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Åìåëüÿíîâ Ýäóàðä Þðüåâè÷


 Ìîíîãðàôèè

  • Non-spectral asymptotic analysis of one-parameter operator semigroups,
    Operator Theory: Advances and Applications, 173, Birkhauser Verlag, Basel, (2007), viii+174 pp.

Îñíîâíûå îáçîðíûå ñòàòüè

  • Infinitesimal analysis and vector lattices. Siberian Adv. Math. — 1996. — Ò. 6, ¹1. — Ñ. 19-70.

  • Conditions for the regularity of Markov semigroups on abstract L1-spaces, Mat. Tr. 7 (2004), no. 1, 50–82.

    Ñïèñîê ïóáëèêàöèé

  • Emel’yanov, E. Yu., Erkursun, N., Generalization of Eberlein’s and Sine’s Ergodic Theorems to LR-nets,
    Vladikavkaz. Mat. Zh. 9 (2007), no. 3. pp. 22-26

  • Alpay, S., Binhadjah, A., Emel’yanov E. Yu., A positive doubly power bounded operator with a nonpositive inverse exists on any infinite-dimensional AL-space, Positivity 10 (2006), no. 1, pp. 105–110.

  • Alpay, S., Binhadjah, A., Emel’yanov E. Yu., Ercan, Z., Mean ergodicity of positive operators in KB-spaces,
    J. Math. Anal. Appl. 323 (2006), no. 1, pp. 371–378.

  • Emel’yanov, E. Yu., Positive asymptotically regular operators in L1-spaces and KB-spaces,
    Positivity IV—theory and applications (2006), Tech. Univ. Dresden, pp. 53–61.

  • Emel’yanov, E. Yu., Wolff, M. P. H., Asymptotic Behavior of Markov Semigroups on Preduals of von Neumann Algebras, J. Math. Anal. Appl. 314 (2006), pp. 749–763.

  • Emel’yanov, E. Yu., Some open questions on positive operators in Banach lattices, Vladikavkaz. Mat. Zh. 7 (2005), no. 4, pp. 17–21.

  • Alpay S., Emel’yanov, E. Yu., Ercan, Z., A characterization of an order ideal in Riesz spaces,
    Proc. Amer. Math. Soc. 132 (2004), no. 12, 3627–3628.

  • Emel’yanov, E. Yu., Ercan, Z., A formula for the joint local spectral radius, Proc. Amer. Math. Soc. 132 (2004), no. 5, 1449–1451.

  • Emel’yanov, E. Yu., Wolff, M. P. H., Mean lower bounds for Markov operators, Ann. Pol. Math. 83 (2004), no. 1, 11–19.

  • Emel’yanov, E. Yu. A remark to a theorem of Yu. A. Abramovich, Proc. Amer. Math. Soc. 132 (2004), no. 3, 781–782.
  • Åìåëüÿíîâ Ý. Þ. Óñëîâèÿ àñèìïòîòè÷åñêîé êîíå÷íîìåðíîñòè C0-ïîëóãðóïïû // Ñèáèðñêèé ìàò. æóðí., (2003), Ò. 44, ¹5, Ñ. 1015-1021.

  • Emel'yanov E. Yu. Invariant densities and mean ergodicity of Markov operators // Israel J. Math., (2003), V. 136, P. 373-379.

  • Emel'yanov E. Yu., Wolff, M. P. H. Positive operators on Banach spaces ordered by strongly normal cone // Positivity, (2003), V. 7, ¹1-2, P. 3-22.

  • Emel'yanov, E. Yu., Ercan, Z. A formula for the joint local spectral radius // Proc. Amer. Math. Soc. (2003).

  • Emel'yanov, E. Yu., Wolff M. P. H. Mean lower bounds for Markov operators // Ann. Pol. Math. (2003).

  • Emel'yanov, E. Yu. A remark to a theorem of Yu. A. Abramovich // Proc. Amer. Math. Soc. (2003) V. 132, P. 781-782.

