Dissertations / Theses on the topic 'Dynamic portfolio'
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Mazibas, Murat. "Dynamic portfolio construction and portfolio risk measurement." Thesis, University of Exeter, 2011. http://hdl.handle.net/10036/3297.
Full textLiao, Chien-Hui. "Essays on dynamic portfolio management." Thesis, University of Warwick, 2003. http://wrap.warwick.ac.uk/1254/.
Full textWang, Jianshen. "Portfolio optimisation and dynamic trading." Thesis, University of Bristol, 2016. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.702879.
Full textGutkowska, Anna Barbara. "Essays on the dynamic portfolio choice." [Rotterdam] : Rotterdam : Erasmus Research Institute of Management (ERIM), Erasmus University Rotterdam ; Erasmus University [Host], 2006. http://hdl.handle.net/1765/7994.
Full textCatanas, Fernando Jorge de Lyz Girou Rodrigues. "Heuristics for the dynamic portfolio problem." Thesis, Imperial College London, 1999. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.322226.
Full textSbuelz, Alessandro. "Essays in derivatives pricing and dynamic portfolio." Thesis, London Business School (University of London), 2000. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.313275.
Full textHe, Hua. "Essays in dynamic portfolio optimization and diffusion estimations." Thesis, Massachusetts Institute of Technology, 1989. http://hdl.handle.net/1721.1/14136.
Full textPolat, Onur. "Dynamic Complex Hedging And Portfolio Optimization In Additive Markets." Master's thesis, METU, 2009. http://etd.lib.metu.edu.tr/upload/2/12610441/index.pdf.
Full textpower-jump assets&rdquo
based on the power-jump processes of the underlying Additive process. Then, the hedging portfolio for claims whose payoff function depends on the prices of the stock and the power-jump assets at maturity is derived. In addition to the previous completion strategy, it is also shown that, using a static hedging formula, the market can also be completed by considering portfolios with a continuum of call options with different strikes and the same maturity. What is more, the portfolio optimization problem is considered in the enlarged market. The optimization problem consists of choosing an optimal portfolio in such a way that the largest expected utility of the terminal wealth is obtained. For particular choices of the equivalent martingale measure, it is shown that the optimal portfolio consists only of bonds and stocks.
Horneff, Wolfram Johannes. "Dynamic portfolio choice with pension annuities and life insurance /." Frankfurt, 2008. http://opac.nebis.ch/cgi-bin/showAbstract.pl?sys=000253337.
Full textKaramanis, Dimitrios. "Stochastic dynamic programming methods for the portfolio selection problem." Thesis, London School of Economics and Political Science (University of London), 2013. http://etheses.lse.ac.uk/724/.
Full textBade, Alexander. "Bayesian portfolio optimization from a static and dynamic perspective /." Münster : Verl.-Haus Monsenstein und Vannerdat, 2009. http://d-nb.info/996985085/04.
Full textWang, Alexander C. (Alexander Che-Wei). "Approximate value iteration approaches to constrained dynamic portfolio problems." Thesis, Massachusetts Institute of Technology, 2004. http://hdl.handle.net/1721.1/30089.
Full textIncludes bibliographical references (p. 173-176).
This thesis considers a discrete-time, finite-horizon dynamic portfolio problem where an investor makes sequential investment decisions with the goal of maximizing expected terminal wealth. We allow non-standard utility functions and constraints upon the portfolio selections at each time. These problem formulations may be computationally difficult to address through traditional optimal control techniques due to the high dimensionality of the state space and control space. We consider suboptimal solution methods based on approximate value iteration. The primary innovation is the use of mean-variance portfolio selection methods. We present two case studies that employ these approximate value iteration methods. The first case study explores the effect of an insolvency constraint that prohibits further investing when an investor reaches non-positive wealth. When the investor has an exponential utility function, the insolvency constraint leads to more conservative investment policies when there are many investment periods remaining, except when wealth is very low. The second case study explores the effects of dollar position constraints that represent limited liquidity in certain investment strategies. When the investor has a CRRA utility function, we find that these constraints lead to non-myopic policies that are more conservative than the constrained myopic policy.
by Alexander C. Wang.
Ph.D.
Gabih, Abdelali, Matthias Richter, and Ralf Wunderlich. "Dynamic optimal portfolios benchmarking the stock market." Universitätsbibliothek Chemnitz, 2005. http://nbn-resolving.de/urn:nbn:de:swb:ch1-200501244.
Full textHassan, G. N. A. "Multiobjective genetic programming for financial portfolio management in dynamic environments." Thesis, University College London (University of London), 2010. http://discovery.ucl.ac.uk/20456/.
