A stacked (or generalized) prism graph 
is a simple graph given by the graph
Cartesian product 
(Gallian 2007) for positive integers
with 
.
It can therefore be viewed formed by connecting 
concentric cycle graphs 
along spokes. 
therefore has 
vertices and 
edges. Several are illustrated above.
Stacked prims graphs aometimes also called 
-prism graphs, circular ladder graphs (Gross and Yellen
1999, p. 14) or cylinder graphs (Mertens 2024).
The term "web graph" is sometimes also used to refer to a stacked prism graph (e.g., Horvat and Pisanski 2010), although Koh
(1980) and Gallian (2007) reserve that term for a stacked prism graph 
with the edges of the outer cycle removed.
Special cases are summarized in the following table.
Since stacked prism graphs are a graph Cartesian product of two unit-distance graphs, the are themselves unit-distance graphs (Horvat and Pisanski 2010).
Precomputed properties of generalized prism graphs are implemented in the Wolfram Language as GraphData[
"StackedPrism", 
m, n
].
Mertens (2024) computed the domination polynomial and numbers of dominating sets for stacked prism
graphs 
up to 
.
