
[1606.06256] Forward-backward envelope for the sum of two …
Jun 20, 2016 · Our approach is based on the forward-backward envelope (FBE), an exact and strictly continuous penalty function for the original cost. Extending previous results we show …
Personalized federated composite learning with forward-backward envelopes
Feb 1, 2023 · In this study, we propose a personalization method, called pFedFBE, for FCO by using forward-backward envelope (FBE) as clients’ loss functions. With FBE, we not only …
Further properties of the forward–backward envelope with applications ...
Feb 14, 2017 · We compare three different approaches for solving : \(\mathbf{FBE}_\mathrm{L-BFGS}\), NPG and \(\mathbf{NPG}_\mathrm{major}\) The first approach is based on our …
• We present a personalized model by utilizing forward-backward envelope (FBE) for FCO (1), called pFedFBE. As a generalized of the Moreau envelope of the Moreau envelope under the …
Forward-Backward Envelope x prox g(x rf(x)) = 0 X use prox g(y) = y rg (y) for y= x rf(x) rf(x) + rg (x rf(x)) = 0 X multiply with 1(I r2f(x)) (positive de nite for 2(0;1=L f)) X gradient of the Forward …
Forward–backward quasi-Newton methods for nonsmooth …
Apr 10, 2017 · We give an interpretation of forward–backward splitting as a (variable-metric) gradient method over a \(C^1\) function, the forward–backward envelope (FBE). We analyze …
Our approach is based on the forward-backward envelope (FBE), an exact and strictly continuous penalty function for the original cost. Extending previous results we show that, despite being …
Forward-Backward Envelope for the Sum of Two Nonconvex …
Our approach is based on the forward-backward envelope (FBE), an exact and strictly continuous penalty function for the original cost.
(PDF) Forward-Backward Envelope for the Sum of Two
Jun 20, 2016 · Our approach is based on the forward-backward envelope (FBE), namely a strictly continuous function whose stationary points are a subset of those of the original cost function. …
lope (FBE), namely a strictly continuous function whose stationary points are a subset of those of the original cost function. We analyze first- and