Full textFrey, Rüdiger, Abdelali Gabih, and Ralf Wunderlich. "Portfolio Optimization under Partial Information with Expert Opinions." World Scientific Publishing, 2012. http://epub.wu.ac.at/3844/1/Frey.pdf.
Full textLennon, Marie Claire. "Intensity based modelling with dynamic correlation applied to portfolio credit risk." Thesis, University of Cambridge, 2006. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.613660.
Full textIlleditsch, Philipp Karl. "Essays in asset pricing and portfolio choice." [College Station, Tex. : Texas A&M University, 2007. http://hdl.handle.net/1969.1/ETD-TAMU-1508.
Full textHamada, Mahmoud Actuarial Studies Australian School of Business UNSW. "Dynamic portfolio optimization & asset pricing : Martingale methods and probability distortion functions." Awarded by:University of New South Wales. School of Actuarial Studies, 2001. http://handle.unsw.edu.au/1959.4/18232.
Full textMupambirei, Rodwel. "Dynamic and robust estimation of risk and return in modern portfolio theory." Master's thesis, University of Cape Town, 2008. http://hdl.handle.net/11427/4913.
Full textIncludes bibliographical references (leaves 134-138).
The portfolio selection method developed by Markowitz gives a rational investor a way of evaluating different investment options in a portfolio using the expected return and variance of the returns. Sharpe uses the same optimization approach but estimates the mean and covariance in a regression framework using the index models. Sharpe makes a crucial assumption that the residuals from different assets are uncorrelated and that the beta estimates are constant. When the Sharpe model parameters are estimated using ordinary least squares, the regression assumptions are violated when there is significant autocorrelation and heteroskedasticity in the residuals. Furthermore, the presence of outlying observations in the data leads to unreliable estimates when the ordinary least squares method is used. We find significant correlation in the residuals from different shares and thus we use the Troskie-Hossain model which relaxes this assumption and ultimately produces an efficient frontier that is almost identical to the Markowitz model. The combination of the GARCH and AR models to remove both autocorrelation and heteroskedasticity is used on the single index model and it causes the efficient frontier to shift significantly to the left. Using dynamic estimation through the Kalman filter, it is noticed that the beta coefficients are not constant and that the resulting efficient frontiers significantly outperform the Sharpe model. In order to deal with the problem of outlying observations in the data, we propose using the Minimum Covariance Determinant, (MCD) estimator as a robust version of the Markowitz formulation. Robust alternatives to the ordinary lea.st squares estimator are also investigated and they all cause the efficient frontier to shift to the left. Finally, to solve the problem of collinearity in the multiple index framework, we construct orthogonal indices using principal components regression to estimate the efficient frontier.
Poomimars, Ponladesh. "The performance of dynamic covariance models in portfolio allocation, hedging and risk management." Thesis, University of Birmingham, 2002. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.395728.
Full textLi, Yusong. "Stochastic maximum principle and dynamic convex duality in continuous-time constrained portfolio optimization." Thesis, Imperial College London, 2016. http://hdl.handle.net/10044/1/45536.
Full textTrägårdh, Andreas. "Additional Value in Project Portfolio Selection : Doing the right things by right valuation – Gains of real options portfolio theory." Thesis, Blekinge Tekniska Högskola, Sektionen för management, 2016. http://urn.kb.se/resolve?urn=urn:nbn:se:bth-12795.
Full textSyfte: Syftet med följande uppsats är belysa och utveckla det, av forskare och chefer, uttryckta behov av utveckling av projektportföljval. Uppsatsen syftar till att undersöka hur valet av innovationsprojekt genom portföljvalsmodeller kan förändras om flexibilitet och osäkerhet adderas till beslutsprocessen. Syftet är vidare att undersöka hur ytterligare värde kan inkorporeras i ett beslut, med målet att välja den portfölj som maximerar företagets målfunktion. Metod: Denna uppsats tar en kvalitativ metodansats då ett sådant tillvägagångssätt är fördelaktigt i studier av samhällsvetenskap. Den empiriska undersökningen har bedrivits på ett stort internationellt företag vilket deltar i ett omfattande FoU arbete, samt i stor skala arbetar med innovationsprojekt. Data har samlats in genom ostrukturerade samt semistrukturerade intervjuer med ledningen på företaget. Slutsatser: Resultaten visar att genom att inkorporera reella optioner, i en statisk beslutsprocess, så kan ett bättre beslutsunderlag genereras genom inkluderandet av osäkerhet och värdet av optioner. Ett sådant beslutsunderlag genereras genom att real options adderar flexibilitet till urvalsprocessen. Genom att inkorporera flexibilitet kommer en statisk metod att välja individuella projekt på, skifta till fördel för en dynamisk metod att välja portföljer.
