Estimates of solutions of elliptic equations with a source reaction term involving the product of the function and its gradient

We study local and global properties of positive solutions of $-{\Delta}u=u^p]{\left |{\nabla u}\right |}^q$ in a domain ${\Omega}$ of ${\mathbb R}^N$, in the range $1

Keywords:

• Nabla symbol
• Omega
• Harnack's inequality
• Combinatorics
• a domain
• Sigma
• Mathematics

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