Managing Downside Risk in Financial Markets 2001
DOI: 10.1016/b978-075064863-9.50001-3
|View full text |Cite
|
Sign up to set email alerts
|

Preface

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
1
1

Citation Types

0
2
0

Year Published

2018
2018
2022
2022

Publication Types

Select...
2

Relationship

0
2

Authors

Journals

citations
Cited by 2 publications
(2 citation statements)
references
References 0 publications
0
2
0
Order By: Relevance
“…Although Roy’s (1952) work has received much less attention than the original Markowitz (1952) approach, his downside risk framework is potentially more relevant to the LIC’s asset allocation decision because, as noted by Bailey (1862) over 150 years ago, of the company’s commitment to meet its periodic contractual obligations to its policyholders. We incorporate this downside risk focus using the Sortino Ratio (Sortino, 2001), which, as shown by Satchell (2001), theoretically supports the LPMCAPM. This ratio uses portfolio returns in excess of a target rate (sometimes referred to as the desired or minimum acceptable rate) as the numerator and the square root of the second lower-partial moment of these returns as defined by the target rate as the denominator.…”
Section: Introductionmentioning
confidence: 65%
“…Although Roy’s (1952) work has received much less attention than the original Markowitz (1952) approach, his downside risk framework is potentially more relevant to the LIC’s asset allocation decision because, as noted by Bailey (1862) over 150 years ago, of the company’s commitment to meet its periodic contractual obligations to its policyholders. We incorporate this downside risk focus using the Sortino Ratio (Sortino, 2001), which, as shown by Satchell (2001), theoretically supports the LPMCAPM. This ratio uses portfolio returns in excess of a target rate (sometimes referred to as the desired or minimum acceptable rate) as the numerator and the square root of the second lower-partial moment of these returns as defined by the target rate as the denominator.…”
Section: Introductionmentioning
confidence: 65%
“…2. In general, Kappa ratios (see Sortino and Satchell, 2001) are defined as Ri,tτLPMin(τ)n. The Omega–Sharpe ratio (See Kaplan and Knowles, 2004) uses n=1 (not identical to the definition originally suggested by Shadwick and Keating, 2002), the Sortino ratio (See Sortino and Van der Meer, 1991) n=2 and Kappa 3 (See Kaplan and Knowles, 2004) n=3.…”
Section: Notesmentioning
confidence: 99%