Currículum vitae y la lista de publicaciones de Dmitry Yakubovich

 

My Reasearchgate page

 

      Currículum vitae 2013:    pdf  

 

 

      Preprints:

 

[44] Luciano Abadías, Glenier Bello-Burguet, Dmitry Yakubovich, Operator inequalities I. Models and ergodicity.

https://arxiv.org/abs/1908.05032

[43] M. Putinar, D. Yakubovich,  Spectral dissection of finite rank perturbations of normal operators,  

https://arxiv.org/abs/1908.05032 

     Artículos aceptados: 

 

 

     Artículos publicados:

 

[42] Glenier Bello Burguet, Dmitry Yakubovich, Operator inequalities implying similarity to a contraction,
Complex Analysis and Operator Theory 13 (2019), no. 3, 1325–1360.

https://doi.org/10.1007/s11785-018-0864-8

Preprint version:  arXiv:1711.05110

[41] Eva A. Gallardo-Gutiérrez, Dmitry Yakubovich, On generators of C₀-semigroups of composition operators,
Israel J. Math. 229 (2019), no. 1, 487–500.

https://link.springer.com/article/10.1007/s11856-018-1815-9

Preprint version:  arXiv:1708.02259

 

[40] Baranov, Anton D.; Yakubovich, Dmitry V., Completeness of rank one perturbations of normal operators with lacunary spectrum,
Journal of Spectral Theory. 8 (2018), no 1, , p. 1-32.

Preprint version:  http://arxiv.org/abs/1510.02717

[39] Michael A.Dritschel, Daniel Estévez, Dmitry Yakubovich,  Resolvent criteria for similarity to a normal operator with spectrum on a curve.
J. Math. Anal. Appls 463 (2018), no. 1, 345–364, [38] Dritschel, Michael A., Estévez, Daniel, Yakubovich, Dmitry, Traces of analytic uniform algebras on subvarieties and test collections,
J. London Math. Society (2) 95 (2017), 414-440.

Preprint version:  http://arxiv.org/abs/1212.5965  

[37] Dritschel, Michael A; Estévez, Daniel; Yakubovich, Dmitry; Tests for complete K-spectral sets.
J. Funct. Anal. 273 (2017), no. 3, 984–1019.

 

Preprint version:  arXiv:1510.08350

[36] Pal, Avijit; Yakubovich, Dmitry V.; Infinite-dimensional features of matrices and pseudospectra.
J. Math. Anal. Appl. 447 (2017), no. 1, 109–127.

 

Preprint version:  http://arxiv.org/abs/1609.08325  

 

[35] Baranov, Anton D.; Yakubovich, Dmitry V., Completeness and spectral synthesis of nonselfadjoint one-dimensional perturbations of selfadjoint operators,
Advances of Mathematics. 302 (2016), 740-798.
Preprint version:  http://arxiv.org/abs/1212.5965   

 

[34] Baranov, Anton D.; Yakubovich, Dmitry V. One-dimensional perturbations of unbounded selfadjoint operators with empty spectrum.
J. Math. Anal. Appl. 424 (2015), no. 2, 1404–1424.
Preprint version:  http://arxiv.org/abs/1304.5800

[33]  S. Chavan, D. Yakubovich, Spherical Tuples of Hilbert Space Operators,
Indiana University Math. J., 64 (2015), No. 2, 577-612.
Preprint version:  http://arxiv.org/abs/1401.0487

[32] Ara, Pere; Lledó, Fernando; Yakubovich, Dmitry V. Følner sequences in operator theory and operator algebras.
Operator theory, operator algebras and applications, 1–24, Oper. Theory Adv. Appl., 242, Birkhäuser/Springer, Basel, 2014.
Preprint version: http://arxiv.org/abs/1303.3392

[31] Anton Baranov, Yurii Belov, Alexander Borichev, D. Yakubovich. Recent developments in spectral synthesis for exponential systems
and for non-self-adjoint operators. Recent trends in analysis, 17–34, Theta Ser. Adv. Math., 16, Theta, Bucharest, 2013.
Preprint version:    arXiv:1212.6014

