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Additional info for A course in mathematics,: For students of engineering and applied science,
E. Rodkina, "On the Cauchy p r o b l e m f o r equations of neutral type," in: Fourth All-Union Conference on the Theory and Applications of Differential Equations with Deviating Argument [in Russian], Kiev (1975), p. 203. 176. A. E. Rodkina, non the continuability, uniqueness, and continuous dependence on a p a r a m e t e r of the s o l u tions of equations of neutral type," Differents. 1,No. 2, 268-279 (1975). 714 177. A. E. Rodkina, "On the Cauchy p r o b l e m for an equation of neutral type," in: Collection of A r t i c l e s on Applications of Functional Analysis [in Russian], V o r o n e z h (1975), pp.
Kamenskii, nOn the theory of perturbations of bounded operators in a Banach space," Sb. Rabot Aspirantov. Voronezh. , No. 2, 18-23 (1974). 107. M. I. Kamenskii, nOn an approach to the theory of periodic solutions for functional-differential equations of neutral type," Tr. -Issled. Inst. Mat. Voronezh. Gos. , No. 15, 44-52 (1974). 108. M. I. Kamenskii, nOn the Andronov-Witt theorem for functional-differential equations of neutral type," Tr. -Issled. Inst. Mat. Voronezh. Gos. , No. 12, 31-36 (1974).
169. T. K. P l y s h e v s k a y a , "On the question of the continuous dependence on the p a r a m e t e r s of the solution of a functional-differential equation, ~ Sb. Nanchn. T r . P e r m . Politekh. , No. 170, 121-127 (1975). 170. V. M. Polishehuk, "The dependence on p a r a m e t e r s of the solutions of l i n e a r d i f f e r e n t i a l - d i f f e r e n c e e q u a tions," in: The Method of Integral Manifolds in Nonlinear Differential Equations [in Russian], Kiev (1973), pp. 204-212.