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Westphal, Brian,Tolman, David,Tolman, Kevin,Frank, Steven,Herrmann, Steve,Warmann, Stephen,Marsden, Kenneth,Patterson, Michael Korean Radioactive Waste Society 2020 방사성폐기물학회지 Vol.18 No.2
An options study was performed for the treatment of residual elemental sodium in driver plenums following the chopping operation during the pyroprocessing of used nuclear fuel. Given the pending availability of a multi-function furnace for distillation and consolidation operations in the Fuel Conditioning Facility, the furnace was considered for the processing of driver plenums. Although two options (oxidation and distillation) could be performed in the multi-function furnace, neither option has been developed sufficiently to date to warrant the use of the furnace for treatment operations. Thus, it was decided to defer the treatment of elemental sodium from driver plenums in the multi-function furnace until more developed technologies and/or furnaces become available. In the interim, storage of the plenums and characterization efforts are recommended.
HAMILTONIAN CIRCLE ACTIONS ON EIGHT-DIMENSIONAL MANIFOLDS WITH MINIMAL FIXED SETS
JANG, D.,TOLMAN, S. Springer Science + Business Media 2017 Transformation groups Vol.22 No.2
<P>Let the circle act in a Hamiltonian fashion on a closed 8-dimensional sym-plectic manifold M with exactly five fixed points, which is the smallest possible fixed set. In [GS], L. Godinho and S. Sabatini show that if M satisfies an extra 'positivity condition' then the isotropy weights at the fixed points of M agree with those of some linear action on a',a'(TM)(4). As a consequence, H (*)(M; a'<currency>) = a'<currency>[y]/y (5) and c(TM) = (1 + y)(5). In this paper, we prove that their positivity condition holds for M. This completes the proof of the 'symplectic Petrie conjecture' for Hamiltonian circle actions on 8-dimensional closed symplectic manifolds with minimal fixed sets.</P>