Abelian Groups - László Fuchs [Springer]

References 729
G.M. Tsukerman — [1] Rings of endomorphisms of free modules [Russian]. Sibirsk. Mat. ˘Z. 7,
1161–1167 (1966)
M. Turgi — [1] A sheaf-theoretical interpretation of the Kurosh theorem, in Abelian Group Theory.
Lecture Notes in Mathematics, vol. 616 (Springer, Berlin, 1977), pp. 173–196
M.A. Turmanov — [1] On pureness in abelian groups. J. Sci. Math. 137, 5336–5345 (2006)
H. Ulm — [1] Zur Theorie der abzählbar-unendlichen abelschen Gruppen. Math. Ann. 107,
774–803 (1933)
C. Vinsonhaler — [1] Torsion-free abelian groups quasi-projective over their endomorphism
rings. II. Pac. J. Math. 74, 261–265 (1978); Pac. J. Math. 79, 564–565 (1979). — [2] E-
rings and related structures, in Non-Noetherian commutative ring theory. Mathematics and its
Applications, vol. 520 (Kluwer Academic, Dordrecht, 2000), pp. 387–402
C. Vinsonhaler, S. Wallutis, W.J. Wickless — [1] A class of B .2/ -groups. Commun. Algebra 33,
2025–2035 (2005)
C. Vinsonhaler, W.J. Wickless — [1] Torsion-free abelian groups quasi-projective over their
endomorphism rings. Pac. J. Math. 68, 527–535 (1977). — [2] The injective hull of a
separable p-group as an E-module. J. Algebra 71, 32–39 (1981). — [3] Balanced projective
and cobalanced injective torsion-free groups of finite rank. Acta Math. Acad. Sci. Hungar. 46,
217–225 (1985). — [4] Dualities for torsion-free abelian groups of finite rank. J. Algebra 128,
474–487 (1990)
B. Wald — [1] On -products modulo -products, in Abelian Group Theory. Lecture Notes in
Mathematics, vol. 1006 (Springer, Berlin, 1983), pp. 362–370
C.P. Walker — [1] Properties of Ext and quasi-splitting of abelian groups. Acta Math. Acad. Sci.
Hungar. 15, 157–160 (1964). — [2] Relative homological algebra and abelian groups. Ill.
J. Math. 10, 186–209 (1966). — [3] Projective classes of completely decomposable abelian
groups. Arch. Math. 23, 581–588 (1972)
E.A. Walker — [1] Cancellation in direct sums of groups. Proc. Am. Math. Soc. 7, 898–902 (1956).
— [2] Quotient categories and quasi-isomorphisms of abelian groups, in Proceedings of the
Colloquium on Abelian Groups (Akadémiai Kiadó, Budapest, 1964), pp. 147–162. — [3] Ulm’s
theorem for totally projective groups. Proc. Am. Math. Soc. 37, 387–392 (1973). — [4] The
groups Pˇ. Symposia Math. 13, 245–255 (1974)
K.D. Wallace — [1] On mixed groups of torsion-free rank one with totally projective primary
components. J. Algebra 17, 482–488 (1971)
J.D. Waller — [1] Generalized torsion complete groups, in Studies on Abelian Groups (Dunod,
Paris, 1968), pp. 345–356
R.B. Warfield, Jr. — [1] Homomorphisms and duality for torsion-free groups. Math. Z. 107,
189–200 (1968). — [2] A Krull-Schmidt theorem for infinite sums of modules. Proc. Am.
Math. Soc. 22, 460–465 (1969). — [3] An isomorphic refinement theorem for abelian groups.
Pac. J. Math. 34, 237–255 (1970). — [4] Simply presented groups, in Proceedings of the Special
Semester on Abelian Groups (University of Arizona, Tucson, 1972). — [5] The uniqueness of
elongations of abelian groups. Pac. J. Math. 52, 289–304 (1974). — [6] A classification theorem
for abelian p-groups. Trans. Am. Math. Soc. 210, 149–168 (1975). — [7] Classification theory
of abelian groups. I: Balanced projectives. Trans. Am. Math. Soc. 222, 33–63 (1976). II: Local
theory, in Abelian Group Theory. Lecture Notes in Mathematics, vol. 874 (Springer, Berlin,
1981), pp. 322–349. — [8] The structure theory of mixed abelian groups, in Abelian Group
Theory. Lecture Notes in Mathematics, vol. 616 (Springer, Berlin, 1977), pp. 1–38. — [9]
Cancellation of modules and groups and stable range of endomorphism rings. Pac. J. Math. 91,
457–485 (1980)
M.C. Webb — [1] The endomorphism ring of homogeneously decomposable separable groups.
Arch. Math. 31, 235–243 (1978)
B.D. Wick — [1] A projective characterization for SKT-modules. Proc. Am. Math. Soc. 80, 39–43
(1980). — [2] A classification theorem for SKT-modules. Proc. Am. Math. Soc. 80, 44–46
(1980)
W.J. Wickless — [1] Abelian groups which admit only nilpotent multiplications. Pac. J. Math. 40,
251–259 (1972). — [2] T as an E-submodule of G. Pac. J. Math. 83, 555–564 (1979)