2020
2021
2022
48. Neuron Scale Modeling of Prion Production with the Unfolded Protein Response, M. Adimy, L. Babin, L. Pujo-Menjouet, SIAM J. APPLIED DYNAMICAL SYSTEMS, 2022
47. Why Are Periodic Erythrocytic Diseases so Rare in Humans? M. Adimy, L. Babin, L. Pujo-Menjouet, Bulletin of Mathematical Biology (2022) 84:19 https://doi.org/10.1007/s11538-021-00973-6
46. Forecasting the Effect of Pre-Exposure Prophylaxis (PrEP) on HIV Propagation with a System of Differential–Difference Equations with Delay, M. Adimy, J. Wu, J. Molina, L. Pujo-Menjouet, G. Ranson, Mathematics 2022, 10, 4093. https://doi.org/10.3390/math10214093
45. Theoretical evidence of osteoblast self-inhibition after activation of the genetic regulatory network controlling mineralization, A. Chekroun, L. Pujo-Menjouet, S. Falcoz , K. Tsuen, K. Yueh-Hsun Yang, J-P. Berteau, Journal of Theoretical Biology 537 (2022) 111005
2023
52. « A multigroup approach to delayed prion production», M. Adimy, A. Chekroun, L. Pujo-Menjouet, M. Sensi, Discrete and Continuous Dynamical Systems - Series B doi:10.3934/dcdsb.2023209
51. « Q-well-posedness of an Abeta-protein polymerization model», L. M. Tine, C. Gueye, L. Pujo-Menjouet, S. I. Ciuperca, Math. Model. Nat. Phenom., Forthcoming article. 07 September 2023 DOI: 10.1051/mmnp/2023028
50. Toward an Early Diagnosis for Alzheimer’s Disease Based on the Perinuclear Localization of the ATM Protein, E. Berthel, L. Pujo-Menjouet, E. Le Reun, L. Sonzogni, J. Al-Choboq, A. Chekroun, A. Granzotto, C. Devic, M. L. Ferlazzo, S. Pereira, M. Bourguignon, N. Foray, Cells, 2023
49. Estimation of the basic reproductive number in case of influenza outbreak in a short-stay geriatric unit using high-resolution contact data, M.-P. Gustin, L. Pujo-Menjouet, and P. Vanhems, Scientific Reports, 13, 10547, 2023
2024
58. « Language Competition: Analysis and Qualitative Simulations of a Deterministic Age-Structured Mathematical Model », M. Bergot, L. M. Tine, L. Pujo-Menjouet, N. Pagès, V. Arnaud, F. Pellegrino,G. Walthers (en préparation)
57. « A new data augmentation method: Generating biological images to train deep-learning-based segmentation models », T. de Mondesir, P. Lemarre, T. Loureaux, L. Pujo-Menjouet, H. Rezaei, S. S. Sindi (soumis)
57. « A qualitative analysis of a Aβ-monomer model with inflammation processes for Alzheimer’s disease », I. Ciuperca, L. Pujo-Menjouet, L. Matar-Tine, N. Torres, V. Volpert (soumis)
56. « Predicting Bone Protein Expression: A Stiffness-Dependent Gene Regulation Model », J.-P. Berteau, K. Y. Yang, A. Chekrou, L. Pujo-Menjouet (soumis)
55. «Influence of dating applications on the chances for singles to form couples and vice versa: a mathematical approach », M. Barnajee, M. Estavoyer, L. Pujo-Menjouet, N. Torres, V. Volpert (soumis)
5. «Influence of dating applications on the chances for singles to form couples and vice versa: a mathematical approach », M. Barnajee, M. Estavoyer, L. Pujo-Menjouet, N. Torres, V. Volpert (soumis)
57. « A qualitative analysis of a Aβ-monomer model with inflammation processes for Alzheimer’s disease », I. Ciuperca, L. Pujo-Menjouet, L. Matar-Tine, N. Torres, V. Volpert (Royal Society Open Science, 11: 231536, https://doi.org/10.1098/rsos.231536)
55. « Oscillations in neuronal activity: a neuron-centered spatiotemporal model of the Unfolded Protein Response », E. M. Miller, C. D. Chan, C. Montes-Matamoros, O. Sharif, L. Pujo-Menjouet, M. R. Lindstrom, Bulletin of Mathematical Biology (Bulletin of Mathematical Biology (2024) 86:82 https://doi.org/10.1007/s11538-024-01307-y)
54. « A mathematical model to describe the formation of perinuclear ATM crown and the effect of irradiation and antioxidants in cells affected by Alzheimer’s disease », P. Mazel, N. Foray, L. Pujo-Menjouet, Lecture Notes on Mathematical Modellling in the Life Sciences (accepté)
