2 citations · 5 across the 8 of their papers we have counts for
9 papers
Very effective algebraic and hermitian K-theory of the cyclic group of order two
Prerna Dhankhar, Rebecca Field, Arjun Nigam +2
We compute the -completed integral motivic homology, effective algebraic K-theory, and very effective hermitian K-theory of the geometric classifying space of the cyclic group o…
The homotopy of the KU_G-local equivariant sphere spectrum
Tanner N. Carawan, Rebecca Field, Bertrand J. Guillou +2
We compute the homotopy Mackey functors of the -local equivariant sphere spectrum when is a finite -group for an odd prime , building on the degree zero case from a…
Dynamics on asymptotically conical geometries
Rebecca Field, Ilarion V. Melnikov, Bryce Weaver
We obtain general results on the dynamics of exactly conical geometries, where we use the notion of boundaries at infinity to characterize asymptotic behavior. As we demonstrate in…
Using carry-truncated addition to analyze add-rotate-xor hash algorithms
Rebecca E. Field, Brant C. Jones
We introduce a truncated addition operation on pairs of N-bit binary numbers that interpolates between ordinary addition mod 2^N and bitwise addition in (Z/2Z)^N. We use truncated…
Minimal complete Shidoku symmetry groups
Elizabeth Arnold, Rebecca Field, Stephen Lucas +1
Calculations of the number of equivalence classes of Sudoku boards has to this point been done only with the aid of a computer, in part because of the unnecessarily large symmetry…
Nest graphs and minimal complete symmetry groups for magic Sudoku variants
Elizabeth Arnold, Rebecca Field, John Lorch +2
A symmetry group for Sudoku is complete if its action partitions the set of Sudoku boards into all possible orbits, and minimal if no group of smaller size would do the same. Previ…