Vieira, Joana Colarinha. "International portfolio diversification: evidence from emerging markets." reponame:Repositório Institucional do FGV, 2015. http://hdl.handle.net/10438/14114.
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Taking into account previous research we could assume to be beneficial to diversify investments in emerging economies. We investigate in the paper International Portfolio Diversification: evidence from Emerging Markets if it still holds true, given the assumption of larger world markets integration. Our results suggest a wide spread positive time-varying correlations of emerging and developed markets. However, pair-wise cross-country correlations gave evidence that emerging markets have low integration with developed markets. Consequently, we evaluate out-of-sample performance of a portfolio with emerging equity countries, confirming the initial statement that it has a better a risk-adjusted performance over a purely developed markets portfolio.
MBITI, JOHN N. "Deep learning for portfolio optimization." Thesis, Linnéuniversitetet, Institutionen för matematik (MA), 2021. http://urn.kb.se/resolve?urn=urn:nbn:se:lnu:diva-104567.
Full textKarlsson, Viktor, and Emil Nygren. "Beating the Swedish Market : A dynamic approach to Value Investing using Modern Portfolio Theory." Thesis, Södertörns högskola, Institutionen för ekonomi och företagande, 2012. http://urn.kb.se/resolve?urn=urn:nbn:se:sh:diva-16465.
Full textKhoo, Wai Gea. "Dynamic-programming approaches to single-and multi-stage stochastic knapsack problems for portfolio optimization." Thesis, Monterey, Calif. : Springfield, Va. : Naval Postgraduate School ; Available from National Technical Information Service, 1999. http://handle.dtic.mil/100.2/ADA362005.
Full textBox, John. "A dynamic structure for high dimensional covariance matrices and its application in portfolio allocation." Thesis, University of York, 2015. http://etheses.whiterose.ac.uk/10770/.
Full textMeireles, Rodrigues Andrea Sofia. "Non-concave and behavioural optimal portfolio choice problems." Thesis, University of Edinburgh, 2014. http://hdl.handle.net/1842/9694.
Full textAshant, Aidin, and Elisabeth Hakim. "Quantitative Portfolio Construction Using Stochastic Programming." Thesis, KTH, Matematisk statistik, 2018. http://urn.kb.se/resolve?urn=urn:nbn:se:kth:diva-230243.
Full textI denna studie inom kvantitativ portföljoptimering undersöks stokastisk programmering som ett investeringsbeslutsverktyg. Denna studie tar riktningen för scenariobaserad Mean-Absolute Deviation och jämförs med den traditionella Mean-Variance-modellen samt den utbrett använda Risk Parity-portföljen. Avhandlingen görs i samarbete med Första AP-fonden, och de implementerade portföljerna, med era tillgångsslag, är därför skräddarsydda för att matcha deras investeringsstil. Modellerna utvärderas på två olika fondhanteringsnivåer för att studera om portföljens prestanda drar nytta av en mer restrektiv optimeringsmodell. Den här undersökningen visar att stokastisk programmering under undersökta tidsperioder presterar något sämre än Risk Parity, men överträffar Mean-Variance. Modellens största brist är dess prestanda under perioder av marknadsstress. Modellen visade dock något bättre resultat under normala marknadsförhållanden.
Pecino, Rodriguez Jose Ignacio. "Portfolio of original compositions : dynamic audio composition via space and motion in virtual and augmented environments." Thesis, University of Manchester, 2015. https://www.research.manchester.ac.uk/portal/en/theses/portfolio-of-original-compositions-dynamic-audio-composition-via-space-and-motion-in-virtual-and-augmented-environments(637e9f5b-7d42-4214-92c4-70bac912cec2).html.
Full textAvramidis, Stylianos. "Can we use cap rates to better allocate investments in commercial real estate in a dynamic portfolio?" Thesis, Massachusetts Institute of Technology, 2010. http://hdl.handle.net/1721.1/62134.
Full textCataloged from PDF version of thesis.
Includes bibliographical references (p. 67).
