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Analysis of continuous and discrete mathematical models in biology, chemistry and genetics
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O. Axelsson, J. Karátson: Krylov improvements of the Uzawa method for Stokes type operator matrices, NUMERISCHE MATHEMATIK 148:3, pp. 611-631 (2021), 2021 | B. Borsos, J. Karátson,: Quasi-Newton variable preconditioning for nonlinear nonuniformly monotone elliptic problems posed in Banach spaces, IMA JOURNAL OF NUMERICAL ANALYSIS, 2021 | B. Borsos, J. Karátson: Robust iterative solvers for Gao type nonlinear beam models in elasticity, COMPUTATIONAL METHODS IN APPLIED MATHEMATICS, 2021 | L. Boda, I. Farago, T. Kalmár-Nagy: The Average Method is much better than average,, Journal of Computational and Applid Mechanics, 2021 | I. Farago, R. Mosleh: Positively invariant Semi-Implicit Discrete Model for malaria propagation, Anals. Univ. I. Cuza Iassi. Mat. (N.S.) 66 (2020) 197-214., 2020 | P. Mandal, I. Farago: Operator splitting and error analysis in malaria modeling, Applied Mathematics and Computation 410 (2021) 126446, 2021 | P. Csomós, E. Sikolya: Numerical analysis view on general Trotter–Kato product formulae, Acta Scientiarum Mathematicarum (Szeged) 87, 307–329 (2021), 2021 | P. Csomós, M. Ehrhardt, B. Farkas: Operator splitting for abstract Cauchy problems with dynamical boundary condition, Operators and Matrices 15, 903–935 (2021), 2021 | S. Barua, A. Dénes, M. A. Ibrahim: A seasonal model to assess intervention strategies for preventing periodic recurrence of Lassa fever, Heliyon 7(2021), No. 8, e07760, 2021 | M. V. Barbarossa, N. Bogya, A. Dénes, G. Röst, H. V. Varma, Zs. Vizi: Fleeing lockdown and its impact on the size of epidemic outbreaks in the source and target regions – a COVID-19 lesson, Sci. Rep. 11(2021), 9233, 2021 | M. A. Ibrahim, A. Dénes: A mathematical model for Lassa fever transmission dynamics in a seasonal environment with a view to the 2017–20 epidemic in Nigeria, Nonlinear Anal. Real World Appl. 60(2021), 103310, 2021 | M. A. Ibrahim, A. Dénes: Threshold dynamics in a model for Zika virus disease with seasonality, Bull. Math. Biol. 83(2021), Article No. 27, 2021 | A. Dénes, G. Röst: Single species population dynamics in seasonal environment with short reproduction period, Comm. Pure Appl. Anal. 20 (2021), 755–762, 2021 | M. A. Ibrahim, A. Dénes: hreshold and stability results in a periodic model for malaria transmission with partial immunity in humans, Appl. Math. Comput. 392(2021), 125711, 2021 | L. Spek, M. Polner, K Dijkstra, S.A van Gils: Dynamics of delayed >> neural field models in two-dimensional spatial domains, Journal of Differential Equations ( under review), 2022 | Zlatev Z., Dimov I., Faragó I., Georgiev K., Havasi, Á.: Efficient implementation of advanced Richardson Extrapolation in an atmospheric chemical scheme, Journal of Mathematical Chemistry 60 219-238, 2022 | L. Spek, M. Polner, K Dijkstra, S.A van Gils: Dynamics of delayed neural field models in two-dimensional spatial domains, JOURNAL OF DIFFERENTIAL EQUATIONS 317 439-473, 2022 | B. Borsos, J. Karátson: QuasiNewton Iterative Solution of Non-Orthotropic Elliptic Problems in 3D with Boundary Nonlinearity, COMPUTATIONAL METHODS IN APPLIED MATHEMATICS 22 : 2 327-340, 2022 | B. Hingyi, J. ; Karátson: Detection of dead cores for reaction-diffusion equations with a non-smooth nonlinearity, Applied Numerical Mathematics, 177, 111-122, 2022 | J. Karátson,: Sobolev gradient type iterative solution methods for a nonlinear 4th order elastic plate equation, JOURNAL OF COMPUTATIONAL PHYSICS 463 Paper: 111235, 2022 | Zlatev Z., Dimov I., Faragó I., Georgiev K., Havasi, Á.: Running an atmospheric chemistry scheme from a large air pollution model by using advanced versions of the Richardson Extrapolation, LECTURE NOTES IN COMPUTER SCIENCE (0302-9743 1611-3349): 13127 pp 188-197, 2022 | Bayleyegn T., Faragó, I., Havasi, Á.: On the Consistency Order of Runge-Kutta Methods Combined with Active Richardson Extrapolation, LECTURE NOTES IN COMPUTER SCIENCE (0302-9743 1611-3349): 13127 pp 101-108, 2022 | P. Csomós, D. Kunszenti-Kovács: A second-order Magnus-type integrator for evolution equations with delay, IMA Journal of Numerical Analysis,, 2022 | B. Takács, I. Faragó, R. Horváth, D. Repovš: Qualitative Properties of Space-Dependent SIR Models with Constant Delay and Their Numerical Solutions, COMPUTATIONAL METHODS IN APPLIED MATHEMATICS 22 : 3 713-728., 2022 | R. Horváth: Numerical solution of differential equations, qualitative properties and applications, Csuhaj-Varjú, Erzsébet; Sziklai, Péter (szerk.) Conference on Developments in Computer Science : Budapest, Hungary, June 17-19, 2021, Proceedings, ISBN 978-963-489-388-2, 2022 | R. Opoku-Sarkodie, F. Bartha, M. Polner, G. Röst: Dynamics of an SIRWS model with waning of immunity and varying immune boosting period, JOURNAL OF BIOLOGICAL DYNAMICS 16:1 596-618., 2022 | F. A. Bartha, P. Boldog, T. Tekeli, Zs. Vizi, A. Dénes, G. Röst: Potential severity, mitigation, and control of Omicron waves depending on pre-existing immunity and immune evasion,, R. P. Mondaini (Ed.), Trends in Biomathematics: Stability and Oscillations in Environmental, Social and Biological Models – Selected Works from the 21st BIOMAT Consortiu, 2022 | T. Tekeli, A. Dénes, G. Röst: Adaptive group testing in a compartmental model of COVID-19, Math. Biosci. Eng., 19, 11018–11033., 2022 | M. A. Ibrahim, A. Dénes: A mathematical model for the spread of Varroa mites in honeybee populations: two simulation scenarios with seasonality, Heliyon 8, e10648., 2022 | T. Bayleyegn,| I. Faragó, Á. Havasi: On the consistency and convergence of classical Richardson extrapolation as applied to explicit one-step methods, Mathematical Modelling and Analysis, 2022 | I. Faragó, R. Mosleh: Some qualitative properties of the discrete models for malaria propagation, Applied Mathematics and Computation, 439 127628, 2023 | L.Boda, I. Faragó: Effectivety analysis of operator splitting and the Average Method, Ehrhardt, M., Günther, M. (eds) Progress in Industrial Mathematics at ECMI 2021. ECMI 2021. Mathematics in Industry) 39 (2022) 39-45 . Springer, Cham., 2022 | I. Faragó, M. E. Mincsovics, R. Mosleh: Qualitatively correct numerical methods for the basic Ross–Macdonald malaria model, Ehrhardt, M., Günther, M. (eds) Progress in Industrial Mathematics at ECMI 2021. ECMI 2021. Mathematics in Industry) 39 (2022) 75-81 . Springer, Cham., 2022 | I. Farago, G. Sebestyén: The Carleman linearization method for boundary value problems, in: Advances in Mathematics Research (edited by A. B. Baswell) 31(2022) Chapter 10, 259-292 Nova Science Publisher, ISBN 979-8-88697-332-7, 2022 | D. Keliger, I. Horváth, B.Takács,: Local-density dependent Markov processes on graphons with epidemiological applications,, Stochastic Processes and their Applications, 148, 324-352, 2022 | B. Takács, Y. Hadjimichael: High order discretization methods for spatial- dependent epidemic models, Mathematics and Computers in Simulation, Volume 198, 211-236,, 2022 | : M.E. Mincsovics , T. Kalmár-Nagy: Splitting headache: How well do splitting methods preserve stability?, International Journal of Non-Linear Mechanics https://doi.org/10.1016/j.ijnonlinmec.2022.104309., 2022 | Mónika Polner, Sándor Varró, Anett Vörös-Kiss: The role of the time delay in the reflection and transmission of ultrashort electromagnetic pulses on a system of parallel current sheets,, PHYSICA SCRIPTA 94 : 4 , 2019., 2019 | M. Kiss: An Ambarzumian type theorem on graphs with odd cycles, Ukrainian Mathematical Journal 74 (2023) 1916-1923, 2023 | P. Csomós, D. Kunszenti-Kovács: A second-order Magnus-type integrator for evolution equations with delay, IMA Journal of Numerical Analysis, Volume 43, Issue 5, September 