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A

[A] Agalakov, S.A. Finite separability of groups and Lie algebras.
    Algebra Logic 22, 261-268 (1984); translation from Algebra Logika 22, No.4, 363-371 (1983).

Allenby, R.B.J.T.; Doniz, David A free product of finitely generated nilpotent groups amalgamating a cycle that is not subgroup separable.
    Proc. Am. Math. Soc. 124, No.4, 1003-1005 (1996). [ISSN 0002-9939; ISSN 1088-6826]

Allenby, R.B.J.T.; Gregorac, R.J. On locally extended residually finite groups.
    Lecture Notes Math. 319, 9-17 (1973).

[A] Allenby, R.B.J.T.; Gregorac, R.J. Residual properties of nilpotent and supersolvable groups.
    J. Algebra. 23, No.3, 565–573 (1972).

Allenby, R.B.J.T.; Kim, Goansu; Tang, C.Y. Residual finiteness of outer automorphism groups of certain pinched 1-relator groups.
    J. Algebra 246, No.2, 849-858 (2001). [ISSN 0021-8693]

Allenby, R.B.J.T.; Moser, L.E.; Tang, C.Y. The residual finiteness of certain one-relator groups.
    Proc. Amer. Math. Soc. 78, No.1, 8–10 (1980).

[A] Allenby, R.B.J.T.; Tang, C.Y. Conjugacy separability of certain 1-relator groups with torsion.
    J. Algebra 103, 619-637 (1986).

[A] Allenby, R.B.J.T.; Tang, C.Y. Conjugacy separability of certain classes of groups.
    Math. Repts. Acad. Sci. Can. 6, No.1, 25–29 (1984).

[A] Allenby, R.B.J.T.; Tang, C.Y. On the residual finiteness of certain polygonal products.
    Can. Math. Bull. 32, No.1, 11-17 (1989).

[A] Allenby, R.B.J.T.; Tang, C.Y. Residual finite one-relator group with torsion.
    Arch. Math. 37, No.2, 97–105 (1981).

[A] Allenby, R.B.J.T.; Tang, C.Y. Subgroup separability of generalized free products of free-by-finite groups.
    Can. Math. Bull. 36, No.4, 385-389 (1993).

[A] Allenby, R.B.J.T.; Tang, C.Y. The residual finiteness of a class of 1-relator groups.
    Glasg. Math. J. 29, 267-269 (1987).

Allenby, R.B.J.T.; Tang, C.Y. The residual finiteness of some one-relator groups with torsion.
    J. Algebra 71, 132-140 (1981).

Allenby, R.B.J.T. Conjugacy separability of a class of 1-relator products.
    Proc. Am. Math. Soc. 116, No.3, 621-628 (1992).

[A] Allenby, R.B.J.T. Polygonal products of polycyclic by finite groups.
    Bull. Aust. Math. Soc. 54, No.3, 369-372 (1996). [ISSN 0004-9727]

Allenby, R.B.J.T. The potency of cyclically pinched one-relator groups.
    Arch. Math. 36, 204-210 (1981).

[A] Allman, Elizabeth S.; Hamilton, Emily Abelian subgroups of finitely generated Kleinian groups are separable.
    Bull. Lond. Math. Soc. 31, No.2, 163-172 (1999). [ISSN 0024-6093]

Andreadakis, S.; Raptis, E.; Varsos, D. A characterization of residually finite HNN-extensions of finitely generated Abelian groups.
    Arch. Math. 50, No.6, 495-501 (1988).

Andreadakis, S.; Raptis, E.; Varsos, D. Hopficity of certain HNN-extensions.
    Comm. Algebra, v.20, No.5, 1511-1533 (1992).

Andreadakis, S.; Raptis, E.; Varsos, D. Residual finiteness and Hopficity of certain HNN extensions.
    Arch. Math. 47, 1-5 (1986).

[A] Anhel, Michael. The endomorphisms of certain one-relator groups and the generalized Hopfian Problem.
    Bul. Amer. Math. Soc. 77, No.3, 348–350 (1971).



B

Baumslag, Benjamin; Gupta, Narain; Levin, Frank Residual finiteness of cyclic extensions of certain free products.
    Bull. Austral. Math. Soc. 19, 197-203 (1978).

[A] Baumslag, Benjamin; Levin, Frank; Rosenberger, Gerhard A cyclically pinched product of free groups which is not residually free.
    Math. Z. 212, No.4, 533-534 (1993).

Baumslag, B.; Tretkoff, M. Residually finite HNN-extensions.
    Comm. Algebra. 6, 179-194 (1978).

Baumslag, B. Residually free groups.
    Proc. London. Math. Soc. (3) 17, 402-418 (1967).

[A] Baumslag, G. A finitely presented solvable group that is not residually finite.
    Math. Z. 133, No.2, 125–127 (1973).

[A] Baumslag, G. A non-cyclic one-relator group all of whose finite quotients are cyclic.
    J. Austral. Math. Soc. 10, No.3,4, 497–498 (1968).

Baumslag, G. Free subgroups of certain one-relator groups defined by positive words.
    Math. Proc. Camb. Phil. Soc. 93, 247-251 (1983).

Baumslag, G. On the residual finiteness of generalised free products of nilpotent groups.
    Trans. Amer. Math. Soc. 106, 193-209 (1963).

[A] Baumslag, G. Residually finite groups with the same finite images.
    Compos. Math. 29, No.3, 249–252 (1974).

Baumslag, Gilbert Finitely generated cyclic extensions of free groups are residually finite.
    Bull. Austral. Math. Soc. 5, No.1, 87–94 (1971).

[A] Baumslag, Gilbert On the residual nilpotence of certain one-relator groups.
    Communs. Pure and Appl. Math. 21, No.5, 491–506 (1968).

Boler, James; Evans, Benny. The free product of residually finite groups amalgamated along retracts is residually finite.
    Proc. Amer. Math. Soc. 37, No.1, 50–52 (1973).

[A] Bowers, J.F. The residual finiteness of completely infinite polycyclic groups.
    Arch. Math. 46, 108-113 (1986).

Brunner, A.M.; Burns, R.G.; Solitar, D. The subgroup separability of free products of two free groups with cyclic amalgamation.
    Contributions to group theory, Contemp. Math. 33, 90-115 (1984).

Brunner, A.M. On a class of one-relator groups.
    Can. J. Math. 32, No.2, 414-420 (1980).

[A] Burns, R.G.; Karrass, A.; Solitar, D. A note on groups with separable finitely generated subgroups.
    Bull. Aust. Math. Soc. 36, 153-160 (1987).



C

Campbell, Robert I. Notes on the Baumslag-Solitar nonresidually finite examples.
    Proc. Am. Math. Soc. 109, No.1, 59-62 (1990).

Cohen, D.E. Residual finiteness and Britton's lemma.
    J. Lond. Math. Soc. 16, 232-234 (1977).

[A] Coulbois, Thierry Free product, profinite topology and finitely generated subgroups.
    Int. J. Algebra Comput. 11, No.2, 171-184 (2001). [ISSN 0218-1967]



D (Д)

[A] Dasbach, Oliver T.; Mangum, Brian S. The automorphism group of a free group is not subgroup separable.
    Gilman, Jane (ed.) et al., Knots, braids, and mapping class groups - papers dedicated to Joan S. Birman. Proceedings of a conference in low dimensional topology in honor of Joan S. Birman's 70th birthday, New York, NY, USA, March 14-15, 1998. Providence, RI: American Mathematical Society (AMS). AMS/IP Stud. Adv. Math. 24, 23-27 (2001). [ISBN 0-8218-2966-1/pbk; ISSN 1089-3288]

[A] Deo, S.; Sankaran, P.; Varadarajan, K. Some finiteness properties of groups and their automorphism groups.
    Algebra Colloq. 7, No.4, 411-424 (2000). [ISSN 1005-3867; ISSN 0219-1733]

[A] Dixon, John D.; Pyber, Laszlo; Seress, Akos; Shalev, Aner Residual properties of free groups and probabilistic methods.
    J. Reine Angew. Math. 556, 159-172 (2003). [ISSN 0075-4102; ISSN 1435-5345]

[A] Джунисов, А.Г. (Djunisov, A.G.) О некоторых классах групп с финитно отделимыми подгруппами.
    В сборнике "Материалы научн. итог. конференции проф.-преп. состава, посвящ. XXIV съезду КПСС. Казахский университет". Алма-Ата. 1971, 170–172.

[A] Джунисов, А.Г. (Djunisov, A.G.) О некоторых классах групп с финитно отделимыми подгруппами.
    Тр. института мат. и мех. АН Каз. ССР. 2, 18–27 (1972).

Doniz, David Residual Properties of Free Products of Infinitely Many Nilpotent Groups Amalgamating Cycles.
    J. Algebra 179, 930-935 (1996). [ISSN 0021-8693]

[A] Dyer, Joan L. Separating conjugates in amalgamated free products and HNN-extensions.
    J. Austral. Math. Soc. A29, No.1, 35–51 (1980).

[A] Dyer, Joan L. Separating conjugates in free-by-finite groups.
    J. London Math. Soc. 20, No.2, 215–221 (1979).

Dyer, Joan Landman On the residual finiteness of generalized free products.
    Trans. Amer. Math. Soc. 133, No.1, 131–143 (1968).



F

[A] Fine, Benjamin; Rosenberger, Gerhard Conjugacy separability of Fuchsian groups and related questions.
    Combinatorial group theory, Proc. AMS Spec. Sess., College Park, MD, USA 1988, Contemp. Math. 109, 11-18 (1990).

[A] Fride, Stephen J. Residual properties of free groups.
    Bull. Austral. Math. Soc. 7, No.1, 113–120 (1972).



G

Geoghegan, Ross; Mihalik, Michael L.; Sapir, Mark; Wise, Daniel T. Ascending HNN extensions of finitely generated free groups are Hopfian.
    Bull. Lond. Math. Soc. 33, No.3, 292-298 (2001). [ISSN 0024-6093]

Gitik, Rita; Margolis, Stuart W.; Steinberg, Benjamin On the Kurosh theorem and separability properties.
    J. Pure Appl. Algebra 179, No.1-2, 87-97 (2003). [ISSN 0022-4049]

[A] Gitik, Rita; Rips, Eliyahu A necessary condition for A*a=bB to be LERF.
    Isr. J. Math. 73, No.1, 123-125 (1991).

Gitik, Rita Doubles of groups and hyperbolic LERF 3-manifolds.
    Ann. Math. (2) 150, No.3, 775-806 (1999). [ISSN 0003-486X]

Gitik, Rita Graphs and separability properties of groups.
    J. Algebra 188, No.1, 125-143, Art. No.JA966847 (1997). [ISSN 0021-8693]

Gitik, Rita On the profinite topology on negatively curved groups.
    J. Algebra 219, No.1, 80-86, Art. No.jabr.1998.7847 (1999). [ISSN 0021-8693]

[A] Goryaga, A.V. Example of a finite extension of an FAC-group not being an FAC-group.
    Sib. Mat. Zh. 27, No.3(157), 203-205 (1986).

Gregorac, R.J. On residually finite generalized free products.
    Proc. Amer. Math. Soc. 24, No.3, 353–355 (1970).

[A] Gregorac, R.J. Residual finiteness of permutational products.
    J. Austral. Math. Soc. 10, No.3–4, 423–428 (1969).

[A] Gromadski, G. A remark on the approximability of non-Euclidean crystallographic groups by nilpotent groups.
    Vestn. Leningr. Univ., Math. 20, No.4, 46-48 (1987); translation from Vestn. Leningr. Univ., Ser. I 1987, No.4, 90-91 (1987).

Gruenberg, K.W. Residual properties of infinite soluble groups.
    Proc. Lond. Math. Soc. 7, 29-62 (1957).

Grunewald, F.J.; Pickel, P.F.; Segal, P. Polycyclic groups with isomorphic finite quotients.
    Ann. Math. 111, No.1, 155–195 (1980).

[A] Gupta, C.K.; Gupta, N.D.; Levin, F. On conjugacy p-separability of free center-by-metabelian groups.
    J. Austral. Math. Soc. A. 47, No.2, 34–342 (1989).



H

[A] Hamilton, Emily Abelian subgroup separability of Haken 3-manifolds and closed hyperbolic n-orbifolds.
    Proc. Lond. Math. Soc., III. Ser. 83, No.3, 626-646 (2001).

Hamilton, Emily Classes of separable two-generator free subgroups of 3-manifold groups.
    Topology Appl. 131, No.3, 239-254 (2003). [ISSN 0166-8641]

[A] Hartley, Brian; Lennox, John C.; Rhemtulla, A.H. Cyclically separated groups.
    Bull. Austral. Math. Soc. 26, No.3, 355–384 (1982).

[A] Hewitt, P.R. Extensions of residually finite groups.
    J. Algebra 163, No.3, 757-772 (1994).

