1. Anan'ev A.A. Novyy algoritm optimizacii dizayna transportnyh setey s uchetom ogranicheniy [Tekst] / A.A. Anan'ev, P.V. Lomovickiy, D.V. Uzhegov, A.N. Hlyupin // Vychislitel'nye metody i programmirovanie. — M.: Nauchno-issledovatel'skiy vychislitel'nyy centr MGU im. M.V. Lomonosova, 2017. T. 18. — S. 158–168. — DOI:https://doi.org/10.26089/NumMet.v18r213 EDN: https://elibrary.ru/VQSUNP

2. Babayan B.A. Nahozhdenie svyazyvayuschey seti absolyutno minimal'noy dliny [Tekst] / B.A. Babayan, B.S. Popov // Tr. seminara otdela strukturnyh logicheskih shem. M.: ITM i VT AN SSSR, 1969. — Vyp. 7. — S. 27–45.

3. Bagov M.A. Nelokal'noe reshenie setevoy zadachi Shteynera [Tekst] / M.A. Bagov // Vestnik KRAUNC. Fiz.mat nauka. — 2018. — № 4. — S. 148–157. — DOIhttps://doi.org/10.18454/2079-6641- 2018-24-4-148-157 DOI: https://doi.org/10.18454/2079-6641-2018-24-4-148-157; EDN: https://elibrary.ru/VQHNBI

4. Gil'bert E.N. Minimal'nye derev'ya Shteynera [Tekst] / E.N. Gil'bert, G.O. Pollak // Kiberneticheskiy sbornik. — M.: Mir, 1974. — Vyp. 8. — S. 19–50.

5. Esmuhan Zh.M. Prikladnaya geometriya inzhenernyh setey: monografiya [Tekst] / Zh.M. Esmuhan, K.A. Kuspekov. — Almaty: Nauka, 2012. — 132 s.

6. Kel'mans A.K. O postroenii kratchayshey svyazyvayuschey seti [Tekst] / A.K. Kel'mans // Kibernetika i upravlenie. — M.: Nauka, 1967. — S. 115–130.

7. Kureychik V.V. Teoriya evolyucionnyh vychisleniy [Tekst] / V.V. Kureychik, V.M. Kureychik, S.I. Rodzin. M.: Fizmatlit, 2013. — 260 s.

8. Kureychik V.M. Gibridnyy algoritm razbieniya na osnove prirodnyh mehanizmov prinyatiya resheniy [Tekst] / V.M Kureychik., B.K. Lebedev, O.B. Lebedev // Izvestiya RAN. Iskusstvennyy intellekt i prinyatie resheniy. 2012. — S. 3–15.

9. Kureychik V.M. Planirovanie sverhbol'shih integral'nyh shem na osnove integracii modeley adaptivnogo poiska [Tekst] / V.M. Kureychik, B.K. Lebedev, V.B. Lebedev // Izvestiya RAN. Teoriya i sistemy upravleniya. 2013 — № 1. — S. 84–101.

10. Kuspekov K.A. Metod razbienie i postroeniya kratchayshih setey na ploskosti s evklidovoy metrikoy [Tekst] / K.A.Kuspekov // Materialy Mezhdunarodnoy-Vserossiyskoy 66-nauchno-prakticheskoy konferencii. 18–19 oktyabrya 2012 g. Sibirskaya gosudarstvennaya avtomobil'no-dorozhnaya akademiya (SibADI). — Omsk, 2012. — S. 178–181.

11. Kuspekov K.A. Geometricheskie metody trassirovki transportno-logisticheskih setey [Tekst] / K.A Kuspekov., S.I. Rotkov // Materialy 26-y Mezhdunarodnoy konferencii po komp'yuternoy grafike i zreniyu, GrafiKON. — 2016. — S. 531–534.12. Kuspekov K.A. Algoritm postroeniya optimal'noy konfiguracii transportnoy seti zavodov [Tekst] / K.A. Kuspekov. — Almaty: Doklady Nacional'noy akademii nauk Respubliki Kazahstan. — 2010. – № 3. S. 97–99. EDN: https://elibrary.ru/XCVXSR

12. Kuspekov K.A. Metodika postroeniya optimal'noy konfiguracii kratchayshih svyazyvayuschih linii dlya n tochek ploskosti s polyarnoy metrikoy [Tekst] / K.A. Kuspekov // Vestnik KuzGTU. — 2012. — № 2. — S. 86–87. EDN: https://elibrary.ru/OXWNON

13. Kuspekov K.A. Svidetel'stvo. Paket programm dlya EVM: Postroenie geometricheskoy modeli rascheta trassirovki seti na ploskosti s evklidovoy, ortogonal'noy i polyarnoy metrikoy primenyaemye v reshenii razlichnyh inzhenernyh zadach [Tekst] / K.A. Kuspekov, Sh.A. Dzhomartova, A.T. Mazakova. — № 1912, IS009522. Minyust RK, g. Astana. — 1 avgusta 2017.