This thesis has a two-fold objective, namely to explore the role of cap rates in predicting the returns to commercial real estate, and to identify how cap rates can be used to improve the allocation of real estate in a dynamic investment portfolio. Seeking an answer to the first question, we run predictive regressions using data for real estate "All Properties" and for all four major property types, examining the predictability power of cap rates for a forecasting horizon from one to four quarters in the future. Moreover, we examine whether or not stock dividend-price ratio can predict real estate returns, and examine the predictability of stock returns by cap rates and dividend-price ratio. The analysis confirms that both cap rates and the dividend-price ratio can predict real estate "All Properties" returns for up to one year in the future. Concerning the analysis per property type, the results vary from property type to property type, and for different forecast horizons. Moreover, the analysis shows that stock returns can be predicted by the dividend-price ratio at all forecast horizons, whereas the cap rates seem to have somewhat limited predictive power regarding the stock returns. We approach the second question by following the dynamic portfolio allocation methodology proposed by Brandt and Santa-Clara (2006). We expand the existing set of "basis" assets comprised of stocks and real estate to include "conditional" portfolios, and then compute the portfolio weights of this expanded set of assets by applying the Markowitz solution to the optimization problem. We apply this methodology to three different portfolio rebalancing horizons. Moreover, we work with three cases for each portfolio, i.e. with the unconditional case, with the case where the dividend-price ratio is the only conditioning variable, and with the case where the cap rate is the second conditioning variable. In almost all instances the results confirm that, by adding the cap rate as an additional state variable, the performance of the portfolios increases significantly. The same conclusion stands when we impose a "no shorting" restriction to real estate, although now the role of cap rates seems somewhat less significant.
by Stylianos Avramidis.
S.M.in Real Estate Development
Wang, Jo-Yu. "Portfolio based VaR model : a combination of extreme value theory (EVT) and dynamic conditional correlation (DCC) model." Thesis, University of Southampton, 2013. https://eprints.soton.ac.uk/348328/.
Full textDu, Plessis Richard Michael. "Comparative performances of capital protection strategies in the South African market." Master's thesis, University of Cape Town, 2015. http://hdl.handle.net/11427/15497.
Full textDondi, Gabriel Arnon. "Models and dynamic optimisation for the asset and liability management of pension funds." Zürich : Measurement and Control Laboratory, ETH Zentrum ML, 2005. http://e-collection.ethbib.ethz.ch/show?type=diss&nr=16257&part=abstracts.
Full textMaximchuk, Oleg, and Yury Volkov. "Provisions estimation for portfolio of CDO in Gaussian financial environment." Thesis, Högskolan i Halmstad, Tillämpad matematik och fysik (MPE-lab), 2011. http://urn.kb.se/resolve?urn=urn:nbn:se:hh:diva-16508.
Full textValian, Haleh. "Optimizing dynamic portfolio selection." 2009. http://hdl.rutgers.edu/1782.2/rucore10001600001.ETD.000051917.
Full text"Dynamic options portfolio selection." 2003. http://library.cuhk.edu.hk/record=b5891531.
Full textThesis (M.Phil.)--Chinese University of Hong Kong, 2003.
Includes bibliographical references (leaves 58-59).
Abstracts in English and Chinese.
Chapter 1 --- Introduction --- p.1
Chapter 1.1 --- Overview --- p.1
Chapter 1.2 --- Organization Outline --- p.4
Chapter 2 --- Literature Review --- p.5
Chapter 2.1 --- Option --- p.5
Chapter 2.1.1 --- The definition of option --- p.5
Chapter 2.1.2 --- Payoff of Options --- p.6
Chapter 2.1.3 --- Black-Scholes Option Pricing Model --- p.7
Chapter 2.1.4 --- Binomial Model --- p.12
Chapter 2.2 --- Portfolio Theory --- p.15
Chapter 2.2.1 --- The Markowitz Mean-Variance Model --- p.15
Chapter 2.2.2 --- Multi-period Mean-Variance Formulation --- p.17
Chapter 3 --- Multi-Period Options Portfolio Selection Model with Guaran- teed Return --- p.20
Chapter 3.1 --- Problem Formulation --- p.20
Chapter 3.2 --- Solution Algorithm Using Dynamic Programming --- p.25
Chapter 3.3 --- Numerical Example --- p.27
Chapter 4 --- Mean-Variance Formulation of Options Portfolio --- p.36
Chapter 4.1 --- The Problem Formulation --- p.36
Chapter 4.2 --- Solution Algorithm Using Dynamic Programming --- p.39
Chapter 4.3 --- Numerical Example --- p.41
Chapter 5 --- Summary --- p.56
Godin, Vincent. "Dynamic portfolio optimization across asset classes." Thesis, 2007. http://spectrum.library.concordia.ca/975758/1/MR40979.pdf.
Full textHsu, Ei-Lin, and 徐艾苓. "A Framework for Dynamic Project Portfolio Management." Thesis, 2007. http://ndltd.ncl.edu.tw/handle/33209383057431242154.
