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Irina Pettersson (nee Pankratova)
Irina Pettersson (nee Pankratova)
Chalmers University of Technology and the University of Gothenburg
Подтвержден адрес электронной почты в домене chalmers.se
Название
Процитировано
Процитировано
Год
Homogenization and concentration for a diffusion equation with large convection in a bounded domain
G Allaire, I Pankratova, A Piatnitski
Journal of Functional Analysis 262 (1), 300-330, 2012
232012
On the behaviour at infinity of solutions to stationary convection-diffusion equation in a cylinder
I Pankratova, A Piatnitski
DCDS-B 11 (4), 2009
152009
Homogenization of the spectral problem for periodic elliptic operators with sign-changing density function
SA Nazarov, IL Pankratova, AL Piatnitski
Archive for rational mechanics and analysis 200, 747-788, 2011
142011
Spectral asymptotics for an elliptic operator in a locally periodic perforated domain
I Pankratova, K Pettersson
Applicable Analysis 94 (6), 1207-1234, 2015
132015
Homogenization of convection-diffusion equation in infinite cylinder
I Pankratova, A Piatnitski
Networks and Heterogeneous Media 6 (1), 111-126, 2011
122011
Localization effect for a spectral problem in a perforated domain with Fourier boundary conditions
VC Piat, I Pankratova, A Piatnitski
SIAM Journal on Mathematical Analysis 45 (3), 1302-1327, 2013
102013
Derivation of cable equation by multiscale analysis for a model of myelinated axons
C Jerez-Hanckes, I Pettersson, V Rybalko
arXiv preprint arXiv:1805.01708, 2018
92018
Homogenization of a nonstationary convection-diffusion equation in a thin rod and in a layer
G Allaire, I Pankratova, A Piatnitski
SeMA Journal 58, 53-95, 2012
92012
Two-scale convergence in thin domains with locally periodic rapidly oscillating boundary
I Pettersson
arXiv, 2017
72017
Homogenization of spectral problem for locally periodic elliptic operators with sign-changing density function
I Pankratova, A Piatnitski
Journal of Differential Equations 250 (7), 3088-3134, 2011
52011
Homogenization of a convection–diffusion equation in a thin rod structure
G Panasenko, I Pankratova, A Piatnitski
Integral Methods in Science and Engineering, Volume 1: Analytic Methods, 279-290, 2009
42009
Spectral asymptotics for a singularly perturbed fourth order locally periodic elliptic operator
A Chechkina, I Pankratova, K Pettersson
Asymptotic Analysis 93 (1-2), 141-160, 2015
32015
Multiscale analysis of myelinated axons
C Jerez-Hanckes, IA Martínez, I Pettersson, V Rybalko
Emerging Problems in the Homogenization of Partial Differential Equations, 17-35, 2021
22021
Derivation of a bidomain model for bundles of myelinated axons
C Jerez-Hanckes, IAM Ávila, I Pettersson, V Rybalko
Nonlinear Analysis: Real World Applications 70, 103789, 2023
12023
A small-scale implementation of inquiry-based teaching in a single-variable calculus course for first-year engineering students
O Viirman, I Pettersson
Hiroshima Journal of Mathematics Education 15 (2), 129-139, 2022
12022
What to do when there is no formula? Navigating between less and more familiar routines for determining velocity in a calculus task for engineering students.
O Viirman, I Pettersson
Calculus in Upper Secondary and Beginning University Mathematics …, 2019
12019
Programming in mathematics teacher education–a collaborative teaching approach
O Viirman, I Pettersson, J Björklund, J Boustedt
INDRUM 2018, 2018
12018
Stationary convection-diffusion equation in an infinite cylinder
I Pettersson, A Piatnitski
arXiv, 2017
12017
Cell Electropermeabilization Modeling via Multiple Traces Formulation and Time Semi-Implicit Coupling
IAM Ávila, C Jerez-Hanckes, I Pettersson
arXiv preprint arXiv:2403.19371, 2024
2024
Cell Electropermeabilization Modeling via Multiple Traces Formulation and Time Semi-Implicit Coupling
IA Martínez Ávila, C Jerez-Hanckes, I Pettersson
arXiv e-prints, arXiv: 2403.19371, 2024
2024
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Статьи 1–20