94 citations · 349 across the 46 of their papers we have counts for
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math-ph2017
Graph Minors and the Linear Reducibility of Feynman Diagrams
Benjamin Moore, Karen Yeats
We look at a graph property called reducibility which is closely related to a condition developed by Brown to evaluate Feynman integrals. We show for graphs with a fixed number of…
math.CO2017★ 4 cited
A special case of completion invariance for the invariant of a graph
Karen Yeats
The invariant is an arithmetic graph invariant defined by Schnetz. It is useful for understanding Feynman periods. Brown and Schnetz conjectured that the invariant has…
math.CO2017
c_2 Invariants of Recursive Families of Graphs
Wesley Chorney, Karen Yeats
The c_2 invariant, defined by Schnetz in 2011, is an arithmetic graph invariant created towards a better understanding of Feynman integrals. This paper looks at some graph families…