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Infinitely many solutions to singular convective Neumann systems with arbitrarily growing reactions (vol 271, pg 849, 2021)

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Article Mathematics

Infinitely many solutions to singular convective Neumann systems with arbitrarily growing reactions

Umberto Guarnotta et al.

Summary: The study establishes an existence result for Neumann elliptic systems with singular, convective, sign-changing, arbitrarily growing reactions. The proofs are based on various techniques and theories, ultimately leading to the discovery of infinitely many solutions.

JOURNAL OF DIFFERENTIAL EQUATIONS (2021)