Higman, G. A remark on finitely generated nilpotent groups.
    Proc. Amer. Math. Soc. 6, 284-285 (1955).

Higman, G. Amalgams of p-groups.
    J.Algebra 1, 301-305 (1964).

[A] Hill, P.M. A residual property of free groups.
    Arch. Math. 11, No.5, 491–492 (1983).

[A] Hsu, Tim; Wise, Dani A non-residually finite square of finite groups.
    Campbell, C. M. (ed.) et al., Groups St. Andrews 1997 in Bath. Selected papers of the international conference, Bath, UK, July 26-August 9, 1997. Vol. 1. Cambridge: Cambridge University Press. Lond. Math. Soc. Lect. Note Ser. 260, 368-378 (1999). [ISBN 0-521-65588-9/pbk; ISSN 0076-0552]

Hsu, Tim; Wise, Daniel T. Ascending HNN extensions of polycyclic groups are residually finite.
    J. Pure Appl. Algebra 182, No.1, 65-78 (2003). [ISSN 0022-4049]



K

Kilsch, Dieter Conjugacy separability and separable orbits.
    J. Pure Appl. Algebra 30, 167-179 (1983).

Kim, Goansu; Mccarron, James; Tang, C.Y. On generalised free products of conjugacy separable groups.
    J. Algebra 180, 121-135, (1996). [ISSN 0021-8693]

[A] Kim, Goansu; McCarron, James On amalgamated free products of residually p-finite groups.
    J. Algebra 162, No.1, 1-11 (1993).

[A] Kim, Goansu; McCarron, James Some residually p-finite one relator groups.
    J. Algebra 169, No.3, 817-826 (1994).

Kim, Goansu; Tang, C.Y. A criterion for the conjugacy separability of amalgamated free products of conjugacy separable groups.
    J. Algebra 184, No.3, 1052-1072, Art. No.0298 (1996). [ISSN 0021-8693]

Kim, Goansu; Tang, C.Y. A criterion for the conjugacy separability of certain HNN extensions of groups.
    J. Algebra 222, No.2, 574-594, Art. No.jabr.1999.8034 (1999). [ISSN 0021-8693]

[A] Kim, Goansu; Tang, C.Y. Conjugacy separability of HNN-extensions of abelian groups.
    Arch. Math. 67, No.5, 353-359 (1996). [ISSN 0003-889X]

Kim, Goansu; Tang, C.Y. Cyclic subgroup separability of HNN-extensions with cyclic associated subgroups.
    Can. Math. Bull. 42, No.3, 335-343 (1999). [ISSN 0008-4395]

Kim, Goansu; Tang, C.Y. On generalized free products of residually finite p-groups.
    J. Algebra 201, No.1, 317-327, Art. No.JA977256 (1998). [ISSN 0021-8693]

[A] Kim, Goansu; Tang, C.Y. On the residual finiteness of polygonal products of nilpotent groups.
    Can. Math. Bull. 35, No.3, 390-399 (1992).

Kim, Goansu; Tang, C.Y. Separability properties of certain polygonal products of groups.
    J. Korean Math. Soc. 39, No.3, 461-494 (2002). [ISSN 0304-9914]

Kim, Goansu; Tang, C.Y. Separability properties of certain tree products of groups.
    J. Algebra 251, No.1, 323-349 (2002). [ISSN 0021-8693]

[A] Kim, Goansu Conjugacy separability of certain free product amalgamating retracts.
    Bull. Korean Math. Soc. 37, No.4, 811-827 (2000). [ISSN 1015-8634]

[A] Kim, Goansu Conjugacy separability of certain polygonal products.
    Can. Math. Bull. 39, No.3, 294-307 (1996). [ISSN 0008-4395]

Kim, Goansu Conjugacy separability of free products with amalgamation.
    Commun. Korean Math. Soc. 12, No.3, 521-530 (1997). [ISSN 1225-1763]

[A]* Kim, Goansu Cyclic subgroup separability of generalized free products.
    Can. Math. Bull. 36, No.3, 296-302 (1993).

Kim, Goansu Cyclic subgroup separability of HNN extensions.
    Bull. Korean Math. Soc. 30, No.2, 285-293 (1993).

[A]* Kim, Goansu On polygonal products of finitely generated abelian groups.
    Bull. Aust. Math. Soc. 45, No.3, 453-462 (1992).

