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[1] Akers S. B., Friedman J., “A non-numeric approach to production scheduling problems”, Operat. Res., 3 (1955), 429–442 | DOI
[2] Hardgrave W. W., Nemhauser G., “A geometric model and graphical algorithm for a sequencing problem”, Operat. Res., 11 (1963), 889–900 | DOI | Zbl
[3] Szwarc W., “Solution of the Akers-Friedman scheduling problem”, Operat. Res., 8 (1966), 782–788 | DOI
[4] Brucker P., “An efficient algorithm for the job-shop problem with two jobs”, Computing, 40 (1988), 353–359 | DOI | MR | Zbl
[5] Sotskov Yu. N., “Optimalnoe obsluzhivanie dvukh trebovanii pri regulyarnom kriterii”, Avtomatizatsiya protsessov proektirovaniya, ITK AN BSSR, Minsk, 1985, 86–95
[6] Tanaev V. S., Sotskov Yu. N., Strusevich V. A., Teoriya raspisanii. Mnogostadiinye sistemy, Nauka, M., 1989 | MR
[7] Sotskov Yu. N., “Slozhnost zadach v teorii raspisanii s fiksirovannym chislom trebovanii”, Dokl. AN BSSR, 33:6 (1989), 488–491 | MR | Zbl
[8] Gonzalez T., Sahni S., “Open-shop scheduling to minimize finish time”, J. Association Comput. Machinery, 23 (1976), 665–679 | MR | Zbl
[9] Strusevich V. A., “O vozmozhnosti postroeniya optimalnykh po bystrodeistviyu raspisanii dlya mnogostadiinoi sistemy s nefiksirovannymi marshrutami prokhozhdeniya stadii”, Vestsi AN BSSR. Ser. fiz.-matem. navuk, 1986, no. 6, 43–48 | MR | Zbl