Full text國立交通大學
工業工程與管理系所
95
NPD Project portfolio management is important for a firm’s resource allocation. Its’ role is to lead the firm in spending capital and human resource on the right projects. In today’s rapidly changing environments, effective NPD project portfolio should be able to adapt to critical changes. Therefore, in this study we propose a dynamic NPD project portfolio framework that somehow complements the periodical portfolio review meeting in practice. In the periodical portfolio meeting that takes place two to hour times annually, top management is gathered for review, evaluate, and redirect the project portfolio on a strategic viewpoint. Periodical review meetings are not suitable as a tool for real-time adaptation of portfolio due to its original goal and high costs, which rise from the need of huge amount of information and time devoted by top management. Thus, the proposed dynamic portfolio is expected to complement the periodical meeting in facing the changing environments, with lower cost and real-time change detection. This is done through the identified critical change factors that can, if occurs, initiate the evaluation and adjustment actions, and a systematic evaluation procedure that helps to evaluate and identify where adjustments are needed, with a minimum amount of information and management devotion. A subsidiary part of this study is a project evaluation approach that supports the main objective. It takes into concern especially the uncertainty nature of R&D activates, the complex interactions among projects, and the possibility to make control decisions during project development. The two parts together may contribute in an active real-time portfolio management style that leads the firm to do the right projects at the right time.
Huang, Yu-hsiang, and 黃俞翔. "Dynamic Portfolio Management with Trading Signal Prediction." Thesis, 2013. http://ndltd.ncl.edu.tw/handle/01955732599001869345.
Full text國立中央大學
資訊工程學系
101
The goal of portfolio management is to allocate the limited money into multiple securities effectively to earn more money. The two key factors of obtaining high profit are “the trading time” and “asset allocation”. Most of the past researches focus on one specific problem, for example, trading signal prediction, asset allocation, adaptive investment goal setting etc. But in real investment, investors need solutions for all these problems to achieve investment goal. This research combines trading signal prediction [9], Time Invariant Portfolio Protection [10], Optimal Dynamic Asset Allocation [20] into a portfolio management system. In the first part, we use turning points to partition the stock price, and use Back-propagation neural network (BPNN) to learn and predict the trading signal for each stock. We propose a new way to calculate the trading signal to avoid parameter tuning required in [9]. The second part is asset allocation. With asset protection mechanism (TIPP), we set an explicit ROI as the investment goal. We then allocate money for investment target for their probability to reach the investment goal in each rebalance. The experiment shows that the new way to calculate trading signal has similar performance with the original method but avoids the parameter tuning problem. Furthermore, with asset protection mechanism, our portfolio management system would receive less damage in encountering bear market. However, the fixed investment return goal would limit the profit in bull market. Therefore, we start a new round when the portfolio reaches the investment goal, and successfully makes the portfolio management system conquer the problem in bull market. For long-term investment, this mechanism could get better performance by setting appropriate return rate.
"Dynamic portfolio selection for asset-liability management." Thesis, 2007. http://library.cuhk.edu.hk/record=b6074430.
Full textPortfolio selection in asset-liability (AL) management is to seek the best allocation of wealth among a basket of securities with taking into account the liabilities. There are a lot of portfolio selection criteria among in the literature. The two of them are mean-variance criterion and Roy's safety-first principle. This thesis investigates the optimal asset allocation for an investor who is facing an uncontrollable liability under either one of these two portfolio constructions. The relation between these two different principles are discussed in the context of AL management.
Roy's safety-first principle (Roy, 1956) asserts that the investor would specify a threshold level of the final surplus below which the outcome is regarded as disaster. The objective is then to minimize the ruin probability or the chance of disaster subject to a constraint that the expected final surplus is higher than the threshold. Roy however solves this problem by minimizing an upper bound of the ruin probability based on the Bienayme-Chebycheff inequality. With the same consideration of Roy, the analytical trading strategy of the safety-first. AL management, problem, in the sense of surplus, under both continuous- and multi-period-time settings are derived. We link this surrogated safety-first principle to the mean-variance ones.
The final objective of this thesis attacks the genuine safety-first AL problem. Without replacing the ruin probability in the objective function by its upper bound, we use a martingale approach and consider the funding ratio which is the total wealth divided by the total liability. Two important situations in the literature are investigated. In the first situation, the mean constraint of the original problem is removed, We show that removing the mean constraint makes the problem become a target reaching problem that can be solved analytically. However, the essence of safety-first is lost. In the second case in which the mean constraint is there, the problem becomes ill-posed and is then solved using an approximation using a martingale approach. The approximation relies on the assumption that the investor gives up unreasonably high profits and sets an upper bounded for the final funding ratio.
Chiu, Mei Choi.
