Special Face Numbering of Plane Quartic Graphs

In this paper we concentrate on those graphs which are \((a, d)\)-face antimagic, and we show that the graphs \(D_n\) from a special class of convex polytopes consisting of \(4\)-sided faces are \((6n + 3, 2)\)-face antimagic and \((4n + 4, 4)\)-face antimagic. It is worth a conjecture, we feel, that \(D_n\) are \((2n + 5, 6)\)-face antimagic.