1. On one class of degenerating elliptic
operators.Mat.Sb. v.79 ,N 3 (1969) ,p.p. 381404
(in Russian)
2. On Euler's degenerating operators, defined in a
bounded domain. Vestnik Mosc. Univ. ,ser. math
,mech , N 1(1971), p.p.3643(in Russian)
3. Boundary value problems for some classes of
degenerating elliptic operators. Soviet Math. Dokl.
Vol. 12(1971) N 2, p.p.506509.
4. On global smoothness of solutions of one class of
degenerated elliptic equations ,Russian Math Surveys
,26(5), 1972, p.p.227228 (in Russian)
5. On one class of global hypoelliptic operators.
Mat.Sb. v.91, N3 (1973), p.p.367389(in Russian).
6. Analytical first integrals of guasilinear parabolic
equations'Vestnik Mosk.Univers.ser.Math.Mech N
1,1974,p 4554'
(in Russian)(with M.I.Vishik).
7. Analytical first integrals of the Burgers equation
and of the NavierStokes system and their
application. Reprint N 35 of Inst.of Mech.publ.of
AN.USSR,1974,p.162.
(in Russia)(with M.I.Vishik).
8. Analytical first integrals of nonlinear parabolic
equation and their application,im' ' Proceeding of
allunion school on diff. eq..Eg.with infinity number
of variables and Dynamical Syst.
inf.dim.Diligan,1973.'Erevan,1974,p.p.257266
(in Russian)(with M.I.Vishik).
9. Analytical first integrals of Nonlinear
parabolic,in the sense of I.G.Petrovsky,systems of
differential equations and their
applications,Russian Math.Surveys,29(2) (1974),
p.p.123155 (with M.I.Vishik)
10. Analytical first integrals of nonlinear parabolic
equations and their application.Math.USSR
Sb.21(1973), p.p.347377 (with M.I.Vishik)
11. Some questions on the theory of nonlinear
elliptic and parabolic equation.Math.USSR Sb.23(2)
(1974), 287318 (with M.I.Vishik)
12. Asymptotic expansions of moment functions for
solution nonlinear parabolic equation.Math.USSR
Sb.24(4) (1974), p.p.575591 (with M.I.Vishik).
13. Analytical first integrals of nonlinear parabolic
equations and their applications .  Russian Math
Surveys,30(2),1975 ,p.p.261262(in Russian)
(with M.I.Vishik)
14. The Hopf equation, statistical solutions,moment
functions, corresponding to the NavierStokes
system, and the Burgers equation. Reprint N 66 of
Inst. of Mech.probl of ANUSSR, 1976,p.p.168(in
Russian) (with M.I.Vishik)
15. Homogeneous statistical solutions of parabolic
systems of differential equations and of the
NavierStokes system. Reprint N 88 of Inst. of
Mech probl of ANUSSR, 1977 ,p.p.157 (in Russian)
(with M.I.Vishik)
16. The Cauchy problem for nonlinear equations of the
Schrodinger equation type.Math.Sb.96(3) (1975),
p.p.457468 (in Russian) (with M.I.Vishik)
17. The Cauchy problem for the Hopf equation
corresponding to parabolic equations.Statistical
solutions and moment functions. Soviet
Math.Dokl.17(2) (1976),p.p.553557
(with M.I.Vishik)
18. L'equation de Hopf, les solutions statistiques,
les moments, correspondents aux systemes des
equation paraboliques quasilineaires.  J. Math.
Pure et Appl. 56 (1977), p.p.85 122 (with
M.I.Vishik)
19. Solution statistiques homogenes des systemes
differential paraboliques et du systemes de
NavierStokes.  Ann. Scuola, norm. super. Pisa.
Cl. Sci. Ser.IV, 4(3) (1977), pp.531576 (with
M.I.Vishik)
20. Translationally homogeneous statistical solutions
and indi vidual solutions with infinite energy of
the NavierStokes equations,  Sibirian Math. J.,
19(5) (1978), pp.10051031 (with M.I.Vishik) (in
Russian)
21. Formula for some functionals on smooth solutions
of a class of systems of quasilinear equations,
Russian Math. Surveys 31(1) (1976), p.p.265266
(in Russian)
22. First integrals and integralability of systems of
quasilinear equations.  Amer. Math. Soc. Transl.
118(2) (1982), pp.281 306
23. Mathematical problems of statistical hydromechanics. 
Moscow, Nauka, 1980, 440 p(in Russian).
