A researcher studying non-linear fractional derivatives in the realm of mathematics.
Currently I’m working on Navier-Stokes equations. Although I researched on the variety of soliton by the Kadomtsev Petviashvili-modified equal width equation and the effect of Brownian motion and noise strength on solutions of stochastic Bogoyavlenskii model. I’ve also a pre-printed paper based on impressive and innovative soliton shapes for nonlinear Konno-Oono system.
All t he codes are available to the author. Some of them are in GitHub. If you like to know more, please just share with me. This graphs available on GITHUB with animation.
The equation you referred to is the Space Fractional Stochastic Bogoyavlenskii Equation (SFSBE) and it models the Brownian Motion by changing the strength of the noise. The change of a particular constant, 'c', represents the changing over the constant in the equation in the sense of the Stratonovich interpretation.
The upcoming research article I mentioned will be discussing equations that play a special role in modeling Brownian motion.
The equation you referred to is the Space Fractional Stochastic Bogoyavlenskii Equation (SFSBE) and it models the Brownian Motion by changing the strength of the noise. The change of a particular constant, 'c', represents the changing over the constant in the equation in the sense of the Stratonovich interpretation.
The upcoming research article I mentioned will be discussing equations that play a special role in modeling Brownian motion.
