Pages that link to "Item:Q5954653"
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The following pages link to Qualitative properties of some bounded positive solutions to scalar field equations (Q5954653):
Displaying 17 items.
- Symmetry of some entire solutions to the Allen-Cahn equation in two dimensions (Q424422) (← links)
- An energy constrained method for the existence of layered type solutions of NLS equations (Q457835) (← links)
- The Toda system and multiple-end solutions of autonomous planar elliptic problems (Q977505) (← links)
- Some new entire solutions of semilinear elliptic equations on \(\mathbb R^n\) (Q1028350) (← links)
- Classification of positive solutions of semilinear elliptic equations. (Q1426536) (← links)
- Qualitative properties of positive solutions for mixed integro-differential equations (Q1633135) (← links)
- On the existence of nonautonomous ODE with application to semilinear elliptic equations (Q1635763) (← links)
- The existence of partially localized periodic-quasiperiodic solutions and related KAM-type results for elliptic equations on the entire space (Q2097618) (← links)
- Further results on quasiperiodic partially localized solutions of homogeneous elliptic equations on \(\mathbb{R}^{N + 1} \) (Q2123108) (← links)
- Axial symmetry of some steady state solutions to nonlinear Schrödinger equations (Q3085066) (← links)
- Uniqueness of Positive Solutions to Scalar Field Equations with Harmonic Potential (Q3535807) (← links)
- FUNDAMENTAL PROPERTIES OF SOLUTIONS TO A SCALAR-FIELD TYPE EQUATION ON THE UNIT SPHERE (Q3542449) (← links)
- Decay, symmetry and existence of solutions of semilinear elliptic systems (Q4266405) (← links)
- (Q4370056) (← links)
- On the Helmholtz equation and Dancer’s-type entire solutions for nonlinear elliptic equations (Q4644712) (← links)
- Existence of partially localized quasiperiodic solutions of homogeneous elliptic equations on R^{N+1} (Q5003268) (← links)
- On periodic and compactly supported least energy solutions to semilinear elliptic equations with non-Lipschitz nonlinearity (Q6124903) (← links)
