Least energy solutions for a class of (p1,p2)$(p_{1}, p_{2})$‐Kirchhoff‐type problems in RN$\mathbb {R}^{N}$ with general nonlinearities

Abstract We examine the following ‐Kirchhoff‐type problem: where , , is the ‐Laplacian operator for , are two continuous Kirchhoff functions that satisfy suitable conditions, and is a general nonlinearity. Using appropriate variational arguments, we prove the existence of a radially symmetric least energy solution.