2023, Pages 2965–2997, 2023 | T. Bayleyegn,| I. Faragó, Á. Havasi: On the consistency and convergence of classical Richardson extrapolation as applied to explicit one-step methods, Mathematical Modelling and Analysis 28 pp. 42-52,2023, 2023 | I. Faragó, R. Mosleh: Some qualitative properties of the discrete models for malaria propagation, Applied Mathematics and Computation, 439 127628, 2023 | L. Boda, I. Faragó: Effectivety analysis of operator splitting and the Average Method, Ehrhardt, M., Günther, M. (eds) Progress in Industrial Mathematics at ECMI 2021. ECMI 2021. Mathematics in Industry) 39 (2022) 39-45 . Springer, Cham., 2022 | M.E. Mincsovics , T. Kalmár-Nagy: Splitting headache: How well do splitting methods preserve stability?, International Journal of Non-Linear Mechanics https://doi.org/10.1016/j.ijnonlinmec.2022.104309., 2022 | T. Bayleyegn. I. Faragó, Á. Havasi: On the Consistency and Convergence of Repeated Richardson Extrapolation, . In: Nikolov Geno ; Georgiev Krassimir ; Datcheva Maria; Georgiev Ivan (szerk.) Numerical Methods and Applications : 10th International Conference, NMA 2022, Bo, 2023 | T. Bayleyegn. I. Faragó, Á. Havasi: On the Consistency and Convergence of Classical Richardson Extrapolation as Applied to Explicit One-Step Methods, MATHEMATICAL MODELLING AND ANALYSIS 28 (2023) 42-52, 2023 | T. Bayleyegn, I. Faragó, A. Havasi.: On the convergence of multipleRichardson extrapolation combined with explicit Runge–Kutta methods, Periodica Mathematica Hungarica (in press),, 2023 | S. Filipov, I. Faragó, A. Avdzhieva: Mathematical modelling of nonlinearheat conduction with relaxing boundary conditions, In: Georgiev, I.,Datcheva, M., Georgiev, K., Nikolov, G. (eds) Numerical Methods andApplications. NMA 2022. Lecture Notes in Computer Science) 13858. 146—158, Springer, 2023 | S. Filipov, J. Hristov, A. Avdzhieva , I. Faragó: A coupled PDE-ODE model for nonlinear transient heat transfer with convection heating at theboundary: Numerical solution by implicit time discretization, Axioms, 12 4 (2023) 323,, 2023 | Axelsson Owe, Karátson János, Magoulès Frédéric: Robust Superlinear Krylov Convergence for Complex Noncoercive Compact-Equivalent Operator Preconditioners, JOURNAL ON NUMERICAL ANALYSIS 61 : 2 pp. 1057-1079. , 23 p., 2023 | Castillo, Sebastian J.; Karátson János: Rates of robust superlinear convergence of preconditioned Krylov methods for elliptic FEM problems, Numerical Algorithms, 2023 | Karátson János, Stanislav Sysala, Michal Béres: Quasi-Newton variable preconditioning for nonlinear elasticity systems in 3D, Numerical Linear Algebra with Applications (in press), 2023 | I. Fekete, L. Lóczi: Linear multistep methods and global Richardson extrapolation,, Appl. Math. Lett., 108267 (2022), 2022 | S. Barua, M. A. Ibrahim, A. Dénes: A compartmental model for the spread of Nipah virus in a periodic environment, AIMS Math. (in press), 2023 | Barua, B. Das, A. Dénes: A compartmental model for COVID-19 to assess effects of non-pharmaceutical interven- tions with emphasis on contact-based quarantine, Studia Univ. Babes,–Bolyai Math. 68(2023), 679–697., 2023 | S. Barua, A. Dénes: Global dynamics of a compartmental model for the spread of Nipah virus, Heliyon 9, No. 9, e19682, 2023 | S. Barua, A. Dénes: Global dynamics of a compartmental model to assess the effect of transmission from deceased, Math. Biosci. Eng. 364(2023), 109059., 2023 | M. A. Ibrahim, A. Dénes: Mathematical modeling of SARS-CoV-2 transmission between minks and humans considering new variants and mink culling, Trop. Med. Infect. Dis. 8(2023), 39., 2023 | M. A. Ibrahim, A. Dénes: Stability and threshold dynamics in a seasonal mathematical model for measles outbreaks with double-dose vaccination, Mathematics 11(2023), 1791, 2023 | M. A. Ibrahim, A. Dénes: A mathematical model for Zika virus infection and microcephaly risk considering sexual and vertical transmission, Axioms 12(2023), 