Featured Papers in Mathematics and Finance
A special issue of Journal of Risk and Financial Management (ISSN 1911-8074). This special issue belongs to the section "Mathematics and Finance".
Deadline for manuscript submissions: 31 December 2024 | Viewed by 50444
Special Issue Editors
Interests: mathematical and empirical finance; computational applied mathematics
Special Issues, Collections and Topics in MDPI journals
Interests: mathematical and empirical finance; probability metrics; mass transportation problems
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
Due to the seminal works of Kenneth Arrow, Fischer Black, Harry Markowitz, Robert Merton, Franco Modigliani, Paul Samuelson, Myron Scholes, Richard Thaler, James Tobin, and many others, mathematics, probability theory, and stochastic calculus have become the foundation of finance theories. This Special Issue is dedicated to new ideas in finance that are based on novel mathematical approaches. We welcome mathematical papers in all areas of quantitative finance, including, but not limited to, post-modern portfolio theory, dynamic asset pricing, efficient market hypothesis, behavioral finance, ESG finance, risk management, and financial models for high-frequency trading. We invite papers that challenge the mathematical foundations of finance and seek extensions of dynamic asset pricing beyond semimartingales, as shown in [1]. Additionally, we seek papers that clarify the mathematical correctness of basic finance notions and theories, such as performance measures [2] and no-arbitrage option pricing [3,4].
References
[1] Robert A. Jarrow. Philip Protter. Hasanjan Sayit. "No arbitrage without semimartingales." Ann. Appl. Probab. 19 (2) 596–616, April 2009. https://doi.org/10.1214/08-AAP554
[2] Reward–risk ratios Patrick Cheridito and Eduard Kromer, Journal of Investment Strategies, VOLUME 3, NUMBER 1 (DECEMBER 2013) PAGES: 3–18 DOI: 10.21314/JOIS.2013.022
[3] Abootaleb Shirvani, F. Fabozzi, Boryana Racheva-Iotova, S. Rachev, Option Pricing with Greed and Fear Factor: The Rational Finance Approach, The Journal of Derivatives, 2021, 2, 77–119.
[4] Yuan Hu, W. Brent Lindquist, Svetlozar T. Rachev, Abootaleb Shirvani and Frank J. Fabozzi, Market complete option valuation using a Jarrow-Rudd pricing tree with skewness and kurtosis, Journal of Economic Dynamics and Control, 2022, vol. 137, issue C.
About the Editor:
Dr. W. Brent Lindquist is a professor in the Department of Mathematics and Statistics at Texas Tech University, specializing in computational mathematical finance. He received his PhD in theoretical physics from Cornell, and transitioned to a career in computational mathematics at the Courant Institute for Mathematical Sciences at New York University. Prior to joining Texas Tech, Dr. Lindquist served as professor and chair in the Department of Applied Mathematics and Statistics at Stony Brook University, where he helped lead the transition of that department into one of the top 10 applied math programs in the country.
As a computational mathematician, Brent has developed theory and numerical methods for: portfolio optimization; option pricing; PDEs; flow in porous media; automated 3D image analysis for porous media, neuron, and fiber morphology; Riemann problems in 2D; hierarchy formation in social animal groups; and the numerical solution of Feynman diagrams. He is a co-recipient of the Lee Segal prize from the Society of Mathematical Biology. He was one of the founding developers of the Frontier package used to study reservoir flow at field scales and is the principal architect of the 3DMA-Rock code for studying flow at the pore-scale. Dr. Lindquist has over 100 publications, has presented his research in 25 countries on 5 continents, and participated as PI or co-PI in projects receiving $20M of grant funding. He has supervised 40 PhD students.
Svetlozar (Zari) Todorov Rachev is a professor at Texas Tech University who specializes in mathematical finance, probability theory, and statistics. He is recognized for his significant contributions to probability metrics, derivative pricing, financial risk modeling, and econometrics. In the field of risk management, he is credited as the originator of the methodology behind FinAnalytica's flagship product which received several awards, including the "Best Market Risk Solution Provider" at the Waters Rankings in 2010, 2012, and 2015, and the "Most Innovative Specialist Vendor" at the Risk Awards in 2014.
Rachev earned an MSc degree from the Faculty of Mathematics at Sofia University in 1974, a PhD degree from Lomonosov Moscow State University in 1979, and a Dr Sci degree from Steklov Mathematical Institute in 1986. Rachev's contributions to mathematical finance include his work on the application of non-Gaussian models for risk assessment, option pricing, and their applications in portfolio theory. He is also known for introducing a new risk-return ratio, the "Rachev Ratio," which measures the reward potential relative to tail risk in a non-Gaussian setting.
In probability theory, Rachev's books on probability metrics and mass-transportation problems are widely cited.
In the 2023 edition of the Research.com Ranking of Top Scientists in the field of Economics and Finance, Rachev was ranked 540 in the world and 364 in the United States. In the same edition, he was also ranked number 386 among the Best Mathematics Scientists in the world.
Prof. Dr. W. Brent Lindquist
Prof. Dr. Svetlozar (Zari) Rachev
Guest Editors
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Keywords
- mathematics of quantitative finance
- semimartingales in finance
- extensions of the fundamental asset pricing theorem beyond semimartingales
- dynamic asset pricing approaches to behavioral finance
- mathematical models in high-frequency finance
- axiomatic approach to ESG finance
- mathematical models reconciling market microstructure and dynamic asset pricing theory
- mathematical models in momentum investing theory
- mathematical models in optimal trade execution
- mathematical models in technical analysis
- mathematical models in active management theory
- mathematical models in financial fundamental analysis
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