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Your search keyword '"Khaliq, Abdul"' showing total 5 results
Start Over Author "Khaliq, Abdul" Topic periodic solutions Topic stability
5 results on '"Khaliq, Abdul"'

1. Global Attractivity and Periodic Nature of a Higher order Difference Equation.

Author

El-Dessoky, M. M., Khaliq, Abdul, Asiri, Asim, and Abbas, Ansar

Subjects
*DIFFERENCE equations, *APPLIED mathematics, *INTEGERS, *NONNEGATIVE matrices
Abstract

Our aim in this paper is to study the global stability character and the periodic nature of the solutions of the difference equation ... where the initial conditions x-r, x-r+1, x-r+2, ..., x0 are arbitrary positive real numbers, r = max{l, k, s, t} is nonnegative integer and a, b, c, d, e are positive constants. Finally, some numerical examples are presented and graphed by Matlab. [ABSTRACT FROM AUTHOR]

Published
2019

2. Global Attractivity and Periodic Nature of a Higher order Difference Equation.

Author

El-Dessoky, M. M., Khaliq, Abdul, Asiri, Asim, and Abbas, Ansar

Subjects
*DIFFERENTIAL equations, *CALCULUS, *MATHEMATICAL physics, *REAL numbers, *INTEGERS
Abstract

Our aim in this paper is to study the global stability character and the periodic nature of the solutions of the difference equation xn+1 = axn-l + b + cxn-k/dxn-s + exn-t, n = 0, 1, ..., where the initial conditions x-r, x-r+1, x-r+2, ..., x0 are arbitrary positive real numbers, r = max{l, k, s, t} is nonnegative integer and a, b, c, d, e are positive constants:Finally, some numerical examples are presented and graphed by Matlab. [ABSTRACT FROM AUTHOR]

Published
2019

3. Global Attractivity and Periodic Nature of a Higher order Difference Equation.

Author

El-Dessoky, M. M., Khaliq, Abdul, Asiri, Asim, and Abbas, Ansar

Subjects
*DIFFERENTIAL equations, *DIFFERENCE equations, *MATHEMATICAL models, *NUMERICAL analysis
Abstract

Our aim in this paper is to study the global stability character and the periodic nature of the solutions of the difference equation xn+1 = axn-l + b + cxn-k/dxn-s + exn-t, n = 0, 1, ..., where the initial conditions x-r, x-r+1, x-r+2, ..., x0 are arbitrary positive real numbers, r = max{l, k, s, t} is nonnegative integer and a, b, c, d, e are positive constants:Finally, some numerical examples are presented and graphed by Matlab. [ABSTRACT FROM AUTHOR]

Published
2019

4. Global Attractivity and Periodicity Behavior of a Recursive Sequence.

Author

Elsayed, E. M. and Khaliq, Abdul

Subjects
*RECURSIVE sequences (Mathematics), *NUMERICAL solutions to difference equations, *STABILITY theory, *LINEAR equations, *EQUALITY
Abstract

Our aim in this paper is to study the global stability character and the periodic nature of the solutions of the difference equation xn+1 = axn-1l + . . ., n = 0, 1, ..., where the initial conditions x-r, x-r+1, x-r+2, ..., x0 are arbitrary positive real numbers, r = max{l, k, s, t} is nonnegative integer and a, b, c, d, e are positive constants. [ABSTRACT FROM AUTHOR]

Published
2017

5. Global Attractivity and Periodicity Behavior of a Recursive Sequence.

Author

Elsayed, E. M. and Khaliq, Abdul

Subjects
*RECURSIVE sequences (Mathematics), *MATHEMATICAL sequences, *DIFFERENTIAL equations, *MATHEMATICAL physics, *REAL numbers
Abstract

Our aim in this paper is to study the global stability character and the periodic nature of the solutions of the difference equation xn+1 = axn-1l + bxn-k + cxn-s/d + exn-t , n = 0, 1, ..., where the initial conditions x-r, x-r+1, x-r+2, ..., x0 are arbitrary positive real numbers, r = max{l, k, s, t} is nonnegative integer and a, b, c, d, e are positive constants. [ABSTRACT FROM AUTHOR]

Published
2017

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