53. « A qualitative analysis of a Aβ-monomer model with inflammation processes for Alzheimer’s disease», I. Ciuperca, L. Pujo-Menjouet, L. Matar-Tine, N. Torres, V. Volpert, Royal Society, Open Science, (R. Soc. Open Sci. 11: 231536. https://doi.org/10.1098/rsos.231536)
2019
42. Alzheimer Disease: Convergence Result from a Discrete Model Towards a Continuous One, M. Caléro, I. S. Ciuperca, L. Pujo-Menjouet, L. M. Tine, Trends in Biomathematics: Mathematical Modeling for Health, Harvesting, and Population Dynamics, Ed. Springer International Publishing, pp 397-431, October 2019)
41. A model for megakaryopoiesis with state dependent delay, L. Boullu, L. Pujo-Menjouet, J. Wu, (SIAM, volume 79, issue 4, p. 1218-1243, 2019)
40. Modeling the spatial propagation of Aß oligomers in Alzheimer disease, M. A. Restrepo, P. Lemarre, L. Pujo-Menjouet, L. M. Tine, S. I. Ciuperca, (ESAIM: PROCEEDINGS AND SURVEYS, 2019)
39. Stability analysis of an equation with two delays and application to the production of platelets delay, L. Boullu, L. Pujo-Menjouet, J. Bélair, (DCDS-B, doi:10.3934/dcdss.2020131)
38. Alzheimer’s disease and prion: an in vitro mathematical model, I.S. Ciuperca, M. Dumont, A. Lakmeche, P. Mazzocco, L. Pujo-Menjouet, H. Rezaei, L. M. Tine (Discrete & Continuous Dynamical Systems - B, vol. 24, 10, p.5225-5260, 2019)
2018
37. A novel multiscale mathematical model for building bone substitute materials for children, A. Chekroun, L. Pujo-Menjouet, J.-P. Berteau, (Materials, 11, 1045; doi:10.3390/ma11061045, 2018)
36. The different distribution of enzymatic collagen cross-links found in adult and children bone result in different mechanical behavior of collagen, B. Depalle, A. G. Duarte, I. A. K. Fieldler, L. Pujo-Menjouet, M. J. Buehler, J.-P. Berteau, (Bone, 110, 107-114, 2018)
35. Generalizing a Mathematical Model of Prion Aggregation Allows Strain Coexistence and Co-Stability by Including a Novel Misfolded Species, P. Lemarre, L. Pujo-Menjouet, S.S. Sindi (J. Math Biol. , doi: 10.1007/s00285-018-1280-4, 2018)
34. Stability Analysis of a Steady State of a Model Describing Alzheimer’s Disease and Interactions with Prion Proteins, M. Helal, A. Lakmeche, P. Mazzocco, A. Perrillat-Mercerot, L. Pujo-Menjouet, H. Rezaei, L. M. Tine (J Math Biol. , doi: 10.1007/s00285-018-1267-1, 2018)
33. Global Asymptotic Stability and Oscillations for a Delay Differential Equation Modeling Platelet Production, L. Boullu, M. Adimy, F. Crauste, L. Pujo-Menjouet, (Discrete &Continuous Dynamical Systems - B, 22, 11, 1, 26, doi: 10.3934/dcdsb.2018259 , 2018)
2017
32. Estimates and impact of lymphocyte division parameters from CFSE data using mathematical modelling, P. Mazzocco, S. Bernard, L. Pujo-Menjouet (Plos One, https://doi.org/10.1371/journal.pone.0179768, 2017)
31. The illusion of Life, L. Pujo-Menjouet, A. Wessel-Therhorn (Cambridge, MA: The MIT Press, Massachusetts Institute of Technology, Vol. 14, Pages 4-5, 2017)
2016
30. Mathematical models of radiation action on living cells : From target theory to the modern approaches. A historical and critical review, L. Bodgi, A. Canet, L. Pujo-Menjouet, A. Lesne, J-M. Victor, N. Foray, (Journal of Theoretical Biology, 394, 2016, 93-101)
29. First passage times in homogeneous nucleation : Dependence on the total number of particles,R. Yvinec, S. Bernard, E. Hingant, L. Pujo-Menjouet, (The journal of chemical physics, 2016, 144, 034106, doi : 10.1063/1.4940033)
2014
26. A micellar on-pathway intermediate step explains the kinetic of prion amyloid formation, M.-T. Alvarez-Martinez, P. Fontes, J.-D. Arnaud, E. Hingant, L. Pujo-Menjouet and J.-P. Liautard, (PLOS Computational Biology, 2014, vol 10, Issue 8, e1003735)
25. Structures de Turing et équations de réaction-diffusion, L. Pujo-Menjouet, (book chapter: Epistémologies et pratiques de la modélisation et de la simulation, tome 2, 2014)
