[1] Lax P. Partial differential equations. / P. Lax. Courant Institute of Mathematical Sciences. – 2006. – N 4. – 285 p.

[2] Arnold V. I. Close-to-convex schlicht functions. / V. I. Arnold // Michigan Math. J. – 1952. – V.1. – N 2. – P. 169–185.

[3] Hillen T., Hadeler K. P. Hyperbolic systems and transport equations in mathematical biology. / T. Hillen , K. P. Hadeler // Analysic and numeries for conservation laws. Berlin: Springer. – 2005. – P. 257–279.

[4] Turo J. Study of first order stochastic partial differential equations using integral contractors. / J. Turo // Applicable Analisys. – 1999. – Vol. 70(3-4). – P. 281–291.

[5] Turo J. Existens and uniques of solutions to a class of stochastic functional partial differentional equations via integral contractors. / J. Turo // Journal for Analisys and its Applications.– 1999. – Vol. 18. – No. 1. – P. 131–141.

[6] Maulenov O., Myshkys A. D. The solvability of mixed problems for a degenerate semi-linear hyperbolic system on the interval. / O. Maulenov, A. D. Myshkys // Proceedings of the Academy of Sciences of the Kazakh SSR. Mathematical and Physics Series – 1981. – N5. – P. 25-29. (in Russian)

[7] Rozhdestvenskii B. L., Yanenko N. N. Systems of quasilinear equations and their applications to gas dynamics. / B. L. Rozhdestvenskii , N. N. Yanenko. M.: Nauka, 1978. – 592 p. (in Russian)

[8] Gikhman I. I., Miestechkina T. M. Cauchy problem for first order stochastic partial differential equation. / I. I. Gikhman , T. M. Miestechkina // Teor. Sluchainych Protsessov, 1983. – P. 25–28 (in Russian).

[9] Ogawa S. A partial differential equation with white noise as a coefficient. / S. Ogawa // Z. Wahr. verw. –1973 – N 28. – P. 53–71.