C°° manifold

Fig. 25. OxyTech MGC electroly2er a, membrane b, anode assembly c, manifold spacer d, anolyte outlet e, catholyte outlet f, bulkhead g, brine inlet h, NaOH inlet i, insulating channel j, bulkhead insulator k, interface material 1, cathode assembly m, interceU bus n, tie rod o, current distributor p,...

Figure 3.34 — Manifolds for implementation of a sensor containing a packed non-regenerable reagent and a regenerable fluorophore. (A) Flow-through sensor system 1 eluent vessel 2 pump 3 injection valve 4 TCPO reactor 5 CL cell 6 light-tight box with PMT 7 amplifier 8 recorder. (B) Design of the packed two-layer sensor 1 inlet capillary 2 inlet cap with frit 3 quartz tube 4 TCPO layer 5 frit 6 luminophore layer 7 outlet cap with frit 8 outlet capillary. (C) Manifold for implementation of the previous cell in biochemical applications (Reproduced from [240] and [241] with permission of the American Chemical Society and Elsevier Science Publishers, respectively).

Fig. 3.10. Moveable trough for filling ampoules. A outlet from standing burette or reservoir, B phials, C manifold, D trough, E iron core coated with glass, F magnet, G connection to high vacuum system and H seal-off points.

Temperatures, Injector, 250°C column, 190°C manifold, 200°C detector, 190°C Detector, titanium tritide operated in the pulse mode at 50V amplitude, l-/usec pulse width, and 100-/usec pulse interval... 

Since the G-action on // 1(C) is free, the slice theorem implies that the quotient space gTl((,)/G has a structure of a C°°-manifold such that the tangent space TaAtt-HO/G) at the orbit G x is isomorphic to the orthogonal complement of Vx in Txg 1( ). Hence the tangent space is the orthogonal complement of Vx IVX JVX KVX in TxX, which is invariant under I, J and K. Thus we have the induced almost hyper-complex structure. The restriction of the Riemannian metric g induces a Riemannian metric on the quotient g 1(()/G. In order to show that these define a hyper-Kahler structure, it is enough to check that the associated Kahler forms u>[, u) 2 and co z are closed by Lemma 3.32. 

Figure 2.15 Instantaneous view of the chaotic saddle (a), stable (b) and unstable (c) manifolds for the advection dynamics in the blinking vortex-sink flow. The vortex-sinks are at (x,y) = ( — 1,0) and (0,1) (from Karolyi and Tel (1997)).

Figure 2.14 (Continued) (6) Water pump housing (c) manifold housing.

Fig. 17.6. Scheme for a melt spinning machine (reproduced from Ref 5) a, extruder b, central filter c, manifold (polymer lines) ... 

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