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Microemulsion formulations, which can be used to improve the bioavailability of poorly soluble drugs, were designed using only pharmaceutical excipients.
Appropriate integral formulations which can be used with the BWM to solve problems in potential theory and linear elasticity in multiply-connected domains are presented.
Both methods use integer linear programming formulations which can be optimally solved by standard solvers.
However, a rapid development of the self-setting CaPO4 formulations, which can be easily doped by the necessary chemical elements, seems to be a better solution of this problem (Dorozhkin 2013b).
Artemether and artemotil are oil-based artemisinin-derivative formulations which can be given only by intramuscular injection.
The main consensus achievement was to develop evidence based standardised formulations which can be implemented with minimal need for individualisation in the newborn population, and to provide framework for further development as new evidence becomes available.
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This constraint turns out to be a negative cycle in our formulation, which can be detected efficiently.
The proposed approach possesses a general-purpose formulation which can be degenerated into both conversional form-finding formulation and previous member connectivities-finding formulation.
This analysis leads to a simple formulation which can be used to easily predict the coherent microstructural anisotropy induced by any external loading condition.
In this work, we show that the new formulation can be seen as a general formulation which can be equivalent to the finite volume or the finite difference methods in some particular cases.
A number of conservative PDEs, like various wave equations, allow for a multi-symplectic formulation which can be viewed as a generalization of the symplectic structure of Hamiltonian ODEs.
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