"July 2007."
Adviser: Duan Li.
Source: Dissertation Abstracts International, Volume: 69-02, Section: B, page: 1304.
Thesis (Ph.D.)--Chinese University of Hong Kong, 2007.
Includes bibliographical references (p. 121-126).
Electronic reproduction. Hong Kong : Chinese University of Hong Kong, [2012] System requirements: Adobe Acrobat Reader. Available via World Wide Web.
Electronic reproduction. [Ann Arbor, MI] : ProQuest Information and Learning, [200-] System requirements: Adobe Acrobat Reader. Available via World Wide Web.
Electronic reproduction. Ann Arbor, MI : ProQuest dissertations and theses, [200-] System requirements: Adobe Acrobat Reader. Available via World Wide Web.
Abstract in English and Chinese.
School code: 1307.
Lee, Wan-Rou, and 李宛柔. "A Dynamic Rebalancing Strategy for Portfolio Allocation." Thesis, 2017. http://ndltd.ncl.edu.tw/handle/794uhm.
Full text國立中央大學
統計研究所
105
Reallocation, or adjust weights of portfolio is an indispensable part in portfolio management. In the practice, calendar rebalancing is a basic rebalancing strategy that either retail or institutional investors can utilize to create an optimal investment process. In calendar rebalancing, portfolio managers reallocate their portfolio at predefined intervals and use the historical data over the pass fixed time to calculate the suitable weights. It's known that each time you rebalance the portfolio, paying for the tax and transaction fee is inevitable.However, reallocating the portfolio does not always get the relevant return. In this study, we focus on examining the necessity of rebalancing before the regular reallocation by using changepoint detection under a product partition model. We propose a dynamic rebalancing with optimal training period (DRO) to improve the calendar rebalancing. We examine the efficiency of our rebalancing strategy by using backtesting procedure and compare with the calendar rebalancing. As a result, we discover that the DRO strategy has greater reward in terms of compound annual growth rate when the rolling window is longer. Besides, the representation of the DRO strategy is better than the calendar rebalancing in general when the economic situation is steady.
Chao, Yi-Fan, and 趙宜凡. "Dynamic Portfolio Selection Based on Value Function." Thesis, 2016. http://ndltd.ncl.edu.tw/handle/56985584104432129286.
Full text國立彰化師範大學
財務金融技術學系
104
There are many economic phenomenon and investors’ behaviors can’t be fully explained by Expected Utility Theory. Until the Prospect Theory was published, those abnormal behaviors were explained successfully. Empirical results show that the Prospect Theory describes investors’ behavior more appropriately. This study assumes that investors’ behavior conform the Prospect Theory, and modeling investors’ dynamic asset allocation is based on value function. This study is discussing about how investors making the asset allocation during investing period appropriately, obtaining the amount of change in the expected utility (value) of their wealth maximized. The result shows that optimal portfolio based on value function compared with market price weighted portfolio (ETF50), has significant higher return.
"Dynamic portfolio analysis: mean-variance formulation and iterative parametric dynamic programming." 1998. http://library.cuhk.edu.hk/record=b5889737.
Full textThesis submitted in: November 1997.
On added t.p.: January 19, 1998.
Thesis (M.Phil.)--Chinese University of Hong Kong, 1998.
Includes bibliographical references (leaves 114-119).
Abstract also in Chinese.
Chapter 1 --- Introduction --- p.1
Chapter 1.1 --- Overview --- p.1
Chapter 1.2 --- Organization Outline --- p.5
Chapter 2 --- Literature Review --- p.7
Chapter 2.1 --- Modern Portfolio Theory --- p.7
Chapter 2.1.1 --- Mean-Variance Model --- p.9
Chapter 2.1.2 --- Setting-up the relationship between the portfolio and its component securities --- p.11
Chapter 2.1.3 --- Identifying the efficient frontier --- p.12
Chapter 2.1.4 --- Selecting the best compromised portfolio --- p.13
Chapter 2.2 --- Stochastic Optimal Control --- p.17
Chapter 2.2.1 --- Dynamic Programming --- p.18
Chapter 2.2.2 --- Dynamic Programming Decomposition --- p.21
Chapter 3 --- Multiple Period Portfolio Analysis --- p.23
Chapter 3.1 --- Maximization of Multi-period Consumptions --- p.24
Chapter 3.2 --- Maximization of Utility of Terminal Wealth --- p.29
Chapter 3.3 --- Maximization of Expected Average Compounded Return --- p.33
Chapter 3.4 --- Minimization of Time to Reach Target --- p.35
Chapter 3.5 --- Goal-Seeking Investment Model --- p.37
Chapter 4 --- Multi-period Mean-Variance Analysis with a Riskless Asset --- p.40
Chapter 4.1 --- Motivation --- p.40
Chapter 4.2 --- Dynamic Mean-Variance Analysis Formulation --- p.43
Chapter 4.3 --- Auxiliary Problem Formulation --- p.45
Chapter 4.4 --- Efficient Frontier in Multi-period Portfolio Selection --- p.53
Chapter 4.5 --- Obseravtions --- p.58
Chapter 4.6 --- Solution Algorithm for Problem E (w) --- p.62
Chapter 4.7 --- Illstrative Examples --- p.63
Chapter 4.8 --- Verification with Single-period Efficient Frontier --- p.72
Chapter 4.9 --- Generalization to Cases with Nonlinear Utility Function of E (xT) and Var (xT) --- p.75
Chapter 5 --- Dynamic Portfolio Selection without Risk-less Assets --- p.84
Chapter 5.1 --- Construction of Auxiliuary Problem --- p.88
Chapter 5.2 --- Analytical Solution for Efficient Frontier --- p.89
Chapter 5.3 --- Reduction to Investment Situations with One Risk-free Asset --- p.101
Chapter 5.4 --- "Multi-period Portfolio Selection via Maximizing Utility function U(E {xT),Var (xT))" --- p.103
Chapter 6 --- Conclusions and Recommendations --- p.108
Chapter 6.1 --- Summaries and Achievements --- p.108
Chapter 6.2 --- Future Studies --- p.110
Chapter 6.2.1 --- Constrained Investment Situations --- p.110
Chapter 6.2.2 --- Including Higher Moments --- p.111
Tzeng, Yu-Ying, and 曾毓英. "Dynamic Portfolio Selection incorporating Inflation Risk Learning Adjustments." Thesis, 2008. http://ndltd.ncl.edu.tw/handle/71225577638371747301.
Full text國立政治大學
風險管理與保險研究所
97
This study examines the optimal portfolio selection incorporating inflation risk learning adjustments for a long-term investor. For long-term investors, it is inevitable to face the uncertainty of inflation. On the other hand, quantifying inflation risk needs more effort since the government announced the information on Consumer Price Index (CPI) rather than the real inflation rates.
Lee, Chin-Lung, and 李金龍. "Dynamic Portfolio Selection with Predicted Return and Risk." Thesis, 2008. http://ndltd.ncl.edu.tw/handle/24047487918069406370.
Full text國立暨南國際大學
資訊管理學系
96
This study proposed two forecasting models, which are Fuzzy GP/SC and Fuzzy Piecewise MOGP/SC. Fuzzy GP/SC is used to deal with crisp observations, and can be applied in small observations and provide decision makers the best-possible and worst-possible situations. The experiments found that Fuzzy GP/SC is better than Fuzzy ARIMA (Tseng et al., 2001) with minimizing Mean Absolute Deviations (MAD). Fuzzy Piecewise MOGP/SC is used to deal with fuzzy observations, and can be applied with small observations and get smaller MAD than Fuzzy ARIMA does because it can solves problem of outliers instead of deleting all the outliers. This study used predicted return instead of arithmetic mean for Multiple Criteria Decision Making (MCDM) to conduct portfolio selection. GARCH model was used to calculate the risk for standard deviations. Moreover, there are two forecasting models used to forecast predicted return, which are GP/SC model and ARIMA model. MCDM is consisted of four criteria, which are predicted return, predicted risk, β value, and skewness. The experiments found that the GPSC-GARCH model outperformed the MVBS (Cho, 2007), GPSC-STD, and ARMA-GARCH.
Liu, Chia-Chen, and 劉佳誠. "Dynamic Portfolio Hedging under Asymmetric and Basis Effects." Thesis, 2008. http://ndltd.ncl.edu.tw/handle/33786594501666918494.
Full text國立暨南國際大學
財務金融學系
96
This paper investigates the portfolio effect and the dynamic effect of portfolio hedging effectiveness. BEKK-GARCH (Baba-Engle-Kraft-Kroner) is used to model the dynamic covariance structure to calculate the minimum variance hedge ratios. The effects of asymmetries and basis are also investigated. Six metal commodities traded in the London Metal Exchange are used. Results show that portfolio hedging is superior to separate hedging for all cases. The asymmetry effect can’t increase hedging effectiveness. After adding the basis effect, hedging effectiveness is improved obviously.
LU, KENG-FU, and 盧畊甫. "Dynamic Customized Portfolio Selection-Multi-objective Stochastic Programming." Thesis, 2017. http://ndltd.ncl.edu.tw/handle/68hse9.