2013
2012
2011
22. Dynamics of polymerization shed light on the mechanisms that lead to multiple amyloid structures of the prion protein,M.-T. Alvarez-Martinez, P. Fontes, V. Zomosa-Signoret, J.-D. Arnaud, E. Hingant, L. Pujo-Menjouet and J.-P. Liautard, (Biochimica et Biophysica Acta (BBA) - Proteins & Proteomics, vol. 1814, pp. 1305-1317, 2011)
21. Multi-Agent Systems and Blood Cell Formation, N. Bessonov, I. Demin, P. Kurbatova, L. Pujo-Menjouet, V. Volpert, Multi-Agent Systems, chapitre de livre “MULTI AGENT SYSTEMS MODELING, INTERACTIONS, SIMULATIONS AND CASE STUDIES, InTech Publishers (2011) pp 395-424
2010
20. Modélisation numérique de l’hématopoïèse, M. Adimy, F. Crauste, L. Pujo-Menjouet, chapitre de livre, Hermès Science Publications, Le passage de la culture au numérique : une grande transformation
19. Mathematical Modeling of Hematopoiesis, S. Bernard, C. Colijn, J. Lei, M.C. Mackey, L. Pujo-Menjouet, Encyclopedia of Life Support Systems (EOLSS), UNESCO ENCYCLOPEDIA
2008
17. Modélisation de la dynamique de l’hématopoïèse normale et pathologique, M. Adimy, S. Bernard, J. Clairambault, F. Crauste, S. Génieys, L. Pujo-Menjouet, Hématologie (2008) ; 14 (5) : 339-50
16. Adding Self-Renewal in Committed Erythroid Progenitors Improves the Biological Relevance of a Mathematical Model of Erythropoiesis, F. Crauste, L. Pujo-Menjouet, S. Génieys, C. Molina, O. Gandrillon, Journal of Theoretical Biology 250 (2008) 322–338
15. Diagnostics of the AML with immunophenotypical data, A. Plesa , G. Ciuperca, S. Genieys, V. Louvet, L. Pujo-Menjouet, C. Dumontet, V. Volpert, Journal Mathematical Modelling of Natural Phenomena, Vol(2008), Vol. 2, No. 1, pp. 104-123
14. Cell Modelling of Hematopoiesis, N. Bessonov, L. Pujo-Menjouet, V. Volpert, Journal Mathematical Modelling of Natural Phenomena, (2008), Vol. 2, No. 1, pp. 81-103
2006
13. Mathematical analysis of the dynamics of the prion proliferation, M. Greer, L. Pujo-Menjouet, G. Webb, Journal of Theoretical Biology , vol. 242, 598-606, 2006.
12. Analysis of a Model for the Dynamics of Prions, J. Prüss, L. Pujo-Menjouet, G. Webb et R. Zacher, Discrete and Continuous Dynamical Systems – B Vol. 6 No. 1, 215-225, 2006.
11. Modeling transcriptional feedback loops: The role of Gro/TLE1 in Hes1 oscillations, S. Bernard, B. Cajavec, L. Pujo-Menjouet, M. C. Mackey,H. Herzel, Philosophical Transactions of Royal Society Series A , 364, 1155-1170, 2006.
10 . Periodic Oscillations of Blood Cell Populations in Chronic Myelogenous Leukemia, C. O. Hu, M. C. Mackey, L. Pujo-Menjouet, J. Wu, SIAM J. Math. Anal., 38 (1), 166–187, 2006.
2005
9. Long Period Oscillations in a Go Model of Hematopoietic Stem Cells, S. Bernard, L. Pujo-Menjouet, M.C. Mackey, SIAM Journal on Applied Dynamical Systems – vol 4, Number 2, 312 - 332, 2005.
8. On the stability of a nonlinear maturity structured model of cellular proliferation, M. Adimy, F. Crauste, L. Pujo-Menjouet, Discrete and Continuous Dynamical Systems B, Volume 12, Number 3, March, 501-522, 2005.
2004
2003
6. A mathematical model describing cellular division with a proliferating phase duration depending on the maturity of cells, M. Adimy, L. Pujo-Menjouet, Electron. J. Diff. Eqns., Vol. 2003, No. 107, 1-14, 2003.
5. Asymptotic behavior of a singular transport equation modelling cell division, M. Adimy, L. Pujo-Menjouet, DCDBS – B, Volume 3, Number 3, 439–456, 2003.
4. Analysis of Cell Kinetics Using a Cell Division Marker : Mathematical Modeling of Experimental Data, S. Bernard, L. Pujo-Menjouet, M.C. Mackey, Biophysical Journal, Vol. 84, 3414-3424, 2003.
2001
2000
1997
1. Etude d’une équation de transport semi-linéaire avec retards modélisant une population de cellules sanguines, L. Pujo-Menjouet, Actas de las V Jornadas Zaragoza-Pau de Matemática Aplicada y Estadística, 1997.
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