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We consider a nonlinear Robin problem driven by the $p$-Laplacian plus anindefinite potential. The reaction term is of arbitrary growth and onlyconditions near zero are imposed. Using critical point theory together withsuitable truncation and perturbation techniques and comparison principles, weshow that the problem admits a sequence of distinct smooth nodal solutionsconverging to zero in $C^1(\overline{\Omega})$.

Nodal solutions for the Robin $p$-Laplacian plus an indefinite potential and a general reaction term