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@article{IZKAB_2008_2_a0, author = {Yu. P. Apakov}, title = {Solving boundary problems for third-order equations}, journal = {News of the Kabardin-Balkar scientific center of RAS}, pages = {147--151}, publisher = {mathdoc}, number = {2}, year = {2008}, language = {ru}, url = {http://geodesic.mathdoc.fr/item/IZKAB_2008_2_a0/} }
Yu. P. Apakov. Solving boundary problems for third-order equations. News of the Kabardin-Balkar scientific center of RAS, no. 2 (2008), pp. 147-151. http://geodesic.mathdoc.fr/item/IZKAB_2008_2_a0/
[1] H. Block, “Sur les equations lineaires aux derivees partielles a carateristiques multiples”, I e II Arciv for Mat. Astr. Och Fysik. Bd 7 (1912) e (specialmente), v. 8, 1913, 3–20 pp.
[2] E. Del Vecchio, “Sulle equazioni Zxxx Zy + $\phi_1$ (x,y) = 0, Zxxx – Zyy + $\phi_2$ (x, y) = 0”, Memorie R. Accad. Sci., 2 (1915), Torino
[3] E. Del Vecchio, “Sur deux problemes d'integration pour les equations paraboliques”, Arkiv for Mat. Astr. och Fys., v. 11, 1916 (H. Block. Remarque a la note precedente)
[4] L. Cattabriga, “Potenziali di linea e di dominio per equazioni non paraboliche in due varia bili a caratteristiche multiple”, Rendiconti del seminario matimatico della univ.di Padova, v. 31, 1961, 1–45 pp. | MR
[5] S. Abdinazarov, “Ob odnom uravnenii tretego poryadka”, Izv. AN UzSSR, ser. fiz-mat. nauk, no. 6, 1989, 3–6 | MR | Zbl
[6] A. R. Khoshimov, “Ob odnoi zadache dlya uravneniya smeshannogo tipa s kratnymi kharakteristikami”, UzMZh, 1995, no. 2, 93–97
[7] Yu. Irgashev, Yu. P. Apakov, “Pervaya kraevaya zadacha dlya uravneniya tretego poryadka psevdoellipticheskogo tipa”, UzMZh, 2006, no. 2, 44–51 | MR
[8] Yu. P. Apakov, “K resheniyu kraevykh zadach dlya uravneniya Uxxx + U yy = 0 v neogranichennykh oblastyakh”, DAN RUz, 2006, no. 3, 17–20
[9] Tikhonov A.N, A. A. Samarskii, Uravneniya matematicheskoi fiziki, Nauka, M., 1977, 735 pp. | MR