Title: Motivic cell structures
Authors: Daniel Dugger and Daniel C. Isaksen
Authors' e-mail address: ddugger@math.uoregon.edu and isaksen@math.wayne.edu
Abstract:

An object in motivic homotopy theory is called cellular if it can be
built out of motivic spheres using homotopy colimit constructions.  We
explore some examples and consequences of cellularity.  We explain why
the algebraic K-theory and algebraic cobordism spectra are both
cellular, and prove some Kunneth theorems for cellular objects.