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Heuristic Approaches to Portfolio Optimization.

Research output: ThesisDoctoral Thesis

Unpublished

Standard

Heuristic Approaches to Portfolio Optimization. / Yahaya, Abubakar.
Lancaster: Lancaster University, 2010. 278 p.

Research output: ThesisDoctoral Thesis

Harvard

Yahaya, A 2010, 'Heuristic Approaches to Portfolio Optimization.', PhD, Lancaster University, Lancaster.

APA

Yahaya, A. (2010). Heuristic Approaches to Portfolio Optimization. [Doctoral Thesis, Lancaster University]. Lancaster University.

Vancouver

Yahaya A. Heuristic Approaches to Portfolio Optimization.. Lancaster: Lancaster University, 2010. 278 p.

Author

Yahaya, Abubakar. / Heuristic Approaches to Portfolio Optimization.. Lancaster : Lancaster University, 2010. 278 p.

Bibtex

@phdthesis{c41899d2bfd54d65971a2cd95f65ce73,
title = "Heuristic Approaches to Portfolio Optimization.",
abstract = "One of the most frequently studied areas in finance is the classical mean-variance portfolio selection model pioneered by Harry Markowitz; which is also, undoubtedly recognized as the foundation of modern portfolio theory. The model in its basic form deals with the selection of portfolio of assets such that a reasonable trade-off is achieved between the conflicting objectives of maximum possible return at a minimum risk, given that the right choice of constituent assets is made and proper weights are allocated. However, despite its enormous contribution to this branch of knowledge, the model is not immune from criticisms ranging from those associated with its in ability to capture the realism of an investment setting - such as transaction costs, cardinality constraints, floor and ceiling constraints, etc. In this research we extended the classical model by incorporating into it the cardinality as well as the floor & ceiling constraints after which we implemented six different metaheuristic algorithms to solve this advanced model. We then designed and implemented some neighbourhood transition strategies to enable our designed algorithms solve the problem in an efficient and intelligent way. Furthermore, we proposed a new portfolio selection model with target-semivariance (as defined in a previous research) as the objective, and constrained by additional real life (cardinality and floor & ceiling) constraints.",
keywords = "MiAaPQ, Management.",
author = "Abubakar Yahaya",
note = "Thesis (Ph.D.)--Lancaster University (United Kingdom), 2010.",
year = "2010",
language = "English",
publisher = "Lancaster University",
school = "Lancaster University",

}

RIS

TY - BOOK

T1 - Heuristic Approaches to Portfolio Optimization.

AU - Yahaya, Abubakar

N1 - Thesis (Ph.D.)--Lancaster University (United Kingdom), 2010.

PY - 2010

Y1 - 2010

N2 - One of the most frequently studied areas in finance is the classical mean-variance portfolio selection model pioneered by Harry Markowitz; which is also, undoubtedly recognized as the foundation of modern portfolio theory. The model in its basic form deals with the selection of portfolio of assets such that a reasonable trade-off is achieved between the conflicting objectives of maximum possible return at a minimum risk, given that the right choice of constituent assets is made and proper weights are allocated. However, despite its enormous contribution to this branch of knowledge, the model is not immune from criticisms ranging from those associated with its in ability to capture the realism of an investment setting - such as transaction costs, cardinality constraints, floor and ceiling constraints, etc. In this research we extended the classical model by incorporating into it the cardinality as well as the floor & ceiling constraints after which we implemented six different metaheuristic algorithms to solve this advanced model. We then designed and implemented some neighbourhood transition strategies to enable our designed algorithms solve the problem in an efficient and intelligent way. Furthermore, we proposed a new portfolio selection model with target-semivariance (as defined in a previous research) as the objective, and constrained by additional real life (cardinality and floor & ceiling) constraints.

AB - One of the most frequently studied areas in finance is the classical mean-variance portfolio selection model pioneered by Harry Markowitz; which is also, undoubtedly recognized as the foundation of modern portfolio theory. The model in its basic form deals with the selection of portfolio of assets such that a reasonable trade-off is achieved between the conflicting objectives of maximum possible return at a minimum risk, given that the right choice of constituent assets is made and proper weights are allocated. However, despite its enormous contribution to this branch of knowledge, the model is not immune from criticisms ranging from those associated with its in ability to capture the realism of an investment setting - such as transaction costs, cardinality constraints, floor and ceiling constraints, etc. In this research we extended the classical model by incorporating into it the cardinality as well as the floor & ceiling constraints after which we implemented six different metaheuristic algorithms to solve this advanced model. We then designed and implemented some neighbourhood transition strategies to enable our designed algorithms solve the problem in an efficient and intelligent way. Furthermore, we proposed a new portfolio selection model with target-semivariance (as defined in a previous research) as the objective, and constrained by additional real life (cardinality and floor & ceiling) constraints.

KW - MiAaPQ

KW - Management.

M3 - Doctoral Thesis

PB - Lancaster University

CY - Lancaster

ER -