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math.AP2026
Global solution curves in harmonic parameters, and multiplicity of solutions
Philip Korman
\[ Δu+g(u)=f(x) \s \mbox{for }, \s u=0 \s \mbox{on } \] decompose $f(x)=μ_1 \p _1+e(x)$, where $\p _1$ is the principal eigenfunction of the Laplacian with zer…
math.AP2026
Generalized Pohozhaev's identity for radial solutions of -Laplace equations
Philip Korman
We derive a generalized Pohozhaev's identity for radial solutions of -Laplace equations, by using the approach in [5], thus extending the work of H. Brézis and L. Nirenberg [2],…