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Lump solutions are spatially rationally localized solutions which usuallyarise as solutions to higher dimensional nonlinear partial differentialequations often possessing Hirota bilinear forms. Under some parameterconstraint, these solutions may lead to rogue wave solutions. In this article,we study lump and rogue wave solutions of a new nonlinear non-evolutionaryequation in 2+1 dimensions with the aid of a computer algebra system. Wepresent illustrative examples and analyze the dynamical behavior of thesolutions using graphical representations

Explicit lump and line rogue wave solutions to a modified Hietarinta equation