Geodesic
On a~solution to equation with discrete multiplicative-additive derivative
Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, no. 3 (2016), pp. 121-124.

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As it is well known, a discrete differential equation (basically, with additive derivative) is called a difference equation [1–3]. The Cauchy problem for such kind of equations is considered in [4]. Several initial and boundary value problems for additive derivatives are also considered in [5]. 
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N. A. Aliyev; T. S. Mamiyeva. On a~solution to equation with discrete multiplicative-additive derivative. Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, no. 3 (2016), pp. 121-124. https://geodesic-test.mathdoc.fr/item/BASM_2016_3_a8/

[1] Gelphand O. A., Calculus of finite differences, Nauka, Moscow, 1967, 376 pp. (in Russian)

[2] Mehdiyev M., Ahmedov R., Eyvazov E., Sharifov Y., Numerical methods, Teknur, Baku, 2008, 376 pp.

[3] Mammadov Zh. S., Approximate calculation methods, Maarif, Baku, 1986, 264 pp.

[4] Bronstein I. N., Semendyaev K. A., Reference book in mathematics, Nauka, Moscow, 1964, 608 pp. (in Russian)

[5] Aliyev N., Bagirov G., Iradi F., Discrete additive analysis, Tarbiat Moallem University, Tabriz, Iran, 1993, 220 pp.

[6] Richtmayer R., Morton K., Difference methods for solving boundary value problems, Mir, Moscow, 1972, 420 pp. (in Russian)

[7] Samarsky V., Gulin A. V., Numerical methods, Nauka, Moscow, 1989, 432 pp. (in Russian) | MR

[8] Oskouei L. H., Aliyev N., “Analytic approach to solve specific Linear and Nonlinear Differential Equations”, International Mathematical Forum. Journal for Theory and applications, 3:33–36 (2008), 1623–1631 | MR | Zbl