[30] Estévez, Daniel; Yakubovich, Dmitry V. Decay rate estimations for linear quadratic optimal regulators.
Linear Algebra Appl. 439 (2013), no. 11, 3332–3358.
Preprint version: http://arxiv.org/abs/1201.1786

 

[29] Fernando Lledó, Dmitry Yakubovich, "Følner sequences and finite operators",

J. Math. Anal. Appl. 403 (2013), no. 2, 464–476.

Preprint version:  http://arxiv.org/abs/1210.1380

 

 

[28] José E. Galé, Pedro J. Miana, Dmitry Yakubovich, "H^∞  functional calculus and models of Nagy-Foiaş type for sectorial operators",

Mathematische Annalen, 351, No. 3 (2011), 733-760, DOI: 10.1007/s00208-010-0614-3

Preprint version: http://arxiv.org/abs/0903.1576

 

[27] Dmitry Yakubovich, "Vector semi-Fredholm Toeplitz operators and mean winding numbers",

Nagoya Mathematical J. 195 (2009), 57 -- 75.

 

[26] Guillermo López, Domingo Pestana, José Manuel Rodríguez, Dmitry Yakubovich,
"Computation of conformal representations of compact Riemann surfaces",

Mathematics of Computation 79, No 269, (2010), 365–381.

Preprint version: http://arxiv.org/abs/0903.0508
 

[25] Tuomas Hytönen, José Luis Torrea, Dmitry Yakubovich,

The Littlewood – Paley-Rubio de Francia property of a Banach space for the case of equal intervals  

Proc. of the Royal Society of Edinburgh Section A (Mathematics) Vol. 139, 819 - 832 (2009).

Preprint version: http://arxiv.org/abs/0807.2981

 

[24] Dmitry Yakubovich, "Nagy - Foiaş type functional models of nondissipative operators in parabolic domains",

Journal of Operator Theory 60 no. 1 (2008), 3—28.

Preprint version:  http://arxiv.org/abs/math.FA/0607062

 

[23] Dmitry Yakubovich, “Real separated algebraic curves, quadrature domains, Ahlfors type

functions and Operator Theory”, J. Funct. Anal. 236 no 1 (2006), 25-58.

Preprint version:  http://arxiv.org/abs/math.SP/0510466

 

[22] José Manuel Rodríguez,  Dmitry Yakubovich,

“A Kolmogorov-Szegö-Krein type condition for weighted Sobolev spaces”,

Indiana University Mathematics Journal,  Vol. 54  no. 2  (2005), p. 575 – 598.

 

[21] Dmitry Yakubovich,

“A linearly similar model of Sz.-Nagy -- Foias type in a domain”,

St. Petersburg Math. J. Vol 15 No. 2 (2004) , p. 289 - 321.   pdf

(distinguido con mención "Featured review" en Math. Reviews)

 

[20] Dmitry Yakubovich, “A note on hyponormal operators, associated with quadrature domains”, 

Operator theory, advances and applications, vol. 123 (2001),  p. 513 -  525.

[19] Venancio Álvarez, José M. Rodríguez, Dmitry Yakubovich,

“Estimates for nonlinear harmonic ``measures'' on trees”, Michigan Math. J. vol. 49 (2001), p.  47-64.

[18] Yakubovich, V. A.,  Yakubovich, D. V., 

“A local analogue of the Popov frequency criterion for the absolute stability of a nonlinear system”,  

Dokl. Akad. Nauk, vol.  371 no.  4 (2000), p.  462—465. 

[17] Yakubovich, Dmitry V., “Subnormal operators of finite type. II. Structure theorems”, 

Rev. Mat. Iberoamericana, vol.  14 no.  3 (1998), p.  623—681. 

(distinguido con mención "Featured review" en Math. Reviews) 

[16] Yakubovich, Dmitry V., “Subnormal operators of finite type. I. 

Xia's model and real algebraic curves in ${\bf C}\sp 2$”,  

Rev. Mat. Iberoamericana, vol.  14 no.  1 (1998), p.  95—115. 

