Performance Evaluation of Stock Using Markowitz and Sharpe Single Index Model
DOI:
https://doi.org/10.61841/ht7z4136Keywords:
Risk Return Trade off, Diversification, Systematic Risk, Unsystematic Risk, Sharpe- Single Index Model, Markowitz ModeAbstract
Stock Selection since the ages has been a tedious task to perform because that entail lot of analysis. An investor always found a problem in selecting a good stock among various stock available in the market. They always tried to have risk return trade off by investing in different stocks. But they can reduce the unsystematic risk through diversification but what about the systematic risk. Systematic risk is the risk that can be measure but can’t reduce through diversification. For an individual investor it is not possible to calculate the risk of each security. This study helps an investor in constructing an optimal portfolio. For constructing the optimal portfolio two studies has been taken into consideration i.e. Markowitz Model and Sharpe- Single Index Model. After construction of portfolio with the respective models, the performance of the model is compared.
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1. Dey, K., & Maitra, D. (2012). Portfolio Selection Revisited: Evidence from the Indian Stock Market. IUP Journal of Applied Finance, 18(3), 31.
2. Tanted, N., Deshlehara, V., & Parmar, V. (2012). Constructing an Optimum Portfolio using Sharpe's Single Index Model. Prestige International Journal of Management and Research, (2/1), 22.
3. Pratiwi, Y. (June 2015). Optimal Portfolio Construction (A Case Study of. International Journal of Science and Research (IJSR), Volume 4( Issue 6).
4. Suresh, A. S. (2015). Optimal Portfolio Construction–An Empirical Study on Selected Mutual Funds.
5. Abiodun, Y. I. (2020). Optimal Portfolio Construction using Sharpe’s Single index model-A Study of selected stocks from NSE.National Journal of Advance Resrach, 3(2), 28-31.
6. Nandan, T., & Srivastava, N. (2017). Construction of Optimal Portfolio Using Sharpe’s Single Index Model: An Empirical Study on Nifty 50 Stocks. Journal of Management Research and Analysis, 4(2), 74-83.
7. Sharpe, W. F., & Sharpe, W. F. (1970). Portfolio theory and capital markets (Vol. 217). New York: McGraw-Hill.
8. Markowitz, H. (1952). Portfolio Selection. The Journal of Finance, 7(1): 77-91.
9. Mangram, M. E. (2013). A simplified perspective of the Markowitz portfolio theory. Global journal of business research, 7(1), 59-70.
10. Varian, H. (1993). A portfolio of Nobel laureates: Markowitz, Miller and Sharpe. Journal of Economic Perspectives, 7(1), 159-169.
11. Rubinstein, M. (2002). Markowitz's “portfolio selection”: A fifty‐year retrospective. The Journal of finance, 57(3), 1041-1045.
12. Paudel, R. B., & Koirala, S. (2006). Application of Markowitz and Sharpe Models in Nepalese Stock. Journal of Nepalese Business Studies, 3(1), 18-35.
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