263, 2023 | M. Kiss: Spectral Determinants and an Ambarzumian Type Theorem on Graphs, INTEGRAL EQUATIONS AND OPERATOR THEORY 92 : 3 Paper: 24, 2020 | M. E. Mincsovics: Note on Weakly and Strongly Stable Linear Multistep Methods, HPC 2019: Advances in High Performance Computing, Springer pp 290-297, 2020 | M. E. Mincsovics: Discrete C^1 convergence of linear multistep methods, Journal of Computational and Applied Mathematics, Volume 363, pp 234-240, 2020 | P. Csomós, B. Takács: Operator splitting for space-dependent epidemic model,, Applied Numerical Mathematics, 159 (2021) 259–280, 2021 | Bayleyegn, T., Havasi, Á.: Multiple Richardson extrapolation and its combination with the implicit Euler method, Annales Univ. Sci. Budapest., Sect. Math., 63, pp. 101-121., 2020 | Zlatev Z., Dimov I., Faragó I., Georgiev K., Havasi, Á.: Efficient implementation of advanced Richardson Extrapolation in an atmospheric chemical scheme, Journal of Mathematical Chemistry (online) DOI: 10.1007/s10910-021-01300-z, 2021 | M. Kiss: An Ambarzumian type theorem on graphs with odd cycles, Ukrainian Mathematical Journal (to appear), 2021 | Karátson, J ; Kovács, B ; Korotov, S: Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary, IMA JOURNAL OF NUMERICAL ANALYSIS, 2019 | Owe Axelsson , Maya Neytcheva, János Karátson: Preconditioned iterative solution methods for linear systems arising in PDE-constrained optimization, : Robust and Constrained Optimization: Methods and Applications (ISBN 978-1-53614-835-0),, 2018 | László Simon: Multiple solutions of nonlinear elliptic functional differential equations,, Electronic Journal of Qualitative Theory of Differential Equations, 2018 | I. Faragó, R. Horváth: Qualitative properties of some discrete models of disease propagation, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2018 | József, Csóka ; István, Faragó ; Róbert, Horváth ; János, Karátson ; Sergey, Korotov: Qualitative properties of nonlinear parabolic operators II.: the case of PDE systems, JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS 468 64-86, 2018 | Bálint, Takács, Róbert Horváth, István Faragó: The effect of tree diffusion in a two-dimensional continuous model for Easter Island, EUROPEAN JOURNAL OF MATHEMATICS (to appear), 2019 | A. Dénes, G. Röst: Dynamics of an infectious disease including ectoparasites, rodents and humans, Trends in Biomathematics: Modeling, Optimization and Computational Problems (ed. R. Mondaini), Springer, 2018, pp. 59–73, 2018 | A. Dénes, L. Székely: Small solutions of the damped half-linear oscillator with step function coefficients, Electronic Journal of Qualitative Theory of Differential Equations, 2018 | I. Faragó, M. Mincsovics, R. Mosleh: Reliable numerical modelling of malaria propagation, APPLICATIONS OF MATHEMATICS, 2018 | M. V. Barbarossa, M. Polner, G. Röst,: Temporal evolution of immunity distributions in a population with waning and boosting, COMPLEXITY, 2018 | Mónika Polner, Sándor Varró, Anett Vörös-Kiss: Scattering of ultrashort electromagnetic pulses on a system of two parallel current sheets, Kvantumelektronika 2018: VIII. Szimpózium a hazai kvantumelektronikai kutatások eredményeiről, 2018 | P. Csomós, H. Mena: Fourier-Splitting method for solving hyperbolic LQR problems, Numerical Algebra, Control and Optimization, 2018 | István Faragó, Gabriella Svantnerné Sebestyén: Operator splitting methods for the Lotka–Volterra equations, Electronic Journal of Qualitative Theory of Differential Equations, 2018 | S. Filipov, I. Faragó: Implicit Euler time discretization and FDM with Newton method in nonlinear heat transfer modelling, Mathematical Modeling (to appear), 2018 | Karátson, J ; Kovács, B ; Korotov, S: Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary, IMA JOURNAL OF NUMERICAL ANALYSIS, 2019 | Bálint, Takács, Róbert Horváth, István Faragó: The effect of tree diffusion in a two-dimensional continuous model for Easter