Ivric Valaire Yatat Djeumen
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Ivric Valaire Yatat Djeumen has a total of 33 co-authors. Here are the top co-authors by number of shared publications:
- Yves Dumont
CIRAD, Umr AMAP, Pôle de Protection des Plantes, Saint Pierre, France
10 shared publications P. Couteron
4 shared publicationsJean Jules Tewa
National Advanced School of Engineering of Yaoundé, Yaoundé, Cameroon
3 shared publications- Jean Jules Tewa
University of Yaoundé I
3 shared publications J. J. Tewa
National Advanced School of Engineering of Yaoundé, Department of Mathematics and Physics, University of Yaoundé I, Yaoundé, Cameroon
2 shared publications- Pierre Couteron
AMAP, University of Montpellier, IRD, CNRS, CIRAD, INRAE 2 , Montpellier, Occitanie, France
2 shared publications
Latest Publications
- Open Access
- 17 June 2026
- Published by The Royal Society in Journal of The Royal Society Interface
- Vol. 23 (239)
Savannah–forest dynamics: encroachment speed, model inference and spatial simulations
Forest encroachment over savannahs has been recurrently reported in the tropics over the last few decades, especially in northern tropical Africa. However, process-based, spatially explicit modelling of the phenomenon is still trailing broad-scale empirical observations. In this paper, we use remotely sensed diachronic data from Central Cameroon to calibrate a simple reaction–diffusion model, embodying dynamical interactions between grass and woody biomasses in the savannah biome. Landsat satellite image series over the Mpem and Djim National Park (MDNP) (Cameroon) witnessed a dramatic extension of forest over the last five decades, and our estimates of forest front speeds based on randomly sampled transects indeed yield higher values (5–7 m yr-1) than in the existing literature (0.5–2 m yr-1). We use model simulations to provide the first estimates of woody biomass dispersal coefficients. Since the study region did not provide examples of savannah progression, estimates of grass dispersal proved inconsistent and we reverted to literature-based historical data to reach rough estimates. We demonstrate that broad-scale remote sensing data allows for calibrating simple reaction–diffusion models of vegetation dynamics in the savannah biome. Such calibrated models become a general baseline of expected changes and a valuable tool to understand how spatial environmental factors may locally modulate the overall dynamics.
- 17 June 2026
- Published by The Royal Society in Journal of The Royal Society Interface
- Vol. 23 (239)
Open AccessSavannah–forest dynamics: encroachment speed, model inference and spatial simulations
Forest encroachment over savannahs has been recurrently reported in the tropics over the last few decades, especially in northern tropical Africa. However, process-based, spatially explicit modelling of the phenomenon is still trailing broad-scale empirical observations. In this paper, we use remotely sensed diachronic data from Central Cameroon to calibrate a simple reaction–diffusion model, embodying dynamical interactions between grass and woody biomasses in the savannah biome. Landsat satellite image series over the Mpem and Djim National Park (MDNP) (Cameroon) witnessed a dramatic extension of forest over the last five decades, and our estimates of forest front speeds based on randomly sampled transects indeed yield higher values (5–7 m yr-1) than in the existing literature (0.5–2 m yr-1). We use model simulations to provide the first estimates of woody biomass dispersal coefficients. Since the study region did not provide examples of savannah progression, estimates of grass dispersal proved inconsistent and we reverted to literature-based historical data to reach rough estimates. We demonstrate that broad-scale remote sensing data allows for calibrating simple reaction–diffusion models of vegetation dynamics in the savannah biome. Such calibrated models become a general baseline of expected changes and a valuable tool to understand how spatial environmental factors may locally modulate the overall dynamics.
- 20 May 2026
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 49 (13) , 14650-14681
Human–Wildlife Interactions in a Tropical Forest Context: Modeling, Analysis, and Simulations
Anthropisation and excessive hunting in tropical forests threaten biodiversity, ecosystem maintenance, and human food security. In this article, we focus on the issue of coexistence between humans and wildlife in an anthropised environment. Assuming that humans move daily between their residential area and the surrounding forest to hunt, we study a resource‐consumer model with consumer migration. A comprehensive analysis of the system is carried out using classical theory and monotone systems theory. We show that the possibilities for long‐term coexistence between human populations and wildlife populations are determined by hunting rate thresholds. Depending on the level of anthropisation and the hunting rate, the system may converge towards a limit cycle or a co‐existence equilibrium. However, the conditions for coexistence become more difficult as anthropisation increases. Numerical simulations are provided to illustrate the theoretical results.
- 20 May 2026
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 49 (13) , 14650-14681
Human–Wildlife Interactions in a Tropical Forest Context: Modeling, Analysis, and Simulations
Anthropisation and excessive hunting in tropical forests threaten biodiversity, ecosystem maintenance, and human food security. In this article, we focus on the issue of coexistence between humans and wildlife in an anthropised environment. Assuming that humans move daily between their residential area and the surrounding forest to hunt, we study a resource‐consumer model with consumer migration. A comprehensive analysis of the system is carried out using classical theory and monotone systems theory. We show that the possibilities for long‐term coexistence between human populations and wildlife populations are determined by hunting rate thresholds. Depending on the level of anthropisation and the hunting rate, the system may converge towards a limit cycle or a co‐existence equilibrium. However, the conditions for coexistence become more difficult as anthropisation increases. Numerical simulations are provided to illustrate the theoretical results.
