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Gutman A.E.
Banach bundles
8 publications, 1999–2014

Development of the theory of continuous and measurable Banach bundles

8.
Koptev A.V., Gutman A.E.
Homomorphisms of Banach bundles and separated convergent sequences [in Russian] //
Report abstract. Geometry Days in Novosibirsk – 2014. International conference dedicated to 85th anniversary of academician Yu.G.Reshetnyak (Novosibirsk, September 24–27, 2014): Proceedings. Novosibirsk: Sobolev Institute of Mathematics SB RAS, 2014. P. 39–40.
7.
Gutman A.E., Koptev A.V.
Finite dimensionality and separability of the stalks of Banach bundles [in Russian] //
Sib. Matem. Zh. 2014. V. 55, N 2. P. 304–314.
Gutman A.E., Koptev A.V.
Finite dimensionality and separability of the stalks of Banach bundles //
Sib. Math. J. 2014. V. 55, N 2. P. 246–253.
6.
Gutman A.E., Koptev A.V.
Distribution of finite-dimensional and separable stalks of an ample Banach bundle [in Russian] //
Proc. Acad. Sci. 2014. V. 456, N 4. P. 387–388.
Gutman A.E., Koptev A.V.
Distribution of finite-dimensional and separable stalks of an ample Banach bundle //
Doklady Math. 2014. V. 89, N 3. P. 319–320.
5.
Gutman A.E., Koptev A.V.
Dual Banach bundles [in Russian] //
Chapter 3 in: Nonstandard analysis and vector lattices. 2nd ed., corr. and enl. Novosibirsk: Institute of Mathematics, 2005. P. 125–201.
4.
Gutman A.E., Koptev A.V., Popov A.I.
Finite representability in stalks of ample Banach bundles [in Russian] //
Vladikavk. Math. J. 2005. V. 7, issue 1. P. 39–45.
3.
Gutman A.E., Koptev A.V.
Dual Banach bundles //
Chapter 3 in: Nonstandard analysis and vector lattices. Dordrecht: Kluwer Academic Publishers, 2000. P. 105–159.
2.
Gutman A.E., Koptev A.V.
Dual Banach bundles [in Russian] //
Chapter 3 in: Nonstandard analysis and vector lattices. Novosibirsk: Institute of Mathematics, 1999. P. 127–202.
1.
Gutman A.E., Koptev A.V.
On the notion of the dual of a Banach bundle [in Russian] //
Matem. tr. 1999. V. 2, N 1. P. 8–71.
Gutman A.E., Koptev A.V.
On the notion of the dual of a Banach bundle //
Siberian Adv. Math. 1999. V. 9, N 1. P. 46–98.
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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