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Cox-Based and Elliptical Telegraph Processes and Their Applications
by
Pogorui, Anatoliy
, Swishchuk, Anatoly
, Rodríguez-Dagnino, Ramón M.
, Sarana, Alexander
in
Cox process
/ Cox-based telegraph process
/ Distribution (Probability theory)
/ elliptical telegraph process
/ Fourier transforms
/ Kac’s condition
/ option pricing for Cox-based telegraph process
/ Probability distribution
/ Random variables
/ Securities prices
/ Stochastic processes
/ Telegraph
/ telegraph process
/ Tests, problems and exercises
/ Velocity
2023
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Cox-Based and Elliptical Telegraph Processes and Their Applications
by
Pogorui, Anatoliy
, Swishchuk, Anatoly
, Rodríguez-Dagnino, Ramón M.
, Sarana, Alexander
in
Cox process
/ Cox-based telegraph process
/ Distribution (Probability theory)
/ elliptical telegraph process
/ Fourier transforms
/ Kac’s condition
/ option pricing for Cox-based telegraph process
/ Probability distribution
/ Random variables
/ Securities prices
/ Stochastic processes
/ Telegraph
/ telegraph process
/ Tests, problems and exercises
/ Velocity
2023
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Do you wish to request the book?
Cox-Based and Elliptical Telegraph Processes and Their Applications
by
Pogorui, Anatoliy
, Swishchuk, Anatoly
, Rodríguez-Dagnino, Ramón M.
, Sarana, Alexander
in
Cox process
/ Cox-based telegraph process
/ Distribution (Probability theory)
/ elliptical telegraph process
/ Fourier transforms
/ Kac’s condition
/ option pricing for Cox-based telegraph process
/ Probability distribution
/ Random variables
/ Securities prices
/ Stochastic processes
/ Telegraph
/ telegraph process
/ Tests, problems and exercises
/ Velocity
2023
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Cox-Based and Elliptical Telegraph Processes and Their Applications
Journal Article
Cox-Based and Elliptical Telegraph Processes and Their Applications
2023
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Overview
This paper studies two new models for a telegraph process: Cox-based and elliptical telegraph processes. The paper deals with the stochastic motion of a particle on a straight line and on an ellipse with random positive velocity and two opposite directions of motion, which is governed by a telegraph–Cox switching process. A relevant result of our analysis on the straight line is obtaining a linear Volterra integral equation of the first kind for the characteristic function of the probability density function (PDF) of the particle position at a given time. We also generalize Kac’s condition for the telegraph process to the case of a telegraph–Cox switching process. We show some examples of random velocity where the distribution of the coordinate of a particle is expressed explicitly. In addition, we present some novel results related to the switched movement evolution of a particle according to a telegraph–Cox process on an ellipse. Numerical examples and applications are presented for a telegraph–Cox-based process (option pricing formulas) and elliptical telegraph process.
Publisher
MDPI AG
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