Titlebook: Recent Trends in Mathematical Modeling and High Performance Computing; M3HPCST-2020, Ghazia Vinai K. Singh,Yaroslav D. Sergeyev,Andreas Fis

完成

Dynamical Behaviour of Dengue: An SIR Epidemic Model been established using the normal form theory and the centre manifold theorem, and lastly the analytical results are verified numerically, and further, sensitivity analysis is conducted to show how the periodic solution of the system is dependent upon delay, rate of infection, and birth and death rate.

易受骗

Deformable Derivative of Fibonacci Polynomials this relationship, the basic properties of the Fibonacci polynomial are proposed and discussed. In this article, the generating function of the Fibonacci polynomial for the deformable derivative is also explained.

gruelling

津贴

STRIA

Some Significant Results on the Union Graph Derived from Topological Spaceness, diameter, and girth of union graph. They proved that . and . of union graph of (., .) are equal, if |.| > 3. Moreover, we discussed some results on domination number, independence number, degree, etc., of a union graph. In this paper, we discuss some important properties of . It is shown that

精致

高谈阔论

MHD Boundary Layer Flow of Casson Fluid with Gyrotactic Microorganisms over Porous Linear Stretching through a porous medium in the presence of magnetic field is considered. The related governing equations of the physical situation are deformed into a system of nonlinear ordinary differential equations using Oberbeck–Boussinesq approximations and similarity transformation .The obtained coupled equ

laceration

Design of Coupled FIR Filters for Solving the Nuclear Reactor Point Kinetics Equations with Feedbackr power transients are estimated by solving the stiff point kinetics equations with feedback. Here, a new computational method is developed using finite impulse response (FIR) filters for solving the stiff point kinetics equation with feedback. The point kinetics equations are converted into convolu

暗指

Convergence of Substructuring Domain Decomposition Methods for Hamilton–Jacobi Equationare based on domain decomposition (DD) algorithms, where one semi-discretizes in time or fully discretizes the equation, and use DD method to the resulting equation in phase space. These methods are based on a non-overlapping spatial domain decomposition, and each iteration involves subdomain-solves

使显得不重要

Dynamical Behaviour of Dengue: An SIR Epidemic Models. The existence of boundary and interior equilibrium points has been studied. Furthermore, we have discussed the local stability of the equilibrium points. The disease-free equilibrium point is locally asymptotically stable if .. < 1 and . > .. + .... and unstable for .. > 1. The endemic equilibriu