Projections onto convex sets: Difference between revisions

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Since <math> x_{k+1} = y_{k+1} </math> and assuming <math> x_0 = y_0 </math>, then <math>x_j=y_j</math> for all <math> j \ge 0</math>, and hence we can simplify the iteration to <math> x_{k+1} = \frac{1}{2}( \mathcal{P}_C(x_k) + \mathcal{P}_D(x_k) ) </math>.

== YOUR MOMMA

== Further reading ==

* Book from 2011: [http://www.ec-securehost.com/SIAM/FA08.html Alternating Projection Methods] by René Escalante and Marcos Raydan (2011), published by SIAM.

* The review article from 1996:<ref name="SIAMreview"/>

== References ==