- 10 December 2025
- Published by Elsevier in Mathematical Biosciences
- Vol. 392, 109584
Multiseasonal modeling of pesticide resistance in maize stalk borer
- 10 December 2025
- Published by Elsevier in Mathematical Biosciences
- Vol. 392, 109584
Multiseasonal modeling of pesticide resistance in maize stalk borer
- 6 May 2025
- Published by Springer Nature in Journal of Mathematical Sciences
- Vol. 298 (5) , 699-731
HBV MUTATION AND DYNAMICS IN SUB-SAHARAN AFRICA: MODELING, ANALYSES, AND SIMULATION
- 6 May 2025
- Published by Springer Nature in Journal of Mathematical Sciences
- Vol. 298 (5) , 699-731
HBV MUTATION AND DYNAMICS IN SUB-SAHARAN AFRICA: MODELING, ANALYSES, AND SIMULATION
- 5 September 2024
- Published by Springer Nature in Environmental Modeling & Assessment
- p. 1-15
Bioeconomic Viability and Resilience of Savanna
- 5 September 2024
- Published by Springer Nature in Environmental Modeling & Assessment
- p. 1-15
Bioeconomic Viability and Resilience of Savanna
- 12 April 2024
- Published by Springer Nature in Differential Equations and Dynamical Systems
- Vol. 33 (4) , 1277-1316
Control Model of Banana Black Sigatoka Disease with Seasonality
- 12 April 2024
- Published by Springer Nature in Differential Equations and Dynamical Systems
- Vol. 33 (4) , 1277-1316
Control Model of Banana Black Sigatoka Disease with Seasonality
- 1 January 2022
- Published by Elsevier in Mathematical Biosciences
- Vol. 343, 108724
Sterile insect technique with accidental releases of sterile females. Impact on mosquito-borne diseases control when viruses are circulating
- 1 January 2022
- Published by Elsevier in Mathematical Biosciences
- Vol. 343, 108724
Sterile insect technique with accidental releases of sterile females. Impact on mosquito-borne diseases control when viruses are circulating
- 19 September 2021
- Published by Springer Nature in Boletín de la Sociedad Matemática Mexicana
- Vol. 27 (3) , 1-43
Mathematical modelling of the dynamics of human schistosomiasis with time-discrete delays
- 19 September 2021
- Published by Springer Nature in Boletín de la Sociedad Matemática Mexicana
- Vol. 27 (3) , 1-43
Mathematical modelling of the dynamics of human schistosomiasis with time-discrete delays
- 1 January 2021
- Published by Elsevier in Ecological Modelling
- Vol. 440
A minimalistic model of vegetation physiognomies in the savanna biome
- 1 January 2021
- Published by Elsevier in Ecological Modelling
- Vol. 440
A minimalistic model of vegetation physiognomies in the savanna biome
- Open Access
- 1 September 2020
- Published by Springer Nature in Differential Equations and Dynamical Systems
- Vol. 31 (3) , 547-580
Spreading Speeds and Traveling Waves for Monotone Systems of Impulsive Reaction–Diffusion Equations: Application to Tree–Grass Interactions in Fire-prone Savannas
Many systems in life sciences have been modeled by reaction–diffusion equations. However, under some circumstances, these biological systems may experience instantaneous and periodic perturbations (e.g. harvest, birth, release, fire events, etc) such that an appropriate formalism like impulsive reaction–diffusion equations is necessary to analyze them. While several works tackled the issue of traveling waves for monotone reaction–diffusion equations and the computation of spreading speeds, very little has been done in the case of monotone impulsive reaction–diffusion equations. Based on vector-valued recursion equations theory, we aim to present in this paper results that address two main issues of monotone impulsive reaction–diffusion equations. Our first result deals with the existence of traveling waves for monotone systems of impulsive reaction–diffusion equations. Our second result tackles the computation of spreading speeds for monotone systems of impulsive reaction–diffusion equations. We apply our methodology to a planar system of impulsive reaction–diffusion equations that models tree–grass interactions in fire-prone savannas. Numerical simulations, including numerical approximations of spreading speeds, are finally provided in order to illustrate our theoretical results and support the discussion.
- 1 September 2020
- Published by Springer Nature in Differential Equations and Dynamical Systems
- Vol. 31 (3) , 547-580
Open AccessSpreading Speeds and Traveling Waves for Monotone Systems of Impulsive Reaction–Diffusion Equations: Application to Tree–Grass Interactions in Fire-prone Savannas
Many systems in life sciences have been modeled by reaction–diffusion equations. However, under some circumstances, these biological systems may experience instantaneous and periodic perturbations (e.g. harvest, birth, release, fire events, etc) such that an appropriate formalism like impulsive reaction–diffusion equations is necessary to analyze them. While several works tackled the issue of traveling waves for monotone reaction–diffusion equations and the computation of spreading speeds, very little has been done in the case of monotone impulsive reaction–diffusion equations. Based on vector-valued recursion equations theory, we aim to present in this paper results that address two main issues of monotone impulsive reaction–diffusion equations. Our first result deals with the existence of traveling waves for monotone systems of impulsive reaction–diffusion equations. Our second result tackles the computation of spreading speeds for monotone systems of impulsive reaction–diffusion equations. We apply our methodology to a planar system of impulsive reaction–diffusion equations that models tree–grass interactions in fire-prone savannas. Numerical simulations, including numerical approximations of spreading speeds, are finally provided in order to illustrate our theoretical results and support the discussion.