Recently, it has been shown that introduction of maize chromosomes into oat could increase the BSC size and reduce vein spacing in C3 oat leaves demonstrating that the anatomy of C3 leaf can be modified (Tolley et al. 2012).
However, the response of isolated leaves demonstrated that salt perception and signal transduction can take place in the aerial parts of the plant.
Moreover, analysis of heavy metal contents in leaves demonstrated that the metallicolous genotype KH21 accumulated significantly more Cd and by trend more Zn than the non-metallicolous genotype F20 (Vaculík et al., 2012).
The result demonstrated that there were left activated regions (temporal lobe, parietal lobule, and some regions of cerebellum) and right main hemisphere activations (temporal lobes, such as hippocampal gyrus, insula, and some area of parietal lobe), both of which were induced by these acupoints.
As expected, the log [CDR] and log [nuclear size] were strongly correlated in negative control slides (0.79; 95% CI: 0.61, 0.87; P < 0.001) (Fig. 2G, left), thus demonstrating that CDR is a reasonable surrogate for nuclear size, a commonly used histopathologic feature of cellular activity.
Finally, experimental results obtained for the cell application to qualitative elemental imaging of structurally complex tissue samples (e.g. eye sections from a native frozen porcine eye and fresh flower leaves) demonstrate that working in cryogenic conditions is critical in such type of direct sample analysis.
The same result was obtained when the fragmented mycelia were sprayed on to abraded leaves, demonstrating that MoVam7 is essential for pathogenicity (Figure 8A).
Moreover, the bacteria do not migrate to the leaves, demonstrating that the reduction of the symptoms is not caused by a direct antagonism between P. putida BTP1 and B. cinerea [ 24].
This result demonstrates that WT leaves accumulated more O2− and H2O2 than transgenic lines, confirming that SbSOS1 helps to minimise NaCl-induced oxidative stress in situ.
In the following paragraph, we will demonstrate that (hbox{min} left( {al_{j}^{{prime }},al_{k}^{{prime }} } right)) cannot be less than (hbox{min} left( {al_{j},al_{k} } right)).
