CHRISTOS V. NIKOLOPOULOS
Professor
At
the Mathematics
Department of the University
of the Aegean. |
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CONTACT INFORMATION |
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Department
of |
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EDUCATION |
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B.Sc.
M.Sc.
Heriot - Ph.D.
Heriot - |
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RESEARCH INTERESTS |
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Mathematical
modelling, Free boundary problems, PDE's, Blow - up, Non
local problems |
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PUBLISHED PAPERS |
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1.
A.A.
Lacey, C. Nikolopoulos, M. Reading, “A Mathematical model for the MTDSC”, Journal of
Thermal Analysis, 1997, Vol 50,
279-333. |
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2.
K.J.
Jones, I. Kinshott, M. Reading,
A.A. Lacey, C. Nikolopoulos, H. M. Pollock, “The origin and interpretation of the signals of MTDSC”, Thermochemica Acta, 1997, Vol 304/305,
187-199. |
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3.
A.A.
Lacey, C. Nikolopoulos, “A
model for polymer melting during MTDSC”, IMA Journal of Applied
Mathematics, 2001, Vol 66, 449-476. |
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4.
C. Nikolopoulos, “A model for melting of a pure material
during MTDSC”,
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5.
Í.É. Kavalaris, C.V.
Nikolopoulos, D.E. Tzanetis , “Estimates of blow-up
time for a non-local problem modelling an Ohmic heating process”, European
Journal of Applied Mathematics, 2002, Vol. 13, pp. 337-351, |
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6.
C.V.
Nikolopoulos , “A
model for melting of an inhomogeneous material during MTDSC”, Applied
Mathematical Modelling, 2004, Vol 28 , 427-424. |
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7.
C.V.
Nikolopoulos, D.E. Tzanetis , “A model for housing
allocation of homeless people due to a natural disaster”, Nonlinear
Analysis B – Real World Applications, 2003, Vol. 4, pp. 561-579. |
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8. A.A. Lacey, C. Nikolopoulos, “A
1-dimensional mathematical model for polymer melting during MTDSC”, IMA Journal of Applied
Mathematics, 2006 71(2), 186-209. |
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9.
C.V.
Nikolopoulos, D.E. Tzanetis , “Estimates of blow-up
time of a non-local reactive-convective problem modelling Ohmic heating of
foods”, Proceedings of Edinburgh Mathematical Society, 2006,
Vol 49(1), pp 215-239. |
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10. Í.É. Kavalaris, A.A.
Lacey, C.V. Nikolopoulos, D.E. Tzanetis ,
“Asymptotic analysis and
estimates of blow–up time for the radial symmetric semilinear
heat equation in the open-spectrum case”, Mathematical
Methods in the Applied Sciences, 2007;
30:1507–1526. |
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11. Í.É. Kavalaris,
A.A. Lacey, C.V.
Nikolopoulos, C. Voong, “Behaviour of a
non-local equation modelling linear friction welding”, IMA Journal of Applied Mathematics, (2007) 72,
597−616. |
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12. G. Zouraris, C.V. Nikolopoulos , “Numerical solution of a non
– local elliptic problem modelling a thermistor with a finite element
and a finite volume method”, Discrete and Continuous Dynamical Systems,
Supplement Volume 2007, pp. 768–778. 13. C.V.
Nikolopoulos, “Numerical solution of a non-local
problem modelling ohmic heating of foods”, Computational Methods in Applied Mathematics, Vol.9(2009),
No.4, pp.391-411. 14. C.V.
Nikolopoulos, A.N. Yannacopoulos, “A model for optimal stopping in advertisment”,
Nonlinear Analysis: Real World
Applications, Volume 11, Issue 3, June 2010, Pages 1229-1242. |
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15. C.V.
Nikolopoulos, “A mushy region in concrete corrosion”,
Applied Mathematical Modelling, 34 (2010), pp. 4012–4030. |
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16. Í.É. Kavalaris,
A.A. Lacey, C.V. Nikolopoulos, D.E. Tzanetis, “A hyperbolic problem arising in MEMS tecnology”, Rocky
Mountain J. Math., Volume 41, Number 2 (2011),
505-534. |
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17. D.V. Politikos,
D.E. Tzanetis, C.V.
Nikolopoulos, C.D. Maravelias, “The
application of an age-structured model to the north Aegean anchovy fishery:
An evaluation of different management measures”, Mathematical Biosciences, Volume 237, Issues 1–2,
May–June 2012, Pages 17–27. |
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18. Í.É. Kavalaris, A.A. Lacey, C.V. Nikolopoulos, D.E. Tzanetis, “On
the Quenching Behaviour of a Semilinear
Wave Equation Modelling MEMS Technology”, Discrete and Continuous Dynamical Systems,Volume
35, Number 3, March 2015, pp.1009–1037. |
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19. C.V.
Nikolopoulos, “Macroscopicmodels
for a mushy region in concrete corrosion”, Journal of Engineering
Mathematics, 2014, DOI 10.1007/s10665-014-9743-0. |
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20. C.V.
Nikolopoulos, “Mathematical Modelling of a Mushy Region
Formation During
Sulphation of Calcium Carbonate”, Networks and
Heterogeneous Media, Volume 9, Number 4,
December 2014, doi:10.3934/nhm.2014.9.xx. 21. Í.É. Kavalaris, A.A. Lacey,
C.V. Nikolopoulos, D.E. Tzanetis, “On the Quenching of a non local parabolic problem arising in
electrostatic MEMS control”, Nonlinear Analysis – Theory Methods and
Applications, Volume 138, 2016, pp189-206. 22. C.V. Nikolopoulos, “Macroscopic
models for calcium carbonate corrosion due to sulfation. Variation of
diffusion and volume expansion”, European Journal of Applied Mathematics, June 2018,
1-28. doi:10.1017/S095679251800027X. 23. A. Muntean, C. V. Nikolopoulos, “Colloidal Transport in Locally Periodic Evolving Porous
Media -- An Upscaling Exercise”, SIAM Journal on Applied Mathematics
80 (1), 448-475. 24. R. Drosinou, N. I. Kavallaris, C.
V. Nikolopoulos, “A study of a nonlocal problem with Robin boundary
conditions arising from MEMS technology”, Math Meth Appl Sci,. Volume 44, Issue 13, 15 September 2021; 10084–10120, http://dx.doi.org/10.1002/mma.7393.
25. M. Eden, C. V.
Nikolopoulos, A. Muntean, “A multiscale
quasilinear system for colloids deposition in porous media:Weak
solvability and numerical simulation of a near-clogging scenario”, Nonlinear
Analysis: Real World Applications 63 (2022) 103408, https://doi.org/10.1016/j.nonrwa.2021.103408. 26. R. Drosinou, N. I. Kavallaris,
C. V. Nikolopoulos, “Impacts of noise on quenching of some models arising
in MEMS technology”, European Journal of Applied Mathematics, (2022)
1-33. https://doi.org/10.1017/S0956792522000262
27. Nikolopoulos, C., Eden, M.
& Muntean, “A. Multiscale simulation of
colloids ingressing porous layers with evolving
internal structure”, Int. J. Geomath 14, 1
(2023), https://doi.org/10.1007/s13137-022-00211-8. 28. R. Drosinou,
N. I. Kavallaris, A. Matzavinos,
C. V. Nikolopoulos, “A
stochastic parabolic model of MEMS driven by fractional Brownian motion”,
Journal of Mathematical Biology volume 86, Article number: 73 (2023), https://link.springer.com/article/10.1007/s00285-023-01897-6 |
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