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[HTML][HTML] Variable step hybrid block method for the approximation of Kepler problem
In this article, a variable step size strategy is adopted in formulating a new variable step
hybrid block method (VSHBM) for the solution of the Kepler problem, which is known to be a …
hybrid block method (VSHBM) for the solution of the Kepler problem, which is known to be a …
[HTML][HTML] Regularized solution of the Cauchy problem in an unbounded domain
Regularized Solution of the Cauchy Problem in an Unbounded Domain Next Article in Journal
Study of Weak Solutions for Degenerate Parabolic Inequalities with Nonlocal Nonlinearities Next …
Study of Weak Solutions for Degenerate Parabolic Inequalities with Nonlocal Nonlinearities Next …
On the simulations of second-order oscillatory problems with applications to physical systems
Second-order oscillatory problems have been found to be applicable in studying various
phenomena in science and engineering; this is because these problems have the …
phenomena in science and engineering; this is because these problems have the …
A computational approach to solving some applied rigid second-order problems
When a differential equation exhibits chaos, stiffness, dam** and/or oscillation in its
solution component, such a differential equation is termed rigid. Over the years, solving such …
solution component, such a differential equation is termed rigid. Over the years, solving such …
Implicit four-point hybrid block integrator for the simulations of stiff models
Over the years, the systematic search for stiff model solvers that are near-optimal has
attracted the attention of many researchers. An attempt has been made in this research to …
attracted the attention of many researchers. An attempt has been made in this research to …
Optimized two-step second derivative methods for the solutions of stiff systems
J Sunday - Journal of Physics Communications, 2022 - iopscience.iop.org
In this research article, a pair of optimized two-step second derivative methods is derived
and implemented on stiff systems. The influence of equidistant and non-equidistant hybrid …
and implemented on stiff systems. The influence of equidistant and non-equidistant hybrid …
An accuracy-preserving block hybrid algorithm for the integration of second-order physical systems with oscillatory solutions
It is a known fact that in most cases, to integrate an oscillatory problem, higher order A-stable
methods are often needed. This is because such problems are characterized by stiffness …
methods are often needed. This is because such problems are characterized by stiffness …
A numerical block hybrid algorithm for solving systems of first-order initial value problems
Attracted by the importance of ordinary differential equations in many physical situations like,
engineering, business and health care in particular, an effective and successful numerical …
engineering, business and health care in particular, an effective and successful numerical …
[HTML][HTML] Circumventing ill-conditioning arising from using linear multistep methods in approximating the solution of initial value problems
When finding numerical solutions to stiff and nonstiff initial value problems using linear
multistep methods, ill-conditioned systems are often encountered. In this paper, we …
multistep methods, ill-conditioned systems are often encountered. In this paper, we …
One-step three-parameter optimized hybrid block method for solving first order initial value problems of ordinary differential equations
A one-step three-parameter optimized hybrid block method and second derivative hybrid
block method with optimized points were proposed to solve first-order ordinary differential …
block method with optimized points were proposed to solve first-order ordinary differential …