14. Lebedev B.K. Intellektual'naya procedura postroeniya dereva Shteynera na osnove procedur otsechki i suzheniya [Tekst] / B.K. Lebedev // Izvestiya TRTU. — 2000. № 1. — S. 89. EDN: https://elibrary.ru/IJLUGZ

15. Leparov M.N. O geometricheskih osnovah proektirovaniya tehnicheskogo ob'ekta [Tekst] / M.N. Leparov // Geometriya i grafika. — 2019. — T. 7. — № 2. — S. 28–38. DOI:https://doi.org/10.12737/2308-4898-2023-11-4-3-14 DOI: https://doi.org/10.12737/article_5d2c187251b6c8.21632403; EDN: https://elibrary.ru/CFHAMF

16. Lotarev D.T. Lokal'naya optimizaciya v zadache Shteynera na evklidovoy ploskosti [Tekst] / D.T. Lotarev, A.V. Suprun, A.P. Uzdemir // Avtomatika i telemehanika. — 2004. — № 7. — S. 60–70. EDN: https://elibrary.ru/NQYVZF

17. Lotarev D.T. Zadacha Shteynera dlya transportnoy seti na poverhnosti zadannoy cifrovoy model'yu [Tekst] / D.T. Lotarev // Avtomatika i telemehanika. — 1980. № 10. — 104–115.

18. Prim R.K. Kratchayshie svyazyvayuschie seti i nekotorye obobscheniya [Tekst] / R.K. Prim // Kiberneticheskiy sbornik. — 1961. — № 2. — S. 95–107.

19. Prokof'ev V.M. Nekotorye svoystva kratchayshey linii, soedinyayuschey lyuboe chislo tochek ploskosti [Tekst] / V.M. Prokof'ev // Uchenye zapiski Mosk. gos. ped. in-ta im. V.I. Lenina. — M.: Izd-vo MGPI, 1957. Vyp. 3. — S. 53–67.

20. Sal'kov N.A. Otrazheniya razvitiya inzhenernoy geometrii v zhurnale «Geometriya i grafika» [Tekst] / N.A. Sal'kov, N.S. Kadykova // Geometriya i grafika. 2020. — T. 8. — № 2. — S. 82–100. — DOI:https://doi.org/10.12737/23084898-2020-82-100 DOI: https://doi.org/10.12737/2308-4898-2020-82-100; EDN: https://elibrary.ru/PZHJOC

21. Sal'kov N.A. Geometricheskaya sostavlyayuschaya tehnicheskih innovacii [Tekst] / N.A. Sal'kov // Geometriya i grafika. –2018. — T. 6. — № 2. — S. 85–94. — DOIhttps://doi.org/10.12737/article5b55a5163fa05307622109 DOI: https://doi.org/10.12737/article_5b55a5163fa053.07622109; EDN: https://elibrary.ru/XVRALZ

22. Chernyshev Yu.O. K voprosu o postroenii derev'ev Shteynera s razlichnoy shirinoy vetvey dlya svyazyvaniya elementov trehmernyh SBIS [Tekst] / Yu.O. Chernyshev, N.N. Vencov // Izvestiya YuFU. Tehnicheskie nauki. 2009. — № 4. — S. 72–76. EDN: https://elibrary.ru/KUWJHV

23. Boyce W.M. An improved program for the full Steiner tree problem // ACM. Trans, on Math. Software. 1977. V. 3, pp. 359–385. DOI: https://doi.org/10.1145/355759.355764

24. Chang S. The generation of minimal trees with a Steiner topology // I. ACM. 1972. V. 19, pp. 669–711. DOI: https://doi.org/10.1145/321724.321733

25. Cockayne E. J. Exact computation on Steiner minimal trees in the plane / E.J. Cockayne, E.E. Hewgill // Inf. Proc. Letters.1989. V. 22, pp. 151–156. DOI: https://doi.org/10.1016/0020-0190(86)90062-1

26. Courant R. What is Mathematics / R. Courant, H. Robbins. Oxford University Press, 1996, p. 556. DOI: https://doi.org/10.1093/oso/9780195105193.001.0001

27. Hwang F. The Steiner Tree Problem / F.K. Hwang, D.S. Richards, P. Winter // Annals of Discrete mathematics. 1992. V. 53.

28. Korhonon P. An algorithm for transfor ming a spanning tree into a Steiner // Procc. 9 th Int. Progn. Symp., Budapest 1976. North Holland, Amsterdam, 1979, pp. 343–357.

29. Kuspekov K.A. Optimization geometric models of transport network tracing used in city planning. International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences — ISPRS Archives, 2023, 48(5/W2-2023), pp. 63–69. DOI: https://doi.org/10.5194/isprs-archives-xlviii-5-w2-2023-63-2023; EDN: https://elibrary.ru/MINOUX

30. Melzak S.A. On the problem of Stelner // J. Canad. Math. Bull. 1961. V. 4, pp. 143–148. DOI: https://doi.org/10.4153/CMB-1961-016-2

31. Smith I.M. An 0 (n logn) heuristic algorithm for the Steiner minimal tree problems on the euclidaen metric / I.M. Smith, D.T. Lee, I.S. Liebman // Networks. 1981. V. 11, pp. 23–29. DOI: https://doi.org/10.1002/net.3230110104

32. Trifonov A.G. Formulation of the Optimization Problem and Numerical Methods of Its Solution, http://matlab.exponenta.ru/optimiz/book_2/index.php. Cited April 24, 2017.

33. Winter P. Anargoritm for the Steiner problem in the euchlidean plane // Networks. 1985. V. 15, pp. 323–345. DOI: https://doi.org/10.1002/net.3230150305