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We have encountered mean-field theory earlier in different guises: the BraggWilliams approximation in the Ising model, and the Van der Waals theory for the gas-liquid system. Within the context of the Landau theory we can formulate and understand it in a more general and unified way. It consists of making the simplest approximation to the functional integral (17.1), namely, replacing it by the maximum value of the integrand-the saddle-point approximation. For constant H, the functional form of m(x) that maximizes the integrand of (17.1)

=0 (17.33)

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where the Landau free energy is usually expanded as a polynomial in m: mH I/;(m, H) = - - - + ~~10m2 + 5 0m 3 + u om 4 + (17.34) kT The Gibbs free energy density is, up to a constant,

VG(H, T) = kTI/; (iii, 0)

FIGURE 8.11 In a bullish move, prices pushed above support in this chart and moved signi cantly higher.

(17.35)

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- =m (17.36) V The mean-field approximation is clearly very crude. It assumes that the only important configuration near the critical point is one of uniform density, whereas we know from experiments that density fluctuations are particularly strong in this region. For this reason, it is not quantitatively correct. However, it is of great value in exploring the qualitative phase structures of a system. Faced with a new situation, one would try it first. Let us illustrate how it can be used to describe second-order transitions-Landau's original goal. We choose I/;(m, H) - 'iro m + uom _12 4

(17.37)

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where U o > 0 and ro = aot. For H = 0 the behavior of I/; is depicted in Fig. 17.1 for t > 0 and t < O. It illustrates how a transition from a regime with iii = 0 to one with iii -:/= 0 can be described by an underlying continuous function 1/;. The Landau free energy for H = 0 is invariant under m ~ - m, but this symmetry is spontaneously broken when t < o. The transition is second order because iii is continuous at t = O. The condition determining iii is (17.38) For H = 0 the only real solution is

iii = ( : (ao/4uo)1/2ItJl/2

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(t> 0) (t < 0)

(17.39)

ljJ(m)

breakout would have had a pro t almost immediately after the trade since prices never dipped beneath the former resistance line. Channels appear in three different forms: ascending (a series of higher highs and higher lows), descending (lower highs and lower lows), and horizontