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Let r(T) be the solution at absolute temperature T. It is easily seen that if r(O) = 0, then r(T) = 0; if r(O) >' 0, then r(T) < r(O). Thus, if there is spontaneous magnetization at absolute zero, the magnetization decreases with temperature. The spontaneous magnetization vanishes above a critical temperature Tc (the Curie temperature), which is the value of T at which both equations in (13.45) are satisfied for ~ > 1- and r = O. We find that

Alternatively, you can click Clip Art to open the Clip Art task pane. The Insert Picture dialog box appears.

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= -'iT{3

(11.141 )

A qualitative plot of the magnetization wlu is shown in Fig. 11.18. It must be pointed out that the model we have used is a physical model only if k Fa 1. Therefore the case of ferromagnetism, which requires k Fa > 'iT 12, is beyond the domain of validity of the model. It is instructive, however, to see how

l'ur(O)

the spatial repulsion between the fermions can enhance the spin alignment to such an extent that, if we are willing to extrapolate the results of a weak interaction model, ferromagnetism results.

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Those relatively new to ProphetCharts may wonder what value there is in resizing. After all, it is simply going to create empty space without any price data. You will be adding either dollar values that are higher or lower than the stock s historical range, or you will be adding dates in the calendar that have not occurred yet. The reason this has value is because, as you examine charts, you will nd it helpful to be able to picture what may be in store for the stock you are charting in the future. When you are using drawn objects or trying to recognize certain chart patterns, it is invaluable to look using your mind s eye into the future to predict the most likely direction of a stock s price and how high or low the stock will go during that movement. You will see some examples of this soon, but as a start, it is valuable to know how to expand a chart in the rst place. This is accomplished with the item in the toolbar second from the left (or, from the menu, the item Resize Graph). Clicking the resize tool (Figure 8.1) instantly allows you to reshape the price area to any rectangular shape within the chart area. The moment you click on the Resize tool, the entire chart area becomes grey, and a message appears in the center of the chart: Drag the graph s corner or edge handles to resize. Click inside the graph when nished. (See Figure 8.2.) And that really tells you everything you need to know.

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We now consider the Case of H > O. Let ro(T) be the value of r for H = 0, but for an arbitrary temperature. Putting

(11.142)

(11.143)

(11.144)

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(11.145)

Hence Curie's constant is (11.146) ku Note that r o depends on k Fa. It approaches unity when k Fa exceeds a certain value. Thus is can be seen from (11.143) that in general X > o. The system is either ferromagnetic or paramagnetic, never diamagnetic. Consider now the case of paramagnetism, for which we require ro = 0 for all temperatures. This means that

The dimensionality of space plays an important role in phase transitions. We have seen this in simple models: In the Ising model, spontaneous magnetization happens only in more than one spatial dimension. In the ideal Bose gas. Bose-Einstein condensation is impossible in dimensions d:::; 2. We collect here qualitative arguments regarding critical dimensions of various kinds.

One way to find out whether an ordered phase can exist is to see if it is stable against long wavelength fluctuations. This is the Peierls-Landau approach, * which we shall rephrase in a somewhat different form. For definiteness consider a translationally invariant system of atoms in d spatial dimensions, with volume V --+ 00. Assume that it forms a crystal lattice,

FIGURE 8.1 Clicking the resize tool lets you change the height and width of the area allocated to the chart data.

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