(with M.I.Vishik)
24. Mathematische probleme der statistichen Hydromechanik.
Leipzig,Akad.Verlag. 1986 ,428 s(in German)
(with M.I.Vishik)
25. Mathematical problems of statistical hydromechanics.
Dorrend, Boston, London, 1988, 576p. Kluwer Academic
publishers (in English) (with M.I.Vishik)
26. Practical work on
numerical methods in optimal control problems,
Moscow,Moscow Univ. Pub. 1988 (in Russian)
(with V.V.Alexandrov , N.S.Bahvalov and so on.)
27. On some control problems and results concerning
the unique solubility of a mixed boundary value
problem for the three dimensional NavierStokes
and Euler systems.  Dokl. Acad. Nauk SSSR 252(5)
1980, 10661070 (in Russian)
28. Control problems and theorems concerning the
unique solubi lity of a mixed boundary value
problem for the threedimen sional NavierStokes
and Euler equations.  Math. USSR Sbornik, 43(2)
(1982), p.p.251273
29. To the question on unique solubility of the
threedimensional NavierStokes equations for
almost all initial values.Russian Math. Surveys,
36(2) (1981), p.p.207208 (in Russian)
30. Homogeneous statistical solution of the
NavierStokes system. Russian Math Surveys,
32(5),1977,p.p.179180; (with M.I.Vishik)
(in Russian)
31. Homogeneous statistical solution of the
NavierStokes system.Theses of 2 Vilnilous conf. on
probability theory \& Math. statistic.
v1,1977,p.p.8284 (with M.I.Vishik)(in Russian)
32. Homogeneous stochastic solutions of the
NavierStokes equations.Int.symp.on
stoch.dif.eq.Vilnicous,1978,p.p.116117. (with
H.I.Vishik, A.I.Komech)
33. Xhomogeneous spacetime statistical solutions \&
individual solutions with nonbounded energy of the
NavierStokes equations.Russian Math.
Surveys,33(3)1978, p.p.133134 (with H.I.Vishik \&
A.I.Komech) (in Russian)
34. Xhomogencous spacetime statistical solutions of
the NavierStokes system and individual solutions with
infinite energy. Dokl. A.N.USSR,39 N5
1978,p.p.10251028 (with H.I.Vishik)(in Russian)
35. Certain mathematical problems of statistical
hydromechanics.Russian Math. Surveys. 34(5),1979
p.p.135210 (with H.I.Vishik \& A.I.Komech)
36. On a control problem and a result concerning the
unique solubility of the threedimensional
NavierStokes system.Russian Math. Surveys,35(4)
1980p.188 (in Russian).
37. Properties of solution of certain extremal
problems and the theorems on unique solubility of the
threedimensional Navierstores system.Russian
Math.Surveys,36(5),1981 p.p.222223 (in Russian)
38. Certain question of control theory of nonlinear
systems with distributed parameters. Proceedings of
U.G.Petrovsikij seminar.N9.1983 p.p 167189 (in
Russian)
39. xhomogeneous statistical solutions of
NavierStokes system. "Partical Differential
Equations ",Novosibirsk,Nauka,1980,p.p. 162166 (with
M.I.Vishik) (in Russian).
40. Translationaly homogeneous statistical solution
of the NavierStokes system and their
properties.Certain problems of Mathematics and
mechanics,Moscow, Moscow univ. Publ. 1981 p.112. (in
Russian).
41. Certain mathematics problems of turbulent flows
statistical description.Proceedings of 1.st.allunion
schoolseminar on many dimensional problems of the
mechanics of continuous medium.,Dep.p.p197217 (in
Russian).
42. Spacetime moments and statistical solutions
concentrates on smooth solutions of the
threedimensional NavierStokes system or on
quasilinear parabolic
system.Dokl.Akad.Nauk.SSSR,274(3),1984,p.p548552.
43. Control problems for the NavierStokes system and
for other nonlinear distributed systems.  TAGUNG
Particle differential algleichungen und optimal
steuerung , vom.3, bis.5, october 1984, Merseburg.
1984, p.p.45. (in Russian).
