A positive and elementary stable nonstandard explicit scheme for a mathematical model of the influenza disease
From MaRDI portal
Publication:1998387
DOI10.1016/j.matcom.2020.11.013OpenAlexW3098304053MaRDI QIDQ1998387
Publication date: 6 March 2021
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2020.11.013
Numerical methods for initial value problems involving ordinary differential equations (65L05) Nonstandard models in mathematics (03H05) Other applications of nonstandard models (economics, physics, etc.) (03H10)
Related Items (7)
Positivity and boundedness preserving nonstandard finite difference schemes for solving Volterra's population growth model ⋮ Subordination method for the estimation of certain subclass of analytic functions defined by the \(q\)-derivative operator ⋮ Dynamically consistent nonstandard numerical schemes for solving some computer virus and malware propagation models ⋮ A generalized model for the population dynamics of a two stage species with recruitment and capture using a nonstandard finite difference scheme ⋮ Qualitatively stable nonstandard finite difference scheme for numerical solution of the nonlinear Black-Scholes equation ⋮ Reliable approximations for a hepatitis B virus model by nonstandard numerical schemes ⋮ Modelling the potential role of media campaigns on the control of listeriosis
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- An improvement on the positivity results for 2-stage explicit Runge-Kutta methods
- Nonstandard numerical methods for a mathematical model for influenza disease
- \(L\)-stable explicit nonlinear method with constant and variable step-size formulation for solving initial value problems
- A tenth order \(\mathcal{A} \)-stable two-step hybrid block method for solving initial value problems of ODEs
- How many \(k\)-step linear block methods exist and which of them is the most efficient and simplest one?
- A third-derivative two-step block Falkner-type method for solving general second-order boundary-value systems
- A block hybrid integrator for numerically solving fourth-order initial value problems
- Numerical solution of boundary value problems by using an optimized two-step block method
- Extrapolating for attaining high precision solutions for fractional partial differential equations
- A positivity-preserving, energy stable and convergent numerical scheme for the Cahn-Hilliard equation with a Flory-Huggins-deGennes energy
- Third derivative modification of \(k\)-step block Falkner methods for the numerical solution of second order initial-value problems
- Solving initial and boundary value problems of fractional ordinary differential equations by using collocation and fractional powers
- The SIRC model and influenza A
- Qualitatively stability of nonstandard 2-stage explicit Runge-Kutta methods of order two
- Contributions to the mathematics of the nonstandard finite difference method and applications
- A New Two-step Obrechkoff Method with Vanished Phase-lag and Some of its Derivatives for the Numerical Solution of Radial Schrodinger Equation and Related IVPs with Oscillating Solutions
- A positivity‐preserving nonstandard finite difference scheme for the damped wave equation
- A New Explicit Singularly P-Stable Four-Step Method for the Numerical Solution of Second Order IVPs
- A New Two-step Hybrid Singularly P-stable Method for the Numerical Solution of Second-order IVPs with Oscillating Solutions
- An Optimized Two-Step Hybrid Block Method Formulated in Variable Step-Size Mode for Integrating $y=f(x,y,y')$ Numerically
- The New High Approximation of Stiff Systems of First Order IVPs Arising from Chemical Reactions by k-step L-stable Hybrid Methods
- Numerical integration of population models satisfying conservation laws: NSFD methods
This page was built for publication: A positive and elementary stable nonstandard explicit scheme for a mathematical model of the influenza disease