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the loading resistance increases. For the impedance bandwidth, a signi cant increase with increasing loading resistance is seen. This behavior is reasonable because the quality factor of the microstrip patch is further decreased with the introduction of larger loading resistance. By comparing the results in Figures 3.28 and 3.29, the enhancement in the impedance bandwidth is seen to be more effective for the circular patch with a larger radius [i.e., a smaller resonant (operating) frequency] studied in Figure 3.28, where the loading of a 1- chip resistor results in an impedance bandwidth larger than 11%. Figure 3.30 plots the measured radiation patterns at resonance for the antenna studied in Figure 3.29 with R = 1 and C = 1 pF. The cross-polarization radiation in the E plane is less than about 20 dB, while in the H plane, the cross-polarization radiation is greater. In summary, the antenna studied has an impedance bandwidth of 11.5% with the loading of a 1- chip resistor and is much larger than that (about 1.5%) of a short-circuited microstrip antenna. Also, by combining chip-resistor and chip-capacitor loadings, a signi cant effect in lowering the resonant frequency of the microstrip antenna with broadband characteristic can be obtained with only a very slight effect on the optimal feed position, which makes the present compact broadband microstrip antenna design very easy to implement.

may interact with the stationary phase, resulting in diffusion of the sample or it may become involved in mass transfer phenomena within the mobile or stationary phase. These are represented diagrammatically in Figure 2.5. Eddy diffusion arises from a tendency of the mobile phase to experience eddies or local regions of circular ow similar to that observed in whirlpools. Mobile phase passes through channels in the stationary phase (usually composed of small particles) that will vary somewhat in size, some being wide and some narrow. Circular ow in narrow channels is generally slower than that in wide channels. Since sample will diffuse through a variety of channel sizes, it will be gradually distributed between fast- owing, wide channels and slow- owing, narrow channels. As a band of sample moves through the stationary phase it is broadened as a result of this diffusion. Mass transfer phenomena arise from distribution of sample molecules within either the mobile or stationary phases. Mobile phase mass transfer occurs because mobile phase adjacent to the particle moves more slowly than mobile phase in the middle of the channel. This is due to frictional resistance to ow of the mobile phase by the particle. Stagnant mobile phase mass transfer arises because different sample components enter channels that are not orientated in the same direction as the main ow through the column. These molecules are retained for varying amounts of time in the stagnant mobile phase in these channels. Therefore, the sample will be retained to varying extents. It is also possible for mass transfer to occur within the stationary phase in stationary phase mass transfer (i.e. for sample to enter the surface of the stationary phase).

The other justification options are listed in Table 13-1. They specify the placement of the text s insertion point in relation to the text line. Each insertion point is marked with a small x.

expressing in this book positive semidefiniteness of the difference F(N+~) ( N ) . See -F Section C .1. A property of positive semidefinite matrices is that their diagonal elements are nonnegative. So, as a result of any additional independent observation, the diagonal elements of the Fisher information matrix either increase or remain the same. The inflow of Fisher information-that is, the increase of the diagonal elements--may, however, be quite different from measurement point to measurement point as the following example shows.

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