44. Properties of solutions of some control problems
connected with the Navier  Stokes equations,
Dokl. Acad. Nauk
SSSR, 25(1) (1982). p.p. 40  45 ( in Russian )
45. Properties of solutions of certain extremal
problems connected with the Navier  Stokes
equations.  Math USSR Sbornik, 46(3),
(1983),p.p.323351
46. Statistical extremal problems and unique
solubility of the threedimensional Navier  Stokes
equations for almost all initialvalue. Prikl. Mat. i
Mech. 5(1982),p.p.797805
47. On numerical method of the energy  using
minimization in nonstationary thermoelectrical
cooling process. Ing.Phys.J.,51(4) (1986),
p.p.690691 ( with A.S.Laktiushkin, A.V.Mihailenko)
(in Russian)
48. Solubility of the chain of equation for space
time moments.  Math. USSR Sb. 53(1986), N 2, p.p.
307334
49. Analytic functionals and the unique solubility of
quasilinear dissipative system for almost all
initial
conditions . Trans. Moscow Math. Soc. 1987, p.p.155
50. To the question on solubility of the Caushy
problem for the Laplace operator.  Moscow Univ.
Math. Bull. 42 (1987)
( with A. Romanovich)
51. On uniqueness of the solution of the chain of
moment equations corresponding to the
threedimensional Navier  Stokes system. Math.USSR
Sb., Vol.62,(1989), N. 2. p.p. 465490
52. The Cauchy problem for a second order elliptic
equation in a conditionally wellposed formulation.
Trans. Moscow Math. Soc. (1990),p.p.139176
53. On the problem of the chain of moment equations
in the case of large Reynolds number  Unclassical
equations in the case of large Reynolds numbers.
Unclassical equations and equations of mixed type.
Publ. of Math. Inst. of Syberian section of Academy
of Science of USSR, (1990),
p.p.228247 (in Russian)
54. Navier  Stokes equations from the point of view
of the theory of illposed boundary value problems.
Navier  Stokes equations theory and numerical
methods, ed. J.G.Heywood et al.Lecture Notes in
Mathimatics. 1431,1990,p.p.2330.
55. Unique solubility of the chain of equations for
spacetime moment. Russian Math.Surveys,40(5) 1985
.239240 (in Russian).
56. Solubility "in whole" of chain of equations for
space moments corresponding of smooth solutions of
the threedimensional Navier Stokes
system. Wiss.Z.T.H.LennaMerseburg,27,1985,p.p.613612(in
Russian)
57. Uniqueness of smooth solutions the chain of
moment equations and the HopfFoias equation,
corresponding to the threedimensional NavierStokes
system. Functionaldifferentional equations and their
applications.1 NorthCaucasus region
conference.Mahachcala.1986 p.p.210211(in Russian)
58. On the numerical method of energyusing
minimization during nonstationar process of the
thermoelectrical cooling. Dep.VINITI 24.04. N
3034B86,p.p.114.
59. On uniqueness of the solutions of the chain of
equations for spacetime moments corresponding to the
threedimensional NavierStokes system. Russian
Math.Surveys,41(4),1986.p.p.160161
60. On uniqueness of solutions of the chain of moment
equations and of the Hopf equation corresponding to
the threedimensional NavierStokes system. 1st World
Congress of the Bernoulli society of Math.statistic
and prob.theory.Theses v.2,p.699.Tashkent 1986.
61. About uniqueness of solutions the chain of
equations for space moments corresponding to the
treedimensional NavierStokes system. Theses of
Int.Conf."Nonlinear seismology"Suzdal 31.1011.1986.
62. Statistical hydromechanics: paper for
Encyclopaedia on Probability Theory Moscow, for
Encyclopaedia Pub. 1991 (in Russian) (with M.I.
Vishik).
63. Hopf Equation: paper for Encyclopaedia on
Probability Theory. Moscow. Sov. Encyclopaedia Pub.
1991 (in Russian) (with M.I. Vishik).
64. Hydromechanic Equations (statistical solutions):
paper for Encyclopaedia on Probability Theory.
Moscow. Sov. Encycl. Pub. 1991 (in Russian) (with
M.I. Vishik).
65. On Cauchy problem for an elliptic equation. Theses of
6th conf. "Nonlinear problems of mathemat. phys." Donetsk.
1987 p. 152. (in Russian).
66. Optimal control of systems described by the
Navier  Stokes equations. Theses of All  Union
conf. "Actual problems of modelling and control of
distributed systems." Odessa. 8.9  10.9. 1987. Kiev.
1987 p.32.
67. Conditionally well  posed formulation of the
Cauchy problem for on elliptic equation. Theses of
2nd NorthCaucasus conf.on Funct.Duffer. eq.
