Pages that link to "Item:Q3542442"
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The following pages link to A MATHEMATICAL MODEL FOR BACTERIAL GROWTH DESCRIBED BY A HYSTERESIS OPERATOR (Q3542442):
Displaying 14 items.
- Fractional differential equations in description of bacterial growth (Q354232) (← links)
- Periodic solutions to a heat equation with hysteresis in the source term (Q524694) (← links)
- Monod's bacterial growth model revisited (Q810414) (← links)
- Periodic solutions to a class of biological diffusion models with hysteresis effect (Q900634) (← links)
- Continuous-switch piecewise quadratic models of biological networks: application to bacterial growth (Q900669) (← links)
- Random coefficient differential equation models for bacterial growth (Q969979) (← links)
- Spatially discrete reaction-diffusion equations with discontinuous hysteresis (Q1747358) (← links)
- Breakdown of Liesegang precipitation bands in a simplified fast reaction limit of the Keller-Rubinow model (Q2221126) (← links)
- Control of biological models with hysteresis (Q2327382) (← links)
- Well-posedness for a class of biological diffusion models with hysteresis effect (Q2355503) (← links)
- Conditional uniqueness of solutions to the Keller-Rubinow model for Liesegang rings in the fast reaction limit (Q2680978) (← links)
- A size-structured model of bacterial growth and reproduction (Q3304454) (← links)
- Relaxation in Population Dynamics Models with Hysteresis (Q4965191) (← links)
- Bang-bang control of a prey-predator model with a stable food stock and hysteresis (Q6166253) (← links)
