
Rajivkumar Mente
School of Computational Sciences, PAH Solapur University, Solapur 413255, India

Abstract


The teaching-learning process plays an important role in education. To improve this process valuable and timely feedback is taken from the students. That feedback can be used for two main purposes: one is to improve the process according to student expectations and another is to evaluate the teaching faculty's performance for the sake of appraisal. However, some students can give unfair and biased feedback. Such feedback may produce an adverse effect on appraisal. To remove these anomalies generated due to favoritism and biasness in the feedback innovative interquartile range (IQR) based outlier detection and removal technique is implemented in this article. The proposed technique removes the outliers based on IQR and precisely selects the central tendency (mean or median) from the feedback data distribution based on skewness. Then the identified central tendency will be considered to compute the appraisal indicator. To conduct the experiments feedback data is collected from the students via questionnaire. The questionnaire is prepared by expert academicians. The questionnaire contains twenty-one questions which are divided into five categories. By confirming experimental results, the proposed IQR-based outlier detection and removal technique removes the outliers from the data set and improves the performance analysis which intern helpful for teaching faculty performance appraisal.

Keywords


Interquartile Range (IQR), Data Distribution, Skewness, Outlier, Performance Appraisal, Feedback Analysis.

References