Mahachkala 1988.
68. Problem of turbulence(functional formulation)
paper for Encyclopedia "Mathematical Physics".Moscow
Encycl.Pub.(To appear in Russian)
69. On a method of closure of a chain of moment
equations in the case large Reynolds numbers.3d
Int.Conf."Lavrentiev reading on mech.phys."
10.914.9.1990.Novosibirsk.p.p.5859.
70. On the problem of closure of the FriedmanKeller
chain of equations in the case of large Reynolds
numbers.Theses of seminar in Baku 25.928.9.
1990.p.p.3233.
71. Necssary and sufficient conditions of extremum in
the problem of optimal control of the system
described by Cauchy problem for the Laplace operator.
Russian Math.Surveys,44(4),1989,p.p.216217.(in
Russian).
72. On the statistical approach to the NavierStokes
equations. The NavierStokes equations.Theory and
numeral methods,ed. J.G.Heywood et al. Lecture
Notes in Mathematics 1431,1990,p.p.4048
73. Lagrange principle for problems of optimal
control of illposed or singular distributed
systems. J.Math.Pures Appl., 71(1992),p.p.139195
74. The problem of closure of chains of moment
equations corresponding to the threedimensional
NavierStokes system in the case of large Reynolds
numbers.Soviet Math.Dokl. 44(1)(1992),p.p.8085
75. The theory of moments for NavierStokes equations
with a random righthandside.Izvestija
Ross.Akad.Nauk,seria Math.,
56(1992),N6,p.p.13111353(in Russian)
76. On econtrollability of the Stokes System with
distributed control concentrated in
subdomain.Russian Math Surveys 47(1),
1992,p.217218.(in Russian)(with O.Yu.Imanuilov)
77. The closure problem for the chain of the
FriedmanKeller moment equations in the ease of
large Reynolds numbers. The NavierStokes
equations IITheory and Numerical Methods,
ed.J.G.Heywood ef al. lecture Notes in Mathematics
1530,1991,p.p.226245
78. The convergence velocity of approximations for
the closure of the FriedmanKeller chain of
equations in the case of large Reynolds
numbers.Math.Sbornik v.182,N2,1994,p.115143
(with O.Yu.Imanuilov)
79. On approximate controllability of the Stokes
system.Ann. de la Facult'e des Science de
Touluse,v.II,N2,1993,p.205232(with O.Yu.Imanuvilov)
80. The convergence velocity by the closure of the
chain of moment equations,corresponding to the
NavierStokes system with a random
righthandside. Diff.Uravn.v.30,N4,1994,p.699711
(with O.Yu.Imanuvilov)
81. Certain problems of optimal control of the
NavierStokes system with distributed
control. IMA Preprint Series N 1348,October 1995,
p.145.
82. On controllability of certain systems simulating
a fluid flows. In Flow Control,IMA Vol.Math.Appl.,
68, Ed. by Gunzburger,SpringerVerlag, NewYork,
1995,p.149184.
(with O.Yu.Imanuilov)
83. On Exact Boundary Zero Controllability of two
dimensional NavierStokes Equations.Acta Applic.
Math.v.37,1994,p.6776 (with O.Yu.Imanuvilov)
84. A Simple Proof of the Approximate Controllability
from the Interior for Nonlinear Evolution Problems.
Appl.Math.Lett. v.7,N5,(1994),p.8587 (with J.I.Diaz)
85. Exact boundary zero controllability of three
dimensional NavierStokes Equations, Journ. of
Dynamical and Control Systems.v.1,N3,(1995)
p.325350.
86. Local exact controllability of the NavierStokes
Equations. C.R.Ac.Sc. Paris t.323, S\'erie 1,
p.275280 1996
(with O.Yu.Imanuvilov)
87. Local Exact Boundary Controllability of the
Boussinesque Equations. SIAM J.
Control Optim. v.36, N2, 1998, pp.391421.
(with O.Yu. Imanuvilov)
88. Local Exact Controllability for 2D NavierStokes
Equations. Matem.Sbornik v.187, N 9, 1996, p103138,
Sbornik:Mathematics 187:9, 1996, p.13551390
(with O.Yu.Imanuvilov)
89. Approximate controllability of the Stokes system
on cylinders by external unidirectional forces.
