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For questions involving the concept of convexity

5 votes

Characterising semi-definite positiveness on vectors with non-negative entries

Your cone $C$ is the cone of copositive matrices. The dual of C is the cone of compeltely positive matrices. See e.g. http://mathworld.wolfram.com/CopositiveMatrix.html
Brian Borchers's user avatar
6 votes

Computational complexity of unconstrained convex optimisation

Some books to start with for background reading would include: Y. Nesterov, Introductory Lectures on Convex Optimization: A Basic Course, Springer, 2003. Y. Nesterov and A. Nemirovsky, Interior Poin …
Brian Borchers's user avatar
2 votes

Spline fit with bounded derivations

See section 6.5.2 of the book "Convex Optimization" by Stephen Boyd and Lieven Vandenberghe. It's available on the web as a pdf file or as a quite reasonably priced printed book from Cambridge Univer …
Brian Borchers's user avatar
3 votes

a different algebra/representation for convex sets

These kinds of feasible sets can often be written in terms of second order cone programming and/or semidefinite programming constraints. If that's the case, then optimizing over the feasible set is r …
Brian Borchers's user avatar