Pages that link to "Item:Q5437192"
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The following pages link to Existence and uniqueness of positive solution of a logistic equation with nonlinear gradient term (Q5437192):
Displaying 18 items.
- Existence and non-existence of positive solutions for nonlinear elliptic singular equations with natural growth (Q395394) (← links)
- Existence and symmetry for elliptic equations in \(\mathbb{R}^{n}\) with arbitrary growth in the gradient (Q518554) (← links)
- Positive solutions of logistic equations with dependence on gradient and nonhomogeneous Kirchhoff term (Q530310) (← links)
- Existence and multiplicity results for generalized logistic equations (Q739435) (← links)
- Nonzero positive solutions of elliptic systems with gradient dependence and functional BCs (Q831016) (← links)
- Existence results for quasilinear elliptic exterior problems involving convection term and nonlinear Robin boundary conditions (Q973987) (← links)
- Fractional generalized logistic equations with indefinite weight: quantitative and geometric properties (Q1985340) (← links)
- The logistic equation with nonlinear advection term (Q2113896) (← links)
- Global bifurcation for nonlinear elliptic problems with gradient term (Q2144652) (← links)
- Positive maximal and minimal solutions for non-homogeneous elliptic equations depending on the gradient (Q2217329) (← links)
- Quasilinear equations with dependence on the gradient via mountain pass techniques in \(\mathbb R^N\) (Q2518684) (← links)
- Electrorheological Fluids Equations Involving Variable Exponent with Dependence on the Gradient via Mountain Pass Techniques (Q2829609) (← links)
- Bifurcation for Quasilinear Elliptic Singular BVP (Q3104530) (← links)
- (Q3527620) (← links)
- (Q4363064) (← links)
- Positive solutions of a logistic equation on unbounded intervals (Q4536058) (← links)
- Quasilinear elliptic system in exterior domains with dependence on the gradient (Q5413648) (← links)
- An approach to elliptic equations with nonlinear gradient terms via a modulation framework (Q6188704) (← links)