Abstract
The main objective of any investor is to ensure the maximum return on investment. During the realization of this goal, at least two major problems appear: the first, in which of the available assets and in what proportions investor should invest. The second problem is related to the fact that, in practice, as is well known, a higher level profitability is associated with a higher risk. Therefore, an investor can select an asset with a high yield and high risk or a more or less guaranteed low yield. These two selection problems constitute a problem of investment portfolio formation, the decision which is given by portfolio theory, described in this chapter. We study in detail the portfolio of the two securities (Brusov and Filatova 2014; Brusov et al. 2010, 2012), which represents a more simple case, containing, however, all the main features of more common Markowitz and Tobin portfolios. It appears that when selecting anticorrelated or noncorrelated securities, you can create a portfolio with the risk lower than the risk of any of the securities of portfolio, or even zero-risk portfolio (for anticorrelated securities).
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References
Brusov P, Filatova T (2014) Financial mathematics for masters. KNORUS, Moscow, 480
Brusov P, Brusov PP, Orehova N, Skorodulina S (2010) Financial mathematics for bachelor. KNORUS, Moscow, 224
Brusov P, Brusov PP, Orehova N, Skorodulina S (2012) Tasks on financial mathematics for bachelor. KNORUS, Moscow, 285
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Brusov, P., Filatova, T., Orekhova, N., Eskindarov, M. (2015). A Portfolio of Two Securities. In: Modern Corporate Finance, Investments and Taxation. Springer, Cham. https://doi.org/10.1007/978-3-319-14732-1_10
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DOI: https://doi.org/10.1007/978-3-319-14732-1_10
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-14731-4
Online ISBN: 978-3-319-14732-1
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