References

OPERATIONAL METHOD FOR FINITE DIFFERENCE EQUATIONS


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[2] David L. Jagerman, Difference Equations with Applications to Queues, Marcel Dekker, Inc., (2000), 179-183.

[3] G. Gandolfo, Economic Dynamics, Springer, (1997), 61-68.

[4] Abdul J. Jerri, Linear Difference Equations with Discrete Transforms Method, Clarkson University, 1996.

[5] P. I. Kalenyuk and Z. M. Nytrebych, On an operational method of solving initial-value problems for partial differential equations induced by generalized separation of variables, Matematychni Metody ta Fizyko-Mekhanichni Polya 41(1) (1998), 136-145.

[6] Georgii A. Kamenskii, Extrema of nonlocal functionals and boundary value problems for functional differential equations, Nova Publishers (2007), 36-40.

[7] Wilfred Kaplan, Operational Methods for Linear Systems, Addison-Wesley Publishing Company, Inc., V2546P409 (1990).

[8] Walter G. Kelley and Allan C. Peterson, Difference Equations, Academic Press, ISBN: 0-12-403330-X (2001), 54-59.

[9] Hyman Levy and F. Lessman, Finite difference equations, Courier Dover Publ. (1992), 94-119.

[10] Ronald E. Mickens, Difference equations: Theory and applications, CRC Press (1990), 88-122.

[11] B. M. Mikhailets and L. I. Savchenko, The approximate solution of difference equations with polynomial coefficients, Ukrainian Mathematical Journal (1975), 678-682.

[12] G. L. Silver, Applications of operational calculus: Trigonometric interpolating equation for the eight-point cube, Applied Mathematical Sciences 4 (2010), 1057-1064.

[13] J. L. Wu, A wavelet operational method for solving fractional partial differential equations numerically, Applied Mathematics and Computation 214(1) (2009), 31-40.

[14] Dennis G. Cullen Zill and R. Michael, Differential Equations with Boundary-Value Problems (ISE), Brooks-Cole ISBN: 978-0-495-55623-7 (2009).