TL;DRAbstract
We saw in §12 that noncoercive problems 13.1 $$ - \Delta u + f({\text{x}},u) = 0\quad {\text{on}}\;{{\mathbb{R}}^{N}},u \to 0\quad \;{\text{as}}\;\left| {\text{x}} \right| \to \infty , $$ can be studied with the help of theorems on a conditional minimum if f is homogeneous. However such f are rare.
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We saw in §12 that noncoercive problems 13.1 $$ - \Delta u + f({\text{x}},u) = 0\quad {\text{on}}\;{{\mathbb{R}}^{N}},u \to 0\quad \;{\text{as}}\;\left| {\text{x}} \right| \to \infty , $$ can be studied with the help of theorems on a conditional minimum if f is homogeneous. However such f are rare.
Keywords
HomogeneousCombinatoricsMathematicsPhysicsCalculus (dental)MedicineOrthodontics
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