[A] Kolmakov, Yu.A. Finite approximability with respect to conjugacy of free polynilpotent groups.
    Mat. Sb., Nov. Ser. 122(164), No.3(11), 313-340 (1983).

Kolmakov, Yu.A. Nilpotent approximability of certain factor-groups of a free group.
    Mosc. Univ. Math. Bull. 36, No.2, 58-62 (1981).

Kolmakov, Yu.A. On the residual nilpotency of some factor groups of a free group.
    Vestn. Mosk. Univ., Ser. I 1981, No.2, 47-51 (1981).

[A] Kolmakov, Yu.A. Residual finiteness with respect to conjugacy of some factor-groups of a free product.
    Mat. Sb., Nov. Ser. 132(174), No.1, 64-72 (1987).

[A] Kurdachenko, Leonid A.; Otal, Javier FC-groups all of whose factor groups are residually finite.
    Commun. Algebra 31, No.3, 1235-1251 (2003). [ISSN 0092-7872]



L (Л)

[A] Левчун, В.М. (Levchun, V.M.) Об аппроксимируемости свободной группы группами PSL(3,q) при нечетном q.
    В сборнике "Алгебра. Вложения групп. Алгоритмические вопросы". Красноярск. 1970, 71–93.

[A] Lichtman, A.I. The residual nilpotence of verbal wreath products.
    Isr. J. Math. 103, 319-347 (1998). [ISSN 0021-2172]

Lichtman, A.L. Necessary and sufficient conditions for the residual nilpotence of free products of groups.
    J. Pure Appl. Algebra 12, 49-64 (1978).

Liebeck, Martin W.; Shalev, Aner Residual properties of free products of finite groups.
    J. Algebra 268, No.1, 286-289 (2003). [ISSN 0021-8693]

Liebeck, Martin W.; Shalev, Aner Residual properties of the modular group and other free products.
    J. Algebra 268, No.1, 264-285 (2003). [ISSN 0021-8693]

[A] Liu, Heguo Residually finite properties of soluble groups of finite rank.
    Acta Math. Sin. 43, No.1, 163-166 (2000). [ISSN 0583-1431]

Lochart, Jody Meyer. An HNN-extension with cyclic associated subgroups and with unsolvable conjugacy problem.
    Trans. Amer. Math. Soc. 313, No.1, 331–345 (1989).



M

[A] Macbeath, A.M. Residual nilpotency of Fuchsian groups.
    Ill. J. Math. 28, 299-311 (1984).

[A] Маканин, А.Г. (Makanin, A.G.) О финитной аппроксимируемости уравнений в конечно порожденных нильпотентных группах.
    Вести МГУ. Сер.1. No.1, 48–51 (1992).

Мальцев, А.И. (Mal'cev, A.I.) О гомоморфизмах на конечные группы.
    Учен. зап. Иван. гос. пед. инст. 18, 49-60 (1958). См. также Мальцев А.И. Избранные труды. Т.1. М.: Наука, 1976. С.450-462. Англ. пер.: Amer. Math. Soc. Transl. (2) 1983. V.119. P.67–79.

Мальцев, А.И. (Mal'cev, A.I.) О некоторых классах бесконечных разрешимых групп.
    Мат. сб. 28, No 3, 567-588 (1951). См. также Мальцев А.И. Избранные труды. Т.1. М.: Наука, 1976. С.294-314.

[A] Малхасян, А.Ш.; Мамугашвили, А.И. (Malkhasyan, A.Sh.; Mamugashvili, A.I.) О ФАС некоторых свободных полинильпотентных групп.
    Редакция "Сиб. Мат. Ж.". СО АН СССР Новосибирск. 1982. 31 С. Библиогр. 9 назв. Рукопись деп. в ВИНИТИ 15.02.83, No 819.83 деп..

Mamuchishvili, A.I. On residual finiteness of wreath products.
    Tr. Gruz. Politekh. Inst. Im. V. I. Lenina 1(222), 75-78 (1980).

[A] Menal, P. Algunos grupes lineales residualmente finitos. (Некоторые линейные финитно аппроксимируемые группы).
    Actos 4 jornatas mat. faso-es P. Jaea 21. Zaragoza, 1977, 497–498. (Исп.).

