Abstract
This article deals with the Lorenz chaotic
system, which is used in biological science, astronomical
science and environmental science. Lorenz dynamical
system is well known due to its sensitivity. This article
presents the detailed computational study of Lorenz
chaotic system and compensating the sensitivity which
depends on the parameters and initial conditions. We use a
convergent technique for nonlinear equation known as
Successive-Over-Relaxation as well as use finite difference
method and RK4 method. Discretized the Lorenz chaotic
system through a convergent technique known as SOR,
and it is applied to get equations for better accuracy and
for comparable results. The overall comparisons of
proposed and existing strategies are discussed through
graphical measures, phase portrait and in the form of
tables.
Muhammad Yasir, Muhammad Aqeel, Faizan Ahmad, Salman Ahmad. (2017) Computational Results for Lorenz Dynamical Model, Journal of Space Technology , Volume 7, Issue 1.
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