20 citations · 79 across the 8 of their papers we have counts for
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math.OC2018★ 7 cited
Projective Splitting with Forward Steps only Requires Continuity
Patrick R. Johnstone, Jonathan Eckstein
A recent innovation in projective splitting algorithms for monotone operator inclusions has been the development of a procedure using two forward steps instead of the customary pro…
math.OC2018★ 20 cited
Convergence Rates for Projective Splitting
Patrick R. Johnstone, Jonathan Eckstein
Projective splitting is a family of methods for solving inclusions involving sums of maximal monotone operators. First introduced by Eckstein and Svaiter in 2008, these methods hav…
math.OC2018★ 14 cited
Projective Splitting with Forward Steps: Asynchronous and Block-Iterative Operator Splitting
Patrick R. Johnstone, Jonathan Eckstein
This work is concerned with the classical problem of finding a zero of a sum of maximal monotone operators. For the projective splitting framework recently proposed by Combettes an…