Fenchel-Moreau and Primal/Dual Optimization Problems: Difference between revisions

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Statement of Theorem <ref name="Brezis" />
==Summary==
The Fenchel-Moreau Theorem is a fundamental result in convex analysis, characterizing the class of functions for which a function equals its biconjugate. A key consequence of this theorem is the equivalence of ''primal'' and ''dual'' optimization problems.
 
 
<ref name="Brezis" />


==References==
==References==

Revision as of 22:15, 7 April 2020

Summary

The Fenchel-Moreau Theorem is a fundamental result in convex analysis, characterizing the class of functions for which a function equals its biconjugate. A key consequence of this theorem is the equivalence of primal and dual optimization problems.


[1]

References

  1. H. Brezis, Functional Analysis.