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Product solution, multidimensional systems

Product solutions for temperatures In multidimensional systems (a) semi-infinite plate (b) infinite rectangular bar (c) semi-infinite rectangular bar (cf) rectangular parallelepiped (e) semi-infinite cylinder (0 short cylinder. [Pg.155]

We start this chapter with the analysis of lumped systems in which the temperature of a body varies with time but remains uniform throughout at any time. Then we consider the variation of temperature with time as well as position for one-dimensional heat conduction problems such as those associated with a large plane wall, a long cylinder, a sphere, and a semi infinite medium using transient temperature charts and analytical solutions. Finally, we consider transient heat conduction in multidimensional systems by utilizing the product solution. [Pg.236]

In order to pursue heteronuclear multidimensional NMR experiments, a bacterial system for expression of apoLp-III has been developed which allows facile production of 150 - 200 mg/L l N-iabeled apoLp-III or 100 - 125 mg/L 15N/l3c-double labeled apoLp-III. Figure 2, panel A shows the IH- n HSQC spectrum of a 1.0 mM solution of lipid-free, uniformly N-labeled apoLp-III. Panel A also indicates that, although the chemical shift dispersion in the H-dimension is rather small (6.5 ppm to 9.5 ppm), it is generally upfield shifted, consistent with the fact that the protein secondary structure is predominantly a-helix (13). The chemical shifts in the N-dimension are well-dispersed which results in good separation of the overall crosspeaks. However, certain regions in the spectrum are still crowded as shown in Figure 2. [Pg.430]


See other pages where Product solution, multidimensional systems is mentioned: [Pg.223]    [Pg.58]    [Pg.675]    [Pg.257]    [Pg.220]    [Pg.7]    [Pg.257]    [Pg.770]    [Pg.161]   
See also in sourсe #XX -- [ Pg.249 , Pg.250 ]




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