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Lie Symmetries of (1+2) Nonautonomous Evolution Equations in Financial Mathematics
Mathematics, 2016 We analyse two classes of ( 1 + 2 ) evolution equations which are of special interest in Financial Mathematics, namely the Two-dimensional Black-Scholes Equation and the equation for the Two-factor Commodities Problem. Our approach is that of Lie
Andronikos Paliathanasis +2 more
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Gambling and Substance Use: Early Evidence From Sports Betting Laws. [PDF]
Health EconABSTRACT Previous research documents a strong association between gambling and substance use, suggesting that these seemingly distinct behaviors may share similar environmental, neurobiological, and genetic causes. However, there is a dearth of credible empirical evidence on whether gambling has a causal impact on substance use or vice versa.
Dasgupta K, Ghimire K.
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„BLACK-SCHOLES MODEL USED TO EVALUATE STOCKS OPTIONS” [PDF]
Annals of the University of Oradea: Economic Science, 2010 Partial differential equation, parabolic Black-Scholes type, is used in evaluating equity options, that paying constant and continue dividends or in evaluate options in which interest rate, volatility and dividend are dependent on time.
Turcan Radu Olimpiu Calin
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Option pricing by Nikivorou-Ovarov differential resolution method [PDF]
فصلنامه بورس اوراق بهادار, 2021 The Black-Scholes pricing theory is one of the most important ways of valuating transaction options. This equation is used to pricing a variety of European options.
mehdi abvali +3 more
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A New Solution to the Fractional Black–Scholes Equation Using the Daftardar-Gejji Method
Mathematics, 2023 The main objective of this study is to determine the existence and uniqueness of solutions to the fractional Black–Scholes equation. The solution to the fractional Black–Scholes equation is expressed as an infinite series of converging Mittag-Leffler ...
Agus Sugandha +3 more
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The Role of the Volatility in the Option Market
AppliedMath, 2023 We review some general aspects about the Black–Scholes equation, which is used for predicting the fair price of an option inside the stock market. Our analysis includes the symmetry properties of the equation and its solutions.
Ivan Arraut, Ka-I Lei
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Symmetry Properties of Modified Black-Scholes Equation
Quantitative Methods in Economics, 2022 This paper concerns the classical and conditional symmetries of the Black-Scholes equation. Modifications of the Black-Scholes equation have also been considered and their maximal algebras of invariance have been found. Examples of creation operators for
Maciej Janowicz, Andrzej Zembrzuski
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Fractal and Fractional, 2022 An option is the right to buy or sell a good at a predetermined price in the future. For customers or financial companies, knowing an option’s pricing is crucial.
Sivaporn Ampun +2 more
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Three little arbitrage theorems
Frontiers in Applied Mathematics and Statistics, 2023 The authors proved three theorems about the exact solutions of a generalized or interacting Black–Scholes equation that explicitly includes arbitrage bubbles. These arbitrage bubbles can be characterized by an arbitrage number AN.
Mauricio Contreras G. +2 more
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Studying a Tumor Growth Partial Differential Equation via the Black–Scholes Equation
Computation, 2020 Two equations are considered in this paper—the Black–Scholes equation and an equation that models the spatial dynamics of a brain tumor under some treatment regime. We shall call the latter equation the tumor equation.
Winter Sinkala, Tembinkosi F. Nkalashe
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