Island, European Journal of Mathematics 5 (2019) 845-857., 2019 | S. Filipov, I. Faragó: Implicit Euler time discretization and FDM with Newton method in nonlinear heat transfer modelling, Mathematical Modeling 2 (2018) 94-98., 2018 | Axelsson, Owe ; Neytcheva, Maya ; Karátson, János: Preconditioned Iterative Solution Methods for Linear Systems Arising in PDE-Constrained Optimization, In: Dewey, Clark (szerk.) Robust and Constrained Optimization : Methods and Applications Hauppauge (NY), Amerikai Egyesült Államok : Nova Science Publishers, (2019) pp. 8, 2019 | Borsos, B. ; Karatson, J.: Variable preconditioning for strongly nonlinear elliptic problems, Journal of Computational and Appliked Mathematics V350 pp. 155-164 (2019), 2019 | Horváth, R. ; Faragó, I. ; Karátson, J.: Qualitative properties of discrete nonlinear parabolic operators, NUMERISCHE MATHEMATIK 143 : 3 pp. 529-553. , 27 p. (2019), 2019 | Karátson, J.: Sobolev gradient preconditioning for elliptic reaction–diffusion problems with some nonsmooth nonlinearities, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS 363 pp. 223-233. (2019), 2019 | I. Faragó, S. Filipov, I. Gospodinov: Replacing the finite difference methods for nonlinear two-point boundary value problems by successive application of the linear shooting method, Journal of Computational and Applied Mathematics, 358 (2019) 46-60., 2019 | I. Faragó, D. Repovs: Eigenvalue problems with unbalanced growth: nonlinear patterns and standing wave solutions, Nonlinear Analysis 188 (2019) 377-388., 2019 | Z. Zlatev, I. Dimov,, I. Faragó, K. Georgiev, A. Havasi.: Explicit Runge-Kutta methods combined with advanced versions of the Richardson extrapolation, Computational Methods in Applied Mathematics (2019) https://doi.org/10.1515/cmam-2019-001, 2019 | B. Takács, R. Horváth, I. Faragó.: The SIR model with non-symmetric spatial dependence,, Computers & Mathematics with Applications, (2019) https://doi.org/10.1016/j.camwa.2019.07.001. (published online), 2019 | Z. Zlatev, I. Dimov, I. Faragó, K. Georgiev,A. Havasi: Large-scale air pollution modelling in Europe under different climatic scenarios,, Int. J. of Big Data Mining for Global Warming (2019) (accepted), 2019 | Z. Zlatev, I.Dimov, I. Faragó, K. Georgiev, A. Havasi: Absolute stability and implementation of the two-times repeated Richardson extrapolation together with explicit Runge-Kutta methods., Lecture Notes in Computer Science, Springer, Volume 11386 (2019) 678-686., 2019 | Z. Zlatev, I.Dimov, I. Faragó, K. Georgiev, A. Havasi.: Stability properties of repeated Richardson extrapolation applied together with some implicit Runge-Kutta methods, Lecture Notes in Computer Science, Springer, Volume 11386 (2019) 114-125., 2019 | P. Csomós: Magnus-type integrator for semilinear delay equations with an application to epidemic models, Journal of Computational and Applied Mathematics 363 (2020) 92–105, 2020 | L. Simon,: Multiple solutions of nonlinear partial functional differential equations and systems,, Electron. J. Qual. Theory Differ. Equ. 2019. No. 21, 1-16., 2019 | R. Horváth: On some discrete qualitative properties of implicit finite difference solutions of nonlinear parabolic problems, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS 364 Paper: 112330, 2020 | E. Bánhegyi, A. Dénes, J. Karsai, L. Székely: The efect of the needle exchange program on the spread of some sexually transmitted diseases, Math. Biosci. Eng. 16(2019), No. 5, 4506–4525., 2019 | Karátson, J ; Kovács, B ; Korotov, S: Discrete maximum principles for nonlinear elliptic finite element problems on surfaces with boundary, IMA JOURNAL OF NUMERICAL ANALYSIS 40(2), pp. 1241-1265 (2020), 2020 | Karátson, J.: Sobolev gradient preconditioning for elliptic reaction–diffusion problems with some nonsmooth nonlinearities, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS 363 pp. 223-233 (2020), 2020 | Z. Zlatev, I. Dimov, I. Faragó, K. Georgiev, A. Havasi: Large-scale air pollution modelling in Europe under different climatic scenarios,, Int. J. of Big Data Mining for Global Warming, 2019 | R. Horváth: On some discrete qualitative properties of implicit finite difference solutions of nonlinear parabolic problems, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS 364 Paper: 112330, 2020 | I. Faragó, F. Izsák, P. Simon (editors): Progress in Industrial Mathematics at ECMI 2018, 20th European Conference on Mathematics for Industry, ECMI 2018, Budapest Hungary, June 18-22, 2018, Revised Selected Pap, Springer, 2019 | I. Faragó, Á. Havasi. Z. Zlatev: Richardson extrapolation for space-time discretization methods with application to the advection equation, Időjárás, 123 (2019) 135-146., 2019 | B. Takács, R. Horváth, I. Faragó.: Space dependent models for studying the spread of some diseases, Computers & Mathematics with Applications, 80 (2020) 395–404., 2020 | M. Cencelj, I. Farago, R. Horvath, D. Repovs: On nonlinear Schrödinger equations on the hyperbolic space, Journal of Mathematical Analysis and Applications, 2020 | I. Farago, S. Filipov.: The linearization method as a basis to derive the relaxation and shooting methods, „A closer look at boundary-value problems”, edited by M. Avci, Series:Theoretical and Applied Mathematics, Nova Science Publisher, New York, Ch.5, (2020) 183-210, 2020 | I. Faragó, F. Dorner: Two epidemic propagation models and their properties, Studies in Computational Intelligence, 2020 | I. Farago, S. Filipov, A. Avdzhieva, G. Sebestyén: A numerical approching to solving unsteady one dimensiőnal nonlinear diffusion equations, „A Closer Look at the Diffusion Equation”, edited by J. Hristov, Series: Mathematics Research Developments, Nova Science Publisher, New York, Ch.1, (2020), 2020 | L. Simon: On qualitative behavior of multiple solutions of quasilinear parabolic functional equations, Electronic Journal of Qualitative Theory of Differential Equations, 2020 | Sz. Beretka, G. Vas.: Saddle-node bifurcation of periodic orbits for a delay differential equation, J. Differential Equations 269 (2020), no. 5, 4215–4252, 2020 | É. Muqbel, G. Vas, G. Röst: Periodic orbits and global stability for a discontinuous SIR model with delayed control, Qual. Theory Dyn. Syst. 19 (2020), no. 2, 2020 | Sz. Beretka, G. Vas: Stable periodic solutions for Nazarenko's equation, Communications on Pure & Applied Analysis 19 (2020), no. 6, 3257–3281., 2020 | Zlatev, Z., Dimov, I., Faragó, I., Georgiev, K., Havasi, Á..: Studying the Influence of Climate Changes on European Ozone Levels, Large-Scale Scientific Computing. Springer International Publishing, Cham, pp. 391-399., 2020 | O. Axelsson, J. Karátson: Superior properties of the PRESB preconditioner for operators on two-by-two block form with square blocks, NUMERISCHE MATHEMATIK, 146, pp. 335–368 (2020), 2020 | P. Csomós, B. Takács: Operator splitting for space-dependent epidemic model,, Applied Numerical Mathematics, 159 (2021) 259–280, 2021 | A. Dénes, G. Röst,: Global analysis of a cancer model with drug resistance due to microvesicle transfer, R. P. Mondaini (Ed.),Trends in biomathematics: modeling cells, flows, epidemics, and the environment, Springer, Cham, 2020, pp. 71–80., 2020 | G. Röst, F. A. Bartha, N. Bogya, P. Boldog, A. Dénes, T. Ferenci, K. J. Horváth, A. Juhász, Cs. Nagy, T. Tekeli, Zs. Vizi, B. Oroszi,: Early phase of the COVID-19 outbreak in Hungary and post-lockdown scenarios, Viruses, 12(2020) No. 7, 708., 2020 | A. Dénes, Y. Muroya, G. Röst: Global stability of a multistrain SIS model with superinfection and patch structure, Math. Methods Appl. Sci. 43(2020), 9671–9680, 2020 | P. Boldog, T. Tekeli, Zs. Vizi, A. Dénes, F. A. Bartha, G. Röst: Risk assessment of novel coronavirus COVID-19 outbreaks outside China, J. Clin. Med. 9(2020), No. 571, 12 pp, 2020 |
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