J.Math.Pure et Appl.,76 (1997) p.353375 (with J.I.Diaz)
90. Boundary value problems and optimal boundary
control for the NavierStokes system: the two
dimensional case. SIAM J.Control Optim. v.36, N3
(1998) p.852894 (with M.D.Gunzburger and L.S.Hou)
91.Controllability of Evolution equations. Seoul National
University, Seoul 151742, Korea, 1996, 163 p. (With O.Yu.
Imanuvilov)
92. Global Exact Controllability of the 2D
NavierStokes Equations on a Manifold without
boundary. Russian J. of Math.Phys. v.4, N4, 1996,
p.429448. (with J.M.Coron)
93. Local exact boundary controllability of the
NavierStokes system. Conterporary mathematics, V.209,1997,p.115
129. (with O.Yu.Imanuvilov)
94. Timeperiodic statistical solutions of the
NavierStokes equations. Lecture Notes in Physics, v.491,
Turbulence Modelling and Vortex Dynamic, Boratav, Eden, Ersan (eds.)
SpringerVerlag, 1997, p.123147.
95. Local exact controllability of the Boussinesq
equations. Vestnik Ross. Un.Dr.Nar., ser. mat.N3, vyp.1, 1996,
c.177197 (with O.Yu.Imanuvilov)
96. Approximate controllability of Stokes system.
Vestnik Ross. Un.Dr.Nar., ser. mat.N 1, vyp.1,
1994. ‘. 89108.
96. Mark Iosifovich Vishik (to 75birthday) Russian J. of Math.Phys. v.4,
N4, 1996 (With M.S.Agranovich and other)
97. Mark Iosifovich Vishik (to 75 birthday). Uspekhi Matem. Nauk, (to appear
in 1997) (With M.S.Agronovich and other)
98. To 70birthday of Vera Nikolaevna Maslennikova. Vestnik Ross.
Univ. Druzhby Nar. ser. Math. N3, vyp.1, 1996, pp.215 (in Russian)
(With A.V.Arutiunov and other.)
99. Optimal Dirichlet Control and inhomogeneous boundary value
problems for the unsteady NavierStokes equations. Proceedings of the
conference "Control and Partial Differential equations", CIRM, Marsi
elle Luminy, June 1620,1997. (With M.Gunzburger and S.Hou)
100. Optimal control of systems with distributed parameters. The
ory and applications. Naucnaya Knyga, Novosibirsk, 1999, 350 p.(in
Russian)
101. Optimal Control of Distributed Systems. Theory and Applications.
Translations of Mathematical Monographs, v. 187, 2000, Amer. Math. Society,
Providence, Rhode Island, 305 p.
102. Static Hedging of Barrier Options with a Smile: An inverse
Problem.ESAIM, Control, optimisation and Calculus of Variations.
vol.8 (2002), p.127142 (electronic) (With C. Bardos and R. Douady)
103. Optimal boundary control of the NavierStokes equations
with bounds on the control.
to Proceedings of the Korean Advanced Institute
for Science and Technology Workshop on Finite Elements.)
1999 (with M. Gunzburger and S.Hou)
104. Optimal Control Problems for NavierStokes system with
distributed control function. Chapter 6 in "Optimal Control of
Viscous Flow" Ed. by S.S.Sritharan, SIAM, Philadelphia, 1998,
p.109150.
105. The closure problem for the FriedmanKeller infinite
chain of moment equations, corresponding to the NavierStokes
system. Proceedings of the Second Monte Verita Colloquium
on Turbulence, March 2228, 1998, Trends in Mathematics, 1999,
Birkhauser Verlag Bassel/Switzerland, pp.1724.
106. On controllability of the NavierStokes equations.
Proceedings of the Second Monte Verita Colloquium on Turbulence,
March 2228, 1998, Trends in Mathematics, 1999 Birkhauser Verlag
Bassel/Switzerland
107. Controllability property for the NavierStokes equations.
Proceedings of the International Conference on Control
of Partial Differential Equations. Chemnitz, April 2025, 1998,
International Series of numerical Mathematics, Vol. 133, pp.157165,
1999 Birkhauser Verlag Basel/Switserland
108. Exact controllability of the NavierStokes and Boussinesq
equations. Uspechi Matem. Nauk. v.54, N 3(327), 1999, p.93146
(with O.Yu.Imanuvilov) (in Russian);English Translation: Russian Math.
surveys, vol.54:3 (1999), 565618.
