Kalantarova, Jamila

Profile Picture
Profile URL
https://hdl.handle.net/20.500.14365/6842
Name Variants
Kalantarova, Jamıla
Kalantarova, J. V.
Kalantarova, J., V
Kalantarova, J.
Job Title
Email Address
jamila.kalantarova@ieu.edu.tr
Main Affiliation
02.02. Mathematics
Status
Former Staff
Website
ORCID ID
0000-0002-1229-040X
Scopus Author ID
57190230070
Turkish CoHE Profile ID
Google Scholar ID
WoS Researcher ID
FHE-8827-2022
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Jamila_Kalantarova.png (125.42 KB)

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7

Citations

13

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2

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Scholarly Output

5

Articles

5

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0/0

Supervised MSc Theses

0

Supervised PhD Theses

0

WoS Citation Count

11

Scopus Citation Count

6

WoS h-index

2

Scopus h-index

2

Patents

0

Projects

0

WoS Citations per Publication

2.20

Scopus Citations per Publication

1.20

Open Access Source

0

Supervised Theses

0

JournalCount
Mathematıcal Notes2
Mathematical Methods in The Applied Sciences1
Mathematıcal Methods in the Applıed Scıences1
Twms Journal of Pure And Applıed Mathematıcs1
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  • Thumbnail Image
    Article
    Citation - WoS: 1
    Citation - Scopus: 1
    Blow-Up of Solutions of Coupled Parabolic Systems and Hyperbolic Equations
    (Maik Nauka/Interperiodica/Springer, 2022) Kalantarova, J., V; Kalantarov, V. K.
    The problem of the blow-up of solutions of coupled systems of nonlinear parabolic and hyperbolic equations of second order is studied. The concavity method and its modifications are used to find sufficient conditions for the blow-up of solutions for an arbitrary positive initial energy of the problem.
  • Thumbnail Image
    Article
    Citation - WoS: 2
    Citation - Scopus: 2
    Blow Up of Solutions of Systems of Nonlinear Equations of Thermoelasticity
    (Wiley, 2023) Kalantarova, Jamila
    Sufficient conditions of blow up in finite time of solutions to initial boundary value problems for nonlinear systems of equations of thermoelasticity type are obtained. It is shown that solutions even with large enough initial energies of the considered problems may blow up in a finite time.
  • Thumbnail Image
    Article
    Blow-Up of Solutions To Semilinear Nonautonomous Wave Equations With Robin Boundary Conditions
    (Maik Nauka/Interperiodica/Springer, 2019) Kalantarova, J.
    The problem of the blow-up of solutions to the initial boundary value problem for a nonautonomous semilinear wave equation with damping and accelerating terms under the Robin boundary condition is studied. Sufficient conditions for the blow up in finite time of solutions to semilinear damped wave equations with arbitrary large initial energy are obtained. A result on the blow-up of solutions with negative initial energy to a semilinear second-order wave equation with an accelerating term is also obtained.
  • Thumbnail Image
    Article
    Citation - WoS: 5
    Decay of Solutions of Damped Kirchhoff and Beam Equations
    (Inst Applied Mathematics, 2022) Kalantarova, J. V.; Aliyeva, G. N.
    We obtain uniform estimates for solutions of second-order nonlinear nonautonomous differential-operator equation in a Hilbert space with structural damping. It is shown that when the given source term in the equation tends to zero as t -> infinity, the corresponding solution of the Cauchy problem for this equation also tends to zero as t -> infinity. Exponential decay of solutions for the corresponding autonomous equation is also obtained. Applications to the initial boundary value problems for some nonlinear Kirchhoff type and beam equations are given.
  • Thumbnail Image
    Article
    Citation - WoS: 3
    Citation - Scopus: 3
    Structural Stability and Stabilization of Solutions of the Reversible Three-Component Gray-Scott System
    (Wiley, 2019) Kalantarova, Jamila; Ugurlu, Davut
    This paper is concerned with the structural stability and stabilization of solutions to the three-component reversible Gray-Scott system under the Dirichlet or Neumann boundary conditions defined in a bounded domain of Rn for 1 <= n <= 3. We prove that each solution depends on changes in a coefficient of the ratio of the reverse and forward reaction rates for the autocatalytic reaction as well as proving the continuous dependence on the initial data. We also prove that under Dirichlet's boundary conditions, the system is stabilized to the stationary solution by finitely many Fourier modes.