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Gutman A.E.
Polyverse
8 publications, 1998–2005

Function representation of a Boolean-valued universe

1.
Gutman A.E., Losenkov G.A.
Function representation of the Boolean-valued universe [in Russian] //
Matem. tr. 1998. V. 1, N 1. P. 54–77.
Gutman A.E., Losenkov G.A.
Function representation of the Boolean-valued universe //
Siberian Adv. Math. 1998. V. 8, N 1. P. 99–120.
2.
Gutman A.E., Losenkov G.A.
Function representation of a Boolean valued universe [in Russian] //
Chapter 2 in: Nonstandard analysis and vector lattices. Novosibirsk: Institute of Mathematics, 1999. P. 97–125.
3.
Gutman A.E., Losenkov G.A.
Function representation of a Boolean valued universe //
Chapter 2 in: Nonstandard analysis and vector lattices. Dordrecht: Kluwer Academic Publishers, 2000. P. 81–104.
4.
Gutman A.E., Ryabko D.B.
The nonstandard hull of a normed space in a Boolean-valued universe [in Russian] //
Matem. tr. 2001. V. 4, N 2. P. 42–52.
Gutman A.E., Ryabko D.B.
The nonstandard hull of a normed space in a Boolean-valued universe //
Siberian Adv. Math. 2002. V. 12, N 2. P. 38–47.
5.
Gutman A.E., Ryabko D.B.
Completeness criterion for the nonstandard hull of a normed space in a Boolean-valued universe [in Russian] //
Proc. Acad. Sci. 2002. V. 384, N 2. P. 153–155.
Gutman A.E., Ryabko D.B.
Completeness criterion for the nonstandard hull of a normed space in a Boolean-valued universe //
Doklady Math. 2002. V. 65, N 3. P. 337–338.
6.
Gutman A.E., Ryabko D.B.
Function representation of Kantorovich spaces by means of a Boolean-valued models [in Russian] //
Vladikavk. Math. J. 2002. V. 4, issue 1. P. 34–49.
7.
Gutman A.E., Ryabko D.B.
Functional representation of a Dedekind-complete Reisz space in a Boolean valued universe //
Report abstract. The 4th Conference on Function Spaces at SIUE (USA, May 14–19, 2002): Proceedings. USA, Illinois, Edwardsville, 2002. P. 16.
8.
Gutman A.E., Losenkov G.A.
Function representation of a Boolean valued universe [in Russian] //
Chapter 2 in: Nonstandard analysis and vector lattices. 2nd ed., corr. and enl. Novosibirsk: Institute of Mathematics, 2005. P. 95–123.
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The papers are presented here for academic purposes and are not intended for mass dissemination or copying. Last updated
June 10, 2020