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Which Will Survive? An Investigation into the Modeling of Complex Ecosystems
When modeling the population of a species, the logistic equation is the first that is invoked; however, this model has some shortcomings when predicting actual population change. This has led to the search of a model that ...
Steinhaus Graphs and Pendent Vertices
Steinhaus graphs have many interesting properties, yet there are many things about them that are not yet known. In [1 ], a formula was discovered for the total number of Steinhaus graphs on n vertices with at least one ...
Differential Hyperbolic Geometry
In this paper, we develop two model spaces for hyperbolic geometry using differential calculus. Our approach is to first develop the Euclidean model space R[2] and then mirror the development for hyperbolic geometry. The ...
The Shellability of Simplices
Shelling can be looked at as a way of piecing together a surface ( or taking it apart), almost as if using legos. The pieces we are using are points, edges, triangles, tetrahedra, and larger n-dimensional cells. You can ...