109. On Boundary Zero Controllability of the ThreeDimentional
NavierStokes Equations.Theory of the NavierStokes Equations. Ed.
by J.G Heywood and other, Ser. in Adv. of Math. for Appl. Sciences,
vol. 47, 1998, p.p. 3145.
110. Trace theorems for ThreeDimensional, timedependent sole
noidal vector fields and their applications, Trans. Amer.
Math. Soc. v.354, (2002), 10791116. (with M.D.Gunzburger,
L.S.Hou)
111. Stabilizability of quasi linear parabolic equation by
feedback boundary control.Sbornik: Mathematics, v.192:4 (2001),
593639.
112. Stabilizability of TwoDimensional NavierStokes equations
with help of a boundary feedback control.J. of Math. Fluid Mech.
v.3, (2001), 259301.
113. Exact Controllability and Feedback Stabilization from a
boundary for the NavierStokes Equations. "Control of Fluid Flow",
P.Koumoutsakos, I.Mezic (eds.), Lecture Notes in Control and Information Sciences, v. 330 ScpringerVerlag Berlin, Heidelberg, 2006, p.p. 173187
114. Exact controllability from a boundary and stabilization by
by boundary feedback control for parabolic equations and Navi
erStokes system. Vestnik Tambovsk. Universiteta, vol. 5 (4), 2000,
p.509 (in Russian)
115. Feedback stabilization for the 2D NavierStokes
equations. The NavierStokes equations: theory and numerical methods. Lecture Notes in
pure and appl. Math., vol. 223, (2001) Marcel Dekker, Inc., NewYork, Basel, pp.179196.
116. Boundary value problems for threedimensional evolutionary
NavierStokes equations. J. Math. Fluid Mech., vol.4:1 (2002),pp.4575.
(with M. Gunzburger and L. Hou)
117. Stabilization for the 3D NavierStokes system by
feedback boundary control, Discrete and Cont. Dyn. Syst., v.10, no 1\&2, (2004),
p.289314.
118. Feedback stabilization for the 2D Oseen equations:
additional remarks. Proceedings of the 8th Conference on Control of Distributed Parameter
Systems. International series of numerical mathematics, vol 143 (2002).
Birkh\"aser Verlag pp.169187.
119. Optimal boundary control for
the evolutionary NavierStokes system: the threedimensional case. SIAM. J. Control Optim.
v.43, N6, (2005),21912232. (with M. Gunzburger and L. Hou)
120. Real Process Corresponding to 3D NavierStokes System and Its
Feedback Stabilization from Boundary . Amer. Math. SSoc. Translations Series 2,
v.206. Advances in Math. Sciences51. PDE M.Vishik seminar. AMS Providence
Rhode Island (2002), p.95123.
121. Real Processes and Realizability of a Stabilization Method for
NavierStokes Equations by Boundary Feedback Control. Nonlinear Problems in Mathematical
Physics and Related Topics II, In Honor of Professor O.A.Ladyzhenskaya, Kluwer/Plenum
Publishers, NewYork, Boston, Dordrecht, London, Moscow, 2002, p.137177 (s.127164
in Russian edition).
122. Stabilization from the boundary of solutions to the NavierStokes system:
Solvability and justification of the numerical simulation. Dalnevostochnyy Mat. J.
v.4, N1, (2003) , p.86100 (in Russian).
123. Feedback stabilization for Oseen fluid equations: a stochastic approach.
J.Math.Fluid Mech. 7 (4), (2005), 574610. (with J.Duan)
124. Analyticity of stable invariant manifolds of 1Dsemilinear parabolic
equations. Proceedings of Joint Summer Research Conference on Control Methods and PDE Dynamical Systems, F.Ancona, I.Lasiecka, W.Littman, R.Triggiani (eds.);
AMS Contemporary Mathematics (CONM) Series 426, Providence, 2007, 219242
125. Homogeneous and Isotropic Statistical Solutions of the NavierStokes Equations.
Math. Physics Electronic Journal, http://www.ma.utexas.edu/mpej/ volume 12, paper No. 2, 2006 (with S.Dostoglou, J.D.Kahl)
126. Analyticity of stable invariant manifolds for GinzburgLandau equation.
Applied Analysis and Differential Equations, Iasi, September 49, 2006, World Scientific,
2007, 93112.