Full text東吳大學
資訊管理學系
105
In an era of inflation and salary freeze, many people invest in stocks to increase their incomes. But stocks are very risky commodities. How can we reduce the risk of investment? How to make long-term steady profit? It has always been a question for investors to think about. The purpose of this study is to establish a dynamic customized portfolio strategy that can effectively keep profit and reduce risk. This strategy will be based on investor preferences, recommend suitable portfolio for the investor, and according to market changes, dynamically adjust the portfolio of investment targets and weight structure, bring the portfolio to maintain low risk and high yield. This study using January 2013 to December 2016 of the Taiwan 100 stocks as investment targets, users fill in customized portfolio questionnaire, calculated weights by the analytic network process (long-term returns, short-term returns, yield rate, long-term risk, short-term risk, beta value), and then calculate the total score of Taiwan 100 with the highest scores top 10 as the user of the most suitable portfolio, then use multi-objective stochastic programming to calculate the proportion of each stock investment, then use constant proportions portfolio insurance strategy(CPPI) to adjust the portfolio during the Back-Testing, every six months to dynamically adjust the portfolio, during the period, 8 times. Finally, the performance results are compared with the Taiwan 100.The empirical results show that each questionnaire has at least 4 times, the Treynor index exceeds the Taiwan 100, and the Jensen index is the same; in addition, the average of Treynor index and the average of Jensen index of each questionnaire both exceeded the Taiwan 100, this study uses the CPPI strategy to dynamically adjust the portfolio, and has better investment performance in the long-term investment than the Taiwan 100.
"Optimal dynamic portfolio selection under downside risk measure." 2014. http://library.cuhk.edu.hk/record=b6116127.
Full textInstead of controlling "symmetric" risks measured by central moments of terminal wealth, more and more portfolio models have shifted their focus to manage "asymmetric" downside risks that the investment return is below certain threshold. Among the existing downside risk measures, the safety-first principle, the value-at-risk (VaR), the conditional value-at-risk (CVaR) and the lower-partial moments (LPM) are probably the most promising representatives.
In this dissertation, we investigate a general class of dynamic mean-downside risk portfolio selection formulations, including the mean-exceeding probability portfolio selection formulation, the dynamic mean-VaR portfolio selection formulation, the dynamic mean-LPM portfolio selection formulation and the dynamic mean-CVaR portfolio selection formulation in continuous-time, while the current literature has only witnessed their static versions. Our contributions are two-fold, in both building up tractable formulations and deriving corresponding optimal policies. By imposing a limit funding level on the terminal wealth, we conquer the ill-posedness exhibited in the class of mean-downside risk portfolio models. The limit funding level not only enables us to solve dynamic mean-downside risk portfolio optimization problems, but also offers a flexibility to tame the aggressiveness of the portfolio policies generated from the mean-downside risk optimization models. Using quantile method and martingale approach, we derive optimal solutions for all the above mentioned mean-downside risk models. More specifically, for a general market setting, we prove the existence and uniqueness of the Lagrangian multiplies, which is a key step in applying the martingale approach, and establish a theoretical foundation for developing efficient numerical solution approaches. Furthermore, for situations where the opportunity set of the market setting is deterministic, we derive analytical portfolio policies.
Detailed summary in vernacular field only.
Zhou, Ke.
Thesis (Ph.D.) Chinese University of Hong Kong, 2014.
Includes bibliographical references (leaves i-vi).
Abstracts also in Chinese.
Huang, Hao-Ting, and 黃浩庭. "Portfolio Optimization under Dynamic Conditional Value-at-Risk." Thesis, 2014. http://ndltd.ncl.edu.tw/handle/45177012458411049643.
Full text國立交通大學
經營管理研究所
102
In modern portfolio theory (MPT), investors use minimum portfolio variance strategy to allocate their assets and optimize their portfolios, but MPT assumes portfolio variance never changes and uses the historical parameter “volatility” as a proxy for risk. We use range-based dynamic conditional correlation (DCC) and choose the coherent risk measure, Conditional Value-at-Risk (CVaR), as a portfolio risk management tool. We collected Standard &; Poor’s 500 Composite Index (S&;P 500) futures, 10-year U.S. Treasury bond (10-year T-bond) futures as our sample data. In our empirical study, we found that range-based DCC performance is superior to another two models, which are used as model comparison, in in-sample and out-of-sample comparison, and it can help investors construct optimal portfolio with profitable expected return and manageable portfolio risk. The empirical results support our main idea that we can develop promising dynamic investment strategies by using a range-based DCC model in portfolio optimization of conditional value-at-risk framework.