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Experimentally addressing phase may be approached by physically separating the two parental chromosomes prior to sequence (and statistical) analysis by construction of somatic cell hybrids [ 17], microdissection [ 18], microfluidics [ 19] or chromosome sorting [ 20].
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This work addresses phase equilibria that determine stability and solubility.
In this manuscript, we address phase spaces ({mathscr {B}}_{h}) which are the same as described in [49].
This paper addresses phase II/III settings where the joint goals are to increase the average time to treatment failure and control the probability of toxicity while accounting for patient heterogeneity.
For phase II, the consortium addressed phase I lessons learned and pursued the original goals.
After deriving a suitable generalization of the Cahn Hilliard equation, we addressed phase separation for both an idealized regular solution and ternary feldspar.
We note that while our model, like that of Geisler et al., addresses phase precessing assemblies at a phenomenological level, it differs conceptually in a number of important ways.
Further work will address phase-locking the plasma pulsation and turbine frequencies, assessing the performance benefits of downwind actuation, employing combined upwind and downwind actuation and measuring the controlled flowfield using particle image velocimetry.
This project addresses Phases I-III.
HLA typing methods based on whole gene sequences extending from enhancer/promoter through 3′UTR regions could address phasing and ambiguity problems that arise due to conventional partial sequencing methods and potentially identify sequences of functional importance that may otherwise be overlooked.
In addition, the performance of the robust Chinese remainder theorem in addressing the phase error is better than that of traditional Chinese remainder theorem.
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