[15] Verduyn Lunel, Sjoerd M., Yakubovich, Dmitry V., 

“A functional model approach to linear neutral functional-differential equations”, 

Integral Equations Operator Theory, vol. 27 no.  3 (1997), p.  347—378. 

[14] Yakubovich, D. V., “Dual piecewise analytic bundle shift models of linear operators”, 

J. Funct. Anal., vol.  136 no. 2 (1996), p. 294—330. 

(distinguido con mención "Featured review" en Math. Reviews) 

[13] Yakubovich, D. V., 

“Local spectral multiplicity of a linear operator with respect to measure”, 

Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI) vol.  222 (1995), 

Issled. po Linein. Oper. i Teor. Funktsii. 23,  p.  293--306, 311, 

transl. in J.Math. Sci. 87, 3971-3979 (1997)    pdf 

[12] Yakubovich, D. V., “Dual analytic models of seminormal operators”, 

Integral Equations Operator Theory, vol.  23 no.  3 (1995), p.  353—371. 

[11] Yakubovich, D. V., “Spectral multiplicity of Toeplitz operators with smooth symbols”,  

Amer. J. Math., vol. 115 no.  6 (1993), p.  1335—1346. 

[10] Yakubovich, Dmitry V.,  “Spectral properties 

of smooth perturbations of normal operators with planar Lebesgue spectrum”, 

Indiana Univ. Math. J., vol.  42 no.  1 (1993), p.  55—83. 

[9] Yakubovich, D. V., 

“On the spectral theory of Toeplitz operators with a smooth symbol”, 

Algebra i Analiz vol.  3, no.  4 (1991), p.  208—226. 

Transl. in St. Petersburg Math. J. 

[8] Vol’berg, A. L., Peller, V. V., Yakubovich, D. V., 

“A brief excursion into the theory of hyponormal operators”,  

Algebra i Analiz, vol.  2 no.  2 (1990), p.  1—38. 

Transl. in Leningrad Math. J. 

[7] Yakubovich, D. V., “Invariant subspaces of the operator of multiplication by z  in the space E p 

in a multiply connected domain”, 

Zap. Nauchn. Sem. Leningrad. Otdel. Mat. Inst. Steklov. (LOMI),  vol.  178 (1989), 

p.  166-183, 186—187; transl. in J. of Soviet Mathematics 61 no. 2, 2046 – 2056 (1992)

[6] Yakubovich, D. V., 

“Riemann surface models of Toeplitz operators”, 

Oper. Theory Adv. Appl., vol.  42 (1989), p. 305—415. 

[5] Yakubovich, D. V., 

“Multiplication operators on special Riemann surfaces 

as models of rational Toeplitz operators”, 

Dokl. Akad. Nauk SSSR, vol.  302 no. 5 (1988), p.  1068—1072. 

[4] Yakubovich, D. V., 

“Linearly similar models of the Toeplitz operator”,  

Zap. Nauchn. Sem. Leningrad. Otdel. Mat. Inst. Steklov. (LOMI), vol. 157 (1987), p.  113--123, 181, 

transl. in J. of Soviet Mathematics 44 no. 8, 826 - 833 (1989)

[3] Yakubovich, D. V., 

“Invariant subspaces of weighted shift operators”, 

Zap. Nauchn. Sem. Leningrad. Otdel. Mat. Inst. Steklov. (LOMI) vol.  141 (1985), 

p.  100—143, 189-190. 

transl. in J. of Soviet Mathematics 37 no. 5, 1323 – 1346 (1987)

[2] Yakubovich, D. V., 

“An algorithm for completing a rectangular polynomial matrix into a square matrix 

with a given determinant”, 

Kibernet. i Vychisl. Tekhn. Vol.  62 (1984), p.  85-89, 120. 

[1] Yakubovich, D. V., 

“Conditions for unicellularity of weighted shift operators”,  

Dokl. Akad. Nauk SSSR, vol.  278 no.  4 (1984), p.  821—824. 

transl. in Soviet Math. Doklady 30 no. 2, 494 -  497 (1984)