  • Emel'yanov E. Yu., Wolff M. P. H. Asymptotic behaviour of Markov semigroup on noncommutative L1-spaces // World Scientific. (2002), V. XVI. P. 66-71.

  • Emel'yanov, E. Yu., Wolff M. P. H. Quasi constricted linear representations of abelian semigroups on Banach spaces // Mathematische Nachrichten 233-234 (2002), V. 233-234, P. 103-110.

  • Emel'yanov, E. Yu., Kohler U., Raebiger F., Wolff M. P. H. Stability and almost periodicity of asymptotically dominated semigroups of positive operators // Proc. Amer. Math. Soc. (2001), V. 129, ¹9, P. 2633-2642.

  • Emel'yanov E. Yu., Wolff M. P. H. Quasi constricted linear operators on Banach spaces // Studia Math. 144 (2001), V. 144, ¹2, P. 169-179.

  • Emel'yanov E. Yu., Raebiger F., Wolff M. P. H. Asymptotic behavior of positive operators on Banach lattices // Positivity (2000), V. 4, ¹3, P. 245-251.

  • Gutman A. E., Emel'yanov E. Yu., Kusraev A. G., Kutateladze S. S. Nonstandard Analysis and Vector Lattices // Mathematics and its Applications V. 525, Kluwer Academic Publishers, Dordrecht, (2000).

  • Gorokhova S. G., Emel'yanov E. Yu. A sufficient condition for the order boundedness of the attractor of  a positive mean ergodic operator acting on a Banach lattice // Siberian Adv. Math. (1999), V. 9, ¹3, P. 78-85.

  • Emel'yanov E. Yu., Wolff M. P. H. Mean ergodicity on Banach lattices and Banach spaces // Archiv der Mathematik (Basel) (1999), V. 72, ¹3, P. 214-218.

  • Emel'yanov E. Yu. Banach lattices on which every power-bounded operator is mean ergodic  // Positivity (1997), V. 1, ¹4, P. 291-296.

  • Emel'yanov E. Yu. Invariant homomorphisms of nonstandard extensions of Boolean algebras and vector lattices // Siberian Math. J. (1997), V. 38, ¹2, P. 244-252.

  • Emel'yanov E. Yu. Some aspects of the theory of bounded groups of operators in Banach spaces // Siberian Adv. Math. (1997), V. 7, ¹1, P. 26-31.

  • Emel'yanov E. Yu. Invariant homomorphisms of nonstandard enlargements of Boolean algebras and vector lattices // Siberian conference on applied and industrial mathematics dedicated to the memory of L. V. Kantorovich. V. 1, Novosibirsk, July 25-29, 1994. Novosibirsk: Izdatel'stvo Instituta Matematiki SO RAN (1997), P. 117-125.

  • Emel'yanov E. Yu. Infinitesimal analysis and vector lattices // Siberian Adv. Math. (1996), V. 6, ¹1, P. 19-70.

  • Emel'yanov E.Yu. Order hulls of vector lattices // Doklady Mathematics (1995), V.52, No.3, P.303-304.

  • Emel'yanov E. Yu. The infinitesimal approach to the representation of vector lattices by spaces of continuous functions on a compactum // Doklady Mathematics (1995), V. 52, ¹2, P. 161-163.

  • Emel'yanov E. Yu. Banach-Kantorovich spaces associated with order-hulls of decomposable lattice-normed spaces // Siberian Math. J. (1995), V. 36, ¹1, P. 66-77.

  • Emel'yanov E. Yu. Ordered and regular hulls of vector lattices // Siberian Math. J. (1994), V. 35, ¹6, P. 1101-1108.

  • Gorokhova S. G., Emel'yanov E. Yu. On the concept of stability of order convergence in vector lattices  // Siberian Math. J. (1994), V. 35, ¹5, P. 912-916.

  • Emel'yanov E. Yu. Nonstandard hulls of vector lattices // Siberian Math. J. (1994), V. 35, ¹1, P. 77-87.

  • Emel'yanov E. Yu. On the image of vector-valued Loeb measures // Optimizatsia (1993) V. 52(69), P. 59-73.
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