In this paper, we first extend the stochastic dominance (SD) theory by introducing the first three orders of both ascending SD (ASD) and descending SD (DSD) to decisions in business planning and investment to risk-averse and risk-loving decision makers so that they can compare both return and loss. We provide investors with more tools for empirical analysis, with which they can identify the first order ASD and DSD prospects and discern arbitrage opportunities that could increase his/her utility as well as wealth and set up a zero dollar portfolio to make huge profit. Our tools also enable investors and business planners to identify the third order ASD and DSD prospects and make better choices. To complement the stochastic dominance approach...
The value premium remains a puzzle despite considerable research effort in accounting for the higher...
In this paper, we investigate the value versus growth strategies from the perspective of stochastic ...
Levy and Levy (2002, 2004) develop the Prospect and Markowitz stochastic dominance theory with S-sha...
In this paper, we first extend the stochastic dominance (SD) theory by introducing the first three o...
In order to rank investments under uncertainty, the most widely used method is mean variance analysi...
The dissertation investigates some important aspects of managerial decision making under conditions ...
This paper studies some properties of stochastic dominance (SD) for risk-averse and risk-seeking inv...
textabstractIn the trade-off between risk and reward, modelling risk has always been a major problem...
Mean-variance (MV) optimization is one of the most impactful frameworks in the world of financial ma...
In the present work we study the stochastic dominance portfolio e ciency measures. The investor's ri...
Marginal Conditional Stochastic Dominance (MCSD) developed by Shalit and Yitzhaki (1994) gives the c...
Traditional stochastic dominance rules are so strict and qualitative conditions that generally a sto...
textabstractStochastic Dominance relation is a probabilistic concept which allows random outcomes su...
This paper presents some interesting new properties of third order stochastic dominance (TSD) for ri...
This paper surveys the use of stochastic dominance to decision making under uncertainty. The first p...
The value premium remains a puzzle despite considerable research effort in accounting for the higher...
In this paper, we investigate the value versus growth strategies from the perspective of stochastic ...
Levy and Levy (2002, 2004) develop the Prospect and Markowitz stochastic dominance theory with S-sha...
In this paper, we first extend the stochastic dominance (SD) theory by introducing the first three o...
In order to rank investments under uncertainty, the most widely used method is mean variance analysi...
The dissertation investigates some important aspects of managerial decision making under conditions ...
This paper studies some properties of stochastic dominance (SD) for risk-averse and risk-seeking inv...
textabstractIn the trade-off between risk and reward, modelling risk has always been a major problem...
Mean-variance (MV) optimization is one of the most impactful frameworks in the world of financial ma...
In the present work we study the stochastic dominance portfolio e ciency measures. The investor's ri...
Marginal Conditional Stochastic Dominance (MCSD) developed by Shalit and Yitzhaki (1994) gives the c...
Traditional stochastic dominance rules are so strict and qualitative conditions that generally a sto...
textabstractStochastic Dominance relation is a probabilistic concept which allows random outcomes su...
This paper presents some interesting new properties of third order stochastic dominance (TSD) for ri...
This paper surveys the use of stochastic dominance to decision making under uncertainty. The first p...
The value premium remains a puzzle despite considerable research effort in accounting for the higher...
In this paper, we investigate the value versus growth strategies from the perspective of stochastic ...
Levy and Levy (2002, 2004) develop the Prospect and Markowitz stochastic dominance theory with S-sha...