Pages that link to "Item:Q965667"
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The following pages link to Mathematical modelling to control a pest population by infected pests (Q965667):
Displaying 20 items.
- A prey-dependent consumption two-prey one predator eco-epidemic model concerning biological and chemical controls at different pulses (Q325865) (← links)
- Geometric analysis of a pest management model with Holling's type III functional response and nonlinear state feedback control (Q333032) (← links)
- A mathematical study of a prey-predator model in relevance to pest control (Q394515) (← links)
- Periodic solution of a prey-predator model with nonlinear state feedback control (Q669336) (← links)
- Modelling approach for biological control of insect pest by releasing infected pest (Q711883) (← links)
- Mathematical models for the control of a pest population by infected pest (Q950057) (← links)
- Prey-predator model with two-stage infection in prey: concerning pest control (Q1679945) (← links)
- Geometric analysis of an integrated pest management model including two state impulses (Q1725392) (← links)
- An eco-epidemic pest-natural enemy SI model in two patchy habitat with impulsive effect (Q1791866) (← links)
- Dynamical analysis of a pest management Leslie-Gower model with ratio-dependent functional response (Q1798848) (← links)
- Two generalized predator-prey models for integrated pest management with stage structure and disease in the prey population (Q1949459) (← links)
- Modeling the effects of insects and insecticides on agricultural crops with NSFD method (Q2053015) (← links)
- A Filippov system describing media effects on the spread of infectious diseases (Q2252981) (← links)
- Dynamics of Leslie-Gower pest-predator model with disease in pest including pest-harvesting and optimal implementation of pesticide (Q2330277) (← links)
- Effect of time delay in controlling crop pest using farming awareness (Q2334670) (← links)
- Periodic solution of a pest management Gompertz model with impulsive state feedback control (Q2353763) (← links)
- Can aphids be controlled by fungus? A mathematical model (Q2690808) (← links)
- MICROBIAL PEST CONTROL: A MATHEMATICAL MODEL (Q3186182) (← links)
- Modeling the effects of insects and insecticides with external efforts on agricultural crops (Q6185090) (← links)
- Mathematical modelling of lesser date moth using sex pheromone traps and natural enemies (Q6483788) (← links)