[A] Menth, Martin Nilpotent groups with every quotient residually finite.
    J. Group Theory 5, No.2, 199-217 (2002). [ISSN 1433-5883; ISSN 1435-4446]

Meskin, Stephen Nonresidually finite one-relator groups.
    Trans. Amer. Math. Soc. 164, Febr, 105–114 (1972).

Metaftsis, V.; Raptis, E. Subgroup separability of HNN-extensions with Abelian base group.
    J. Algebra 245, No.1, 42-49 (2001). [ISSN 0021-8693]

[A] Meter, David. Non-hopfian groups.
    J. London Math. Soc. 26, No.2, 265–270 (1982).



N

Nekritsukhin, A.I. On the approximation of free groups with respect to conjugacy. I.
    Semigroup varieties and semigroups of endomorphisms, Collect. sci. Works, Leningrad 1979, 138-142 (1979).

Nekritsukhin, A.I. Residual finiteness under conjugacy for free groups.
    Math. Notes 29, 196-198 (1981); translation from Mat. Zametki 29, 381-385 (1981).

[A] Niblo, G.A. Separability properties of free groups and surface groups.
    J. Pure Appl. Algebra 78, No.1, 77-84 (1992).

Niblo, Graham A.; Wise, Daniel T. Subgroup separability, knot groups and graph manifolds.
    Proc. Am. Math. Soc. 129, No.3, 685-693 (2001). [ISSN 0002-9939; ISSN 1088-6826]



О

[A] Ольшанский, А.Ю. (Ol'shanskii, A.Yu.) Многообразия финитно аппроксимируемых групп.
    Известия АН СССР. Сер. Математика. 33, No.4, 915–927 (1969).



P

[A] Peg, I.M.S. Free products and residual nilpotency.
    Bull. Amer. Math. Soc. 1, No.1, 11–13 (1969).

[A] Poss, Samuel A residual property of a free groups.
    Communs. Pure and Appl. Math. 23, No.5, 749–756 (1970).



R (Р)

Raptis, E.; Talelli, O.; Varsos, D. On the conjugacy separability of certain graphs of groups.
    J. Algebra 199, No.1, 327-336, Art. No.JA977176 (1998). [ISSN 0021-8693]

[A] Raptis, E.; Talelli, O.; Varsos, D. On the Hopficity of certain HNN-extensions with base a Baumslag-Solitar group.
    Algebra Colloq. 9, No.1, 39-48 (2002). [ISSN 1005-3867; ISSN 0219-1733]

[A] Raptis, E.; Varsos, D. On the subgroup separability of the fundamental group of a finite graph of groups.
    Demonstr. Math. 29, No.1, 43-52 (1996). [ISSN 0420-1213]

Raptis, E.; Varsos, D. Residual properties of HNN-extensions with base group an Abelian group.
    J. Pure Appl. Algebra 59, No.3, 285-290 (1989).

[A] Raptis, E.; Varsos, D. Some residual properties of certain HNN extensions.
    Bull. Greek Math. Soc. 28, 81-87 (1987).

Raptis, E.; Varsos, D. The residual finiteness of HNN-extensions and generalized free products of nilpotent groups: A characterization.
    J. Aust. Math. Soc., Ser. A 53, No.3, 408-420 (1992).

Raptis, E.; Varsos, D. The residual nilpotence of HNN-extensions with base group a finite or a f.g. abelian group.
    J. Pure Appl. Algebra 76, No.2, 167-178 (1991).

[A] Ремесленников, В.Н. (Remeslennikov, V.I.) Сопряженность в полициклических группах.
    Алгебра и логика. No.6, 712–725 (1969).

[A] Ремесленников, В.И. (Remeslennikov, V.I.) Сопряженность подгрупп в нильпотентных группах.
    Алгебра и логика. Семинар. 6, No.2, 61–76 (1967).

Rhemtulla, A.H.; Shirvani, M. The residual finiteness of ascending HNN-extensions of certain soluble groups.
    Ill. J. Math. 47, No.1-2, 477-484 (2003). [ISSN 0019-2082]

[A]* Ribes, L.; Segal, D.; Zalesskii, P.A. Conjugacy separability and free products of groups with cyclic amalgamation.
    J. Lond. Math. Soc., II. Ser. 57, No.3, 609-628 (1998). [ISSN 0024-6107]

Ribes, Luis; Zalesskij, Pavel A. Conjugacy separability of amalgamated free products of groups.
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* Имеется печатный оттиск данной статьи



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