Pages that link to "Item:Q2274020"
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The following pages link to Controllability and positivity constraints in population dynamics with age structuring and diffusion (Q2274020):
Displaying 35 items.
- Corrigendum to: Exact and approximate controllability of the age and space population dynamics structured model (Q432375) (← links)
- Viable controls in age-dependent population dynamics (Q752586) (← links)
- On a population dynamics control problem with age dependence and spatial structure (Q1583953) (← links)
- Null controllability via comparison results for nonlinear age-structured population dynamics (Q1731466) (← links)
- Null controllability of the Lotka-McKendrick system with spatial diffusion (Q2001549) (← links)
- Controllability of a family of nonlinear population dynamics models (Q2033817) (← links)
- Carleman estimates and controllability for a degenerate structured population model (Q2045146) (← links)
- Rapid exponential stabilization of Lotka-McKendrick's equation via event-triggered impulsive control (Q2092260) (← links)
- Control of reaction-diffusion models in biology and social sciences (Q2097681) (← links)
- Solvability of the boundary-value problem for a linear loaded integro-differential equation in an infinite three-dimensional domain (Q2123586) (← links)
- Time optimal internal controls for the Lotka-McKendrick equation with spatial diffusion (Q2175629) (← links)
- On the null controllability of the Lotka-McKendrick system (Q2175630) (← links)
- Controllability of the one-dimensional fractional heat equation under positivity constraints (Q2175698) (← links)
- Null controllability for distributed systems with time-varying constraint and applications to parabolic-like equations (Q2188142) (← links)
- Null controllability for a degenerate population model in divergence form via Carleman estimates (Q2281671) (← links)
- A variational approach to constrained null controllability for the heat equation (Q2301564) (← links)
- A degenerate population system: Carleman estimates and controllability (Q2309320) (← links)
- On a one control game problem for the age-structured population (Q2884449) (← links)
- MAINTENANCE OF AGE-STRUCTURED POPULATIONS: OPTIMAL CONTROL, STATE CONSTRAINTS, AND BANG–BANG REGIME (Q3186157) (← links)
- State-constrained controllability of linear reaction-diffusion systems (Q3383277) (← links)
- Controllability with Positivity Constraints of the Lotka--McKendrick System (Q4608227) (← links)
- Controllability of One-Dimensional Viscous Free Boundary Flows (Q4992015) (← links)
- Controllability of a class of infinite dimensional systems with age structure (Q5132852) (← links)
- Towards a mathematical theory of behavioral swarms (Q5854418) (← links)
- Null Controllability of a Nonlinear Population Dynamics with Age Structuring and Spatial Diffusion (Q5855860) (← links)
- Turnpike in optimal control of PDEs, ResNets, and beyond (Q5887835) (← links)
- Exact controllability to the trajectories of the one-phase Stefan problem (Q6083307) (← links)
- Approximate controllability of the semilinear population dynamics system with diffusion (Q6140817) (← links)
- Null controllability of a nonlinear age, space and two-sex structured population dynamics model (Q6157103) (← links)
- Analysis and control of physiologically structured models with nonlocal diffusion (Q6174996) (← links)
- Controllability under positivity constraints of a size-structured population model with delayed birth process (Q6551553) (← links)
- Controllability properties from the exterior under positivity constraints for a 1-D fractional heat equation (Q6569368) (← links)
- Boundary null controllability of convection-diffusion equations with constraints on the state and application to the identification of boundary pollution parameters (Q6593292) (← links)
- Persistence, extinction and blowup in a generalized logistic model with impulses and regional evolution (Q6599658) (← links)
- Existence and uniqueness of the solution to initial and inverse problems for integro-differential heat equations with fractional load (Q6638612) (← links)