127. Instability in models connected with Fluid Flows I. International Mathematical Series,
v.6, Springer, 2008 (Editor with C.Bardos)
128. Instability in models connected with Fluid Flows II. International Mathematical Series,
v.7, Springer, 2008 (Editor with C.Bardos)
129. Optimal Control.Independent Univ.Pub., Moscow 2008 (with E.M.Galeev, M.I.Zelikin,
S.V.Koniagin, G.G.MagarilIl'yaev, N.P.Osmolovskiy, V.Yu.Protasov, V.M.Tikhomirov) (In Russian)
130. Stabilization of parabolic equations. Schoolseminar "`Nonlinear Analysis and Extremal Problems"' June 2330, 2008, Irkutsk, p.121140 (in Russian)
131. The GinzburgLandau Equations for superconductivity with Random Fluctuations.Sobolev Spaces in Mathematics III. Applications in Mathematical Physics. International Mathematical
Series, v.10, Springer 2008, p.25134. (with M.Gunsburger, J.Peterson)
132. Sergey L'vovich Sobolev (In the ocasion of his centenary). Matematicheskoe obrazovanie, N2 (46), AprilJune 2008, p.815, (in Russian)
133. Sergey L'vovich Sobolev (In the ocasion of his centenary). Potential N10 (46), 10.2008, p.510, (in Russian)
134. Optimal Neumann Control for the Twodimensional Steadystate NavierStokes equations. "`New Directions in Mathematical Fluid Mechanics"' (The Alexander V.Kazhikhov memorial volume), Advances in Mathematical Fluid Mechanics, Birkhauser Verlag Basel/Switzerland, 2010, p.193221. (with R.Rannacher)
135. "`New Directions in Mathematical Fluid Mechanics"'(The Alexander V.Kazhikhov memorial volume), Advances in Mathematical Fluid Mechanics, Birkhauser Verlag Basel/Switzerland, 2010.
(Editor with G.P.Galdi, V.V.Pukhnachev)
136. Local Existence Theorems with Unbounded Set of Input Data and Unboundedness of Stable Invariant Manifolds for 3D NavierStokes Equations, Discrete and Continuous Dynamical System, Series S, v.3, N 2, (2010), p. 269290.
137. Overflow of a body with viscous incompressible fluid: boundary value problems and fluid's work reduction. Modern mathematics. Fundamental directions. v.37 (2010), p.83–130 (in Russian).
138. The simplest semilinear parabolic equation of normal type.Mathematical
Control and Related Fields(MCRF) v.2, N2, June 2012, p. 141170
139. On one semilinear parabolic equation of normal type.Proceeding volume "Mathematics and life sciences"© De Gruyter v.1, 2012, p.147160
140. Feedback stabilization for NavierStokes equations: theory and calculations.Proceedings volume "Mathematical Aspects of Fluid Mechanics", edited by J.C. Robinson, J.L. Rodrigo, W. Sadowski (LMS Lecture Notes Series),v.402, Cambridge University Press , 2012, p. 130172(with
A.A.Kornev).
141. Certain questions of feedback stabilization for NavierStokes equations.Evolution equations and control theory (EECT), v.1, N1, 2012, p.109140 (with A.V.Gorshkov).
142. On the Normal Semilinear Parabolic Equations Corresponding to 3D NavierStokes
System..D.Homberg and F.Troltzsch (Eds.): CSMO 2011, IFIP AICT 391, pp. 338347, 2013
(Proceedings vol. of 25th IFIP TC7 Conf., Lecture Notes in computer sciences,
Shringer )
143. Marko Iosifovich Vishik (obituary). UMN v.68, N2
(2013),197200 (in Russian) (with M.S.Agranovich, A.S.Demidov, Yu.A.Dubinsky, A.I.Komech,
S.B.Kuksin, A.P.Kuleshov, V.P.Maslov, S.P.Novikov, V.M.Tikhomirov, V.V.Chepyzhov, A.I.Shnirelman,
M.A.Shubin, G.I.Eskin)
144. On the Normaltype Parabolic System Corresponding to the
threedimensional Helmholtz System. Advances in Mathematical Analysis of PDEs.
Proc.St.Petersburg Math.Soc. v.XV; AMS Transl.Series 2, v.232 (2014), 99118.
145. Stabilization of the simplest normal parabolic equation by starting control.
Communication on Pure and Applied Analysis, v.13,N5,September (2014),18151854.
146. On one estimate, connected with the stabilization of normal parabolic equation by
starting control.Fundamental and applied mathematics (in Russian) (with L.S.Shatina) (to appear)
