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[1] Vekua I. N., Novye metody resheniya ellipticheskikh uravnenii, Fizmatlit, M., 1948 | MR
[2] Kolosov G. V., Primenenie kompleksnoi peremennoi k teorii uprugosti, ONTI, M., 1935
[3] Muskhelishvili N. I., Nekotorye zadachi teorii uprugosti, Izd-vo AN SSSR, M., 1935
[4] Silvestrov V. V., “Osnovnye zadachi teorii uprugosti na mnogolistnoi rimanovoi poverkhnosti”, Izv. vuzov. Matem., 1990, no. 2, 89–92 | MR
[5] Gagaev B. M., “Normalnye semeistva poligarmonicheskikh funktsii”, Matem. sb., 44:2 (1937), 759–768
[6] Sobolev S. L., “O pryamom metode resheniya poligarmonicheskikh uravnenii”, Dokl. AN SSSR, 4:8 (1936), 339–341
[7] Brebbiya K., Telles Zh., Vroubel L., Metody granichnykh elementov, Mir, M., 1987 | MR
[8] Terentev A. G., “Chislennoe issledovanie v gidrodinamike”, Izv. AN ChR. Cheboksary, 1994, no. 1(2), 61–84
[9] Terentiev A. G., “Numerical modeling of cavitating flows”, Proc. Int. Conf. on Fast Sea Transportation (S.-Petersburg), 2005
[10] Elliott L. A., “The boundary element method for the solution of slow flow problems for which a paradoxical situation arises”, Proc. Boundary Element Meth. in Fluid Dynamics II (Southampton, 1994)
[11] Terentev A. G., Terentev A. A., “Dvizhenie tsilindra v vyazkoi zhidkosti pri malykh chislakh Reinoldsa”, Izv. NANI, 2002, no. 2, 44–62
[12] Terentev A. G., “Kraevye zadachi teorii poligarmonicheskikh funktsii i ikh chislennoe reshenie”, Innovatsii v obrazovatelnom protsesse, 5, Izd-vo MGOU, M., 2007, 194–199
[13] Terentiev A. G., Kirschner I. N., Uhlman J. S., The Hydrodynamics of Cavitating Flows, Backbone Publish. Comp. USA, 2011
[14] Kazakova A. O., “Integralnye predstavleniya poligarmonicheskikh funktsii, obladayuschikh osevoi simmetriei”, Izb. probl. gidrodinamiki bolshikh skorostei, Sb. tr. nauch.-praktich. konf. ChPI MGOU, Izd-vo ChPI MGOU, Cheboksary, 2011, 51–56
[15] Smirnov V. I., Kurs vysshei matematiki, v. 5, GIFML, M., 1969, 15