The computational method presented in this paper is based on a bilevel optimization which, after reformulation through duality theory, allows the algorithm to efficiently search the interactions between drugs.
The third important problem for standard QFT which prompted reformulations is the existence of inequivalent representations.
We conclude with a more complex case in which two reformulations are deployed in responding to a so-called 'double-barrelled' initiating action.
Our framework provides the terminology to specify the conditions under which a particular reformulation technique is applicable, the cost associated with performing the reformulation, and the effects of the reformulation with respect to the problem encoding.
In the latter case, one has the following statement, which is a reformulation of [1], Corollary 13.2].
This paper describes an implementation that employs algebraic reformulation, which includes an efficient approach for transformation to ternary expressions.
The optimal prediction framework of Chorin et al. [1], which is a reformulation of the Mori Zwanzig (M Z) formalism of non-equilibrium statistical mechanics, provides a framework for the development of mathematically-derived reduced models of dynamical systems.
In contrast to such treatment, the main feature of the proposed approach is a polaron flux reformulation, which assumes a unit polaron translocation to be of a one monomer size independently of number m of monomer fragments included into polaron quasi-particles.
Again, we used population estimates (UN 2014) and total private sector costs reported for Turkey, Syria and Tunisia Masonn et al. 2014) to calculate an average per capita cost of reformulation, which we multiplied by South Africa's population size.
The algorithms are based on the systems of piecewise almost linear equations, which are the reformulations of the problems.
