Follow
Joanna Balbus
Joanna Balbus
Institute of Mathematics and Computer Science, Wrocław University of Technology, Poland
Verified email at pwr.wroc.pl
Title
Cited by
Cited by
Year
Mathematical two-compartment model of human cholesterol transport in application to high blood cholesterol diagnosis and treatment
O Hrydziuszko, A Wrona, J Balbus, K Kubica
Electronic Notes in Theoretical Computer Science 306, 19-30, 2014
242014
Two-compartment model as a teaching tool for cholesterol homeostasis
A Wrona, J Balbus, O Hrydziuszko, K Kubica
Advances in physiology education 39 (4), 372-377, 2015
92015
A model of gallbladder motility
M Żulpo, J Balbus, P Kuropka, K Kubica
Computers in Biology and Medicine 93, 139-148, 2018
82018
Mathematical analyses of two-compartment model of human cholesterol circulatory transport in application to high blood cholesterol prevention, diagnosis and treatment
O Hrydziuszko, J Balbus, M Żulpo, A Wrona, K Kubica
Theoretical Computer Science 608, 98-107, 2015
82015
A computer study of the risk of cholesterol gallstone associated with obesity and normal weight
K Kubica, J Balbus
Scientific Reports 11 (1), 8868, 2021
72021
Time-averaging and permanence in nonautonomouscompetitive systems of PDEs via Vance-Coddington estimates
J Balbus, J Mierczyński
Discrete and Continuous Dynamical Systems-B 17 (5), 1407-1425, 2012
62012
Mathematical modeling of cholesterol homeostasis
K Kubica, J Balbus
Control Theory in Biomedical Engineering, 43-61, 2020
42020
Attractivity and stability in the competitive systems of PDEs of Kolmogorov type
J Balbus
Applied Mathematics and Computation 237, 69-76, 2014
32014
Permanence in nonautonomous competitive systems with nonlocal dispersal
J Balbus
Journal of Mathematical Analysis and Applications 447 (1), 564-578, 2017
22017
Average conditions for extinction in nonautonomous Kolmogorov systems
J Pętela
Nonlinear Analysis: Theory, Methods & Applications 72 (3-4), 1542-1560, 2010
22010
Extinction in nonautonomous Kolmogorov systems
J Pętela
Applicationes Mathematicae 2 (37), 185-199, 2010
12010
Permanence in species nonautonomous competitive reaction-diffusion-advection system of Kolmogorov type in heterogeneous environment
J Balbus
Electronic Journal of Qualitative Theory of Differential Equations 2018 (19 …, 2018
2018
WITHDRAWN: Average conditions for extinction in nonautonomous Kolmogorov systems
J Pętela
Nonlinear Analysis: Real World Applications, 2009
2009
Vaccination Strategies based on a Mathematical Model of Epidemics Considering the Age Structure of the Population
M URBAN, J JODŁOWSKA, J BALBUS, K KUBICA
The system can't perform the operation now. Try again later.
Articles 1–14