Nicolina Pop

Prof. Dr. Nicolina Pop

Department of Physical Foundation of Engineering, Politehnica University Timișoara, Timișoara, RO30223, Romania
orcid

Research Focus & Metrics

Academic Career Length

16Years (2011-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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28 August 2014 in Journal of Thermal Analysis and Calorimetry
Verified
Journal Article
Closed access
PDF file
MRMihaela Răduca
Mihaela Răduca
CHCornel Haţiegan
Cornel Haţiegan
NPNicolina Pop
Nicolina Pop
EREugen Răduca
Eugen Răduca
Gillich Gilbert-RainerGillich Gilbert-Rainer
Gillich Gilbert-Rainer

1 June 2016 in Applied Thermal Engineering
Verified
Journal Article
Closed access
LCLenuţa Cîndea
Lenuţa Cîndea
CHCornel Haţiegan
Cornel Haţiegan
NPNicolina Pop
Nicolina Pop
RNRomeo Negrea
Romeo Negrea
EREugen Răduca
Eugen Răduca
MNMarian-Dumitru Nedeloni
Marian-Dumitru Nedeloni

16 February 2021 in Atomic Data and Nuclear Data Tables
Verified
Journal Article
Closed access
NPNicolina Pop
Nicolina Pop
FIFelix-Iosif Iacob
Felix-Iosif Iacob
SNS. Niyonzima
S. Niyonzima
AAA. Abdoulanziz
A. Abdoulanziz
VLVincenzo Laporta
Vincenzo Laporta
JMJanos Zsolt Mezei
Janos Zsolt Mezei

30 September 2022 in Preprints.org
Verified
Preprint
Open access
PDF file
RERemus-Daniel Ene
Remus-Daniel Ene
NPNicolina Pop
Nicolina Pop
MLMaria Lapadat
Maria Lapadat
LDLuisa Izabel DUNGAN
Luisa Izabel DUNGAN
This work emphasizes some geometrical properties of the Maxwell--Bloch equations. Based on these properties the closed-form solutions of their equations are established. Thus, the Maxwell-Bloch equations are reduced to a nonlinear differential equation depending on an auxiliary unknown function. The approximate analytical solutions were built using the Optimal Homotopy Asymptotic Method (OHAM). A good agreement between the analytical and corresponding numerical results was found. The accuracy of the obtained results is validated through the representative figures. This procedure could be successfully applied for more dynamical systems with geometrical properties.

1 May 2015 in Journal of Thermal Analysis and Calorimetry
Verified
Journal Article
Closed access
PDF file
ACAdrian Eugen Cioablă
Adrian Eugen Cioablă
NPNicolina Pop
Nicolina Pop
DCDelia Gabriela Calinoiu
Delia Gabriela Calinoiu
GTGavrila Trif-Tordai
Gavrila Trif-Tordai

4 November 2022 in Mathematics
Verified
Journal Article
Open access
PDF file
RERemus-Daniel Ene
Remus-Daniel Ene
NPNicolina Pop
Nicolina Pop
MLMaria Lapadat
Maria Lapadat
LDLuisa Izabel DUNGAN
Luisa Izabel DUNGAN
This paper emphasizes some geometrical properties of the Maxwell–Bloch equations. Based on these properties, the closed-form solutions of their equations are established. Thus, the Maxwell–Bloch equations are reduced to a nonlinear differential equation depending on an auxiliary unknown function. The approximate analytical solutions were built using the optimal homotopy asymptotic method (OHAM). These represent the ε-approximate OHAM solutions. A good agreement between the analytical and corresponding numerical results was found. The accuracy of the obtained results is validated through the representative figures. This procedure is suitable to be applied for dynamical systems with certain geometrical properties.