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HomeStructureCorrespondent members of ANASBala Aga-Quseyn oglu Iskenderov


Place of Birth: Baku city, Azerbaijan Republic.
Date of Birth: 21 December 1936
Education: Moscow State University named after M.V.Lomonosov
Scientific degree: Doctor of  Physics-Mathematical Sciences
Title: Professor
Speciality code and title for doctoral dissertation: 01.01.02 - Differential equations
Date of Election as a correspondent member and speciality: 2001
Total number of scientific publications: 62
Number of scientific publications printed abroad: 23
Main scientific achievements:

Investigated the behavior of the Cauchy problem solution for barge time values for correct by Petrovsky equations and systems.

2. Grounded the relation principles for second and higher order elliptic equations in an infinite cylindrical domain. Considered the cases of equations with variable coefficients.

3. Investigated the solvability, uniqueness of the Cauchy problem and mixed problems for Sobolev equations and their asymptotic behavior of their solutions at large time value in bounded and unbounded cylindrical domains.
Prepared:
of candidates: 13
Titles of main five scientific publications:

  1. Green asymptotics as  for correct by Petrovsky equations. Vestnik MGU, ser. mat. mech., 1966, №2, p.34-39 (with Fedoryuk M.V.).

  2. Asymptotics of solution of Cauchy problems for correct by Petrovsky equations and systems. Vestnik MGU, ser. mat. mech., 1966, №4, p.20-30.

  3. Asymptotics of the Green functions for correct by Petrovsky equations with several variables and classes of correctness of the Cauchy problem solution. Vestnik MGU, ser. mat. mech. 1968, №1, p.16-22.

  4. Limit amplitude principle for hyperbolic equation with constant coefficients. DAN SSSR 1975, 3, v.220, №5, p.1012-1014 (with M.Q.Kasymov).

  5. Principle of limit absorption, limit amplitude and partial relation conditions for a boundary value problem in n-dimensional layer for Helmholts equation.. Diff. uravnenia. 1977, v.13, №8, с.1503-1505. (with A.B.Akimov).

  6. Principles of radiation for elliptic equation in the cylindrical domain. Colloquia mathematical societatis Tanos Bolyai 53, Qualitative theory of dif. Equat. Szeged, Hungary, 1988, p.249-261.

  7. Radiation principle for Helmholts equation in many-dimensional layer with impedance boundary conditions. Diff. uravn. 1993, v. 29, №8, v.1462-1464.(with A.I.Mekhtiyeva)

  8. The principles of radiation for elliptic equations of higher order in cylindrical domain. Comp. Maths. Phys. London 1996, v.36,  №1, p.59-74.

  9.  Behavior as  of the mixed problem solution for S.L.Sobolev equation in cylindrical domain. Zh. BM I VM. 2001, v.41, №9, p.1366-1378.

  10. Mixed problem for a Boussenesq equation in bounded domain and behavior of its solution as . Zh. BM I MF., 2005, v.45, №6, p.1011-1022. (with A.I.Mamedova).

  11.  On a mixed problem for Barenblatt-Zheltova-Kochina equation in cylindrical domain. Ukrainskiy mathem. zh. 2006, т.61, №2, с.165-166. (with F.B.Quseynov).

  12. On solution of a mixed problem for correct by Petrovsky equation in cylindrical domain. Ukr. mat. zh. , 2009, т.61, №2, p.214-230. (with E.S.Huseynova).

  13. On asymptotic expansion at  of the solution of Cauchy problem and boundary value problem for S.L.Sobolev equation. Proceedings of NASA, 2011, v.34, №17, p.51-72. (с. J.Yu.Mamedov)
Educational activity: 43 years Baku State University
Rewards and honorary title:

Horary diploma of the Presidium of ANAS

S.L.Sobolev medal
Position: Head of the department “Differential equation”
Place of work and its address: Institute of Mathematics and Mech. of ANAS,  9, B.Vahabzade, Baku-370141, Azerbaijan Republic.
Office phone: (994 12) 510 14 91
Home phone: (994 12) 5947095
Mob. tel.: 050 595 07 71
E-mail: balaiskenderov07@rambler.ru
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