Tim Leung

Prof. Tim Leung

orcid

Research Focus & Metrics

Academic Career Length

19Years (2008-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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18 May 2015 in International Journal of Theoretical and Applied Finance
Verified
Journal Article
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TLTim Leung
Tim Leung
XLXin Li
Xin Li


1 November 2013 in Insurance: Mathematics and Economics
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Journal Article
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HZHongzhong Zhang
Hongzhong Zhang
TLTim Leung
Tim Leung
OHOlympia Hadjiliadis
Olympia Hadjiliadis

20 September 2019 in Studies in Economics and Finance
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Journal Article
Closed access
TLTim Leung
Tim Leung
HNHung Nguyen
Hung Nguyen
Purpose: This paper aims to present a methodology for constructing cointegrated portfolios consisting of different cryptocurrencies and examines the performance of a number of trading strategies for the cryptocurrency portfolios. Design/methodology/approach: The authors apply a series of statistical methods, including the Johansen test and Engle–Granger test, to derive a linear combination of cryptocurrencies that form a mean-reverting portfolio. Trading systems are designed and different trading strategies with stop-loss constraints are tested and compared according to a set of performance metrics. Findings: The paper finds cointegrated portfolios involving four cryptocurrencies: Bitcoin (BTC), Ethereum (ETH), Bitcoin Cash (BCH) and Litecoin (LTC), and the corresponding trading strategies are shown to be profitable under different configurations. Originality/value: The main contributions of the study are the use of multiple altcoins in addition to bitcoin to construct a cointegrated portfolio, and the detailed comparison of the performance of different trading strategies with and without stop-loss constraints.

18 April 2016 in Asia-Pacific Financial Markets
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Journal Article
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TLTim Leung
Tim Leung
JLJiao Li
Jiao Li
XLXin Li
Xin Li
ZWZheng Wang
Zheng Wang

16 July 2015 in Stochastic Models
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Journal Article
Closed access
TLTim Leung
Tim Leung
XLXin Li
Xin Li
ZWZheng Wang
Zheng Wang
This paper studies the timing of trades under mean-reverting price dynamics subject to fixed transaction costs. We solve an optimal double stopping problem to determine the optimal times to enter and subsequently exit the market, when prices are driven by an exponential Ornstein-Uhlenbeck process. In addition, we analyze a related optimal switching problem that involves an infinite sequence of trades, and we identify the conditions under which the double stopping and switching problems admit the same optimal entry and/or exit timing strategies. Among our results, we find that the investor generally enters when the price is low but may find it optimal to wait if the current price is sufficiently close to zero. In other words, the continuation (waiting) region for entry is disconnected. Numerical results are provided to illustrate the dependence of timing strategies on model parameters and transaction costs.