On the structural theory and theory of radicals.

Autor: Ryabukhin, Yu. M.

Publikováno v: Buletinul Academiei de Ştiinţe a Republicii Moldova: Matematica; 2019, Vol. 91 Issue 3, p75-94, 20p

R

Autor: L. A. Skornyakov, I. P. Mysovskikh, A. A. Talalyan, E. D. Solomentsev, A. G. Sveshnikov, V. A. Chuyanov, A. L. Shmel’kin, V. A. Andrunakievich, R. A. Minlos, K. Yu. Bulota, L. V. Kuz’min, M. P. Mineev, B. A. Sevast’yanov, N. N. Cnentsov, R. L. Dobrushin, V. V. Prelov, Yu. V. Prokhorov, A. M. Yaglom, V. F. Kolchin, V. I. Pagurova, A. A. Borovkov, M. S. Nikulin, T. Yu. Popova, O. A. Ivanova, V. L. Popov, V. E. Govorov, M. V. Fedoryuk, E. G. D’yakonov, K. P. Dolzhenko, Viktor S. Kulikov, D. Sullivan, L. D. Kudryavtsev, Val. S. Kulikov, A. S. Rapinchuk, A. V. Malyshev, C. Dellacherie, V. M. Babich, A. V. Prokhorov, N. Kh. Rozov, P. C. Fife, D. A. Gudkov, D. A. Ponomarev, V. E. Plisko, S. A. Stepanov, B. I. Golubov, S. N. Artemov, K. M. Millionshchikov, V. M. Millionshchikov, N. V. Belyakin, V. A. Dushskiĭ, P. J. Rousseeuw, V. K. Domanskiĭ, S. S. Goncharov, A. N. Degtev, S. G. Tankeev, V. N. Grishin, V. M. Millwnshchikov, D. V. Alekseevskiĭ, L. N. Shevrin, V. F. Turchin, A. V. Arkhangelskiĭ, E. B. Vinberg, E. P. Dolzhenko, N. N. Vil’yams, E. V. Solomentsev, V. A. Buevich, I. B. Vapnyarskiĭ, U. A. Vladimirov, N. N. Viil’yams, A. B. Ivanov, V. I. Danilov, L. N. Shevnn, A. P. Terekhin, Yu. S. Ilyashenko, A. V. Arkhangel Skiĭ, J. J. Volkov, V. P. Platonov, I. I. Volkov, V. Ya. Arsenin, A. N. Tikhonov, A. S. Mishchenko, A. P. Norden, A. V. Mikhalev, E. G. Sklyarenko, D. D. Sokolov, A. A. Ruzmaĭkin, E. S. Nikolaev, N. A. Karpova, S. V. Yablonskiĭ, Yu. K. Belyaev, B. V. Gnedenko, V. A. Sevast’yanov, S. A. Anikin, M. Sh. Tsalenko, A. L. Onishchik, A. N. Rudakov, C. M. Ringel, L. M. Gluskin, E. S. Lyapin, A. I. Shtern, A. V. Roĭter, N. M. Nagornyĭ, Yu. I. Merzlyakov, E. A. Golubov, A. P. Yuzhakov, V. I. Sobolev, L. V. Kuzmm, M. I. Voĭtseknovskiĭ, N. V. Butenin, A. D. Bryuno, I. V. Proskuryakov, A. M. Nakhushev, A. V. Arkhangel’skiĭ, V. S. Malakhovskiĭ, E. L. Tonkov, L. A. Sidorov, I. Kh. Sabitov, V. V. Shardurov, A. A. Konyushkov, F. D. Gakhov, V. A. Il’in, A. M. Nakhyshev, E. M. Chirka, T. P. Lykashenko, S. L. Krushkal’, Ü. Lumiste, V. A. Toponogov, Yu. D. Burago, A. D. Aleksandrov, V. N. Berestovskiĭ, V. M. Tikhomirov, T. P. Lukashenko, V. F. Emel’yanov, Yu. B. Rudyak, V. M. Kopytov, A. N. Parshin, Yu. A. Bakhturin, K. A. Zhevlakov

Publikováno v: Encyclopaedia of Mathematics ISBN: 9780792329763

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::3cdd43676f4a9013832706d3f2834a90
https://doi.org/10.1007/978-1-4899-3791-9_6

ON COMPLETELY PRIME IDEALS OF A RING

Autor: V A Andrunakievich

Publikováno v: Mathematics of the USSR-Sbornik. 49:285-290

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::f94bd995e19067f84e5c658998395495
https://doi.org/10.1070/sm1984v049n02abeh002710

QUASIREGULARITY AND PRIMITIVITY RELATIVE TO RIGHT IDEALS OF A RING

Autor: V A Andrunakievich, Yu M Ryabukhin

Publikováno v: Mathematics of the USSR-Sbornik. 62:445-464

Let be an associative ring, and a right ideal of , i.e. . An element is quasiregular relative to if for a suitable . A right ideal is quasiregular relative to if all the elements of are quasiregular relative to . If , , then put: Theorem 1. Let . The

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::0db2442c30d1df841abfc31cf18782e1
https://doi.org/10.1070/sm1989v062n02abeh003248

Completely semiprime and Abelian regular ideals of a ring

Autor: A. V. Andrunakievich, V. A. Andrunakievich

Publikováno v: Mathematical Notes of the Academy of Sciences of the USSR. 39:168-173

Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::30d93acf092bea82078ef2d0beef8332
https://doi.org/10.1007/bf01170242