This article concerns the existence of solutions for generalized quasilinear Schrodinger equation$$ -\hbox{div}(g^2(u)\nabla u)+g(u)g'(u){|\nabla u|}^2+V(x)u=f(x,u),\quad x\in\mathbb{R}^N\,. $$ We obtain a positive solution by using change variables and minimax theorem in an Orlicz space framework.

Rapid population growth and climate change drive urban renewal urbanization at massive scales. New computational methods are needed to better support designers in developing sustainable, resilient, livable environments. Urban design space exploration multi-objective optimization of masterplans can be used expedite planning while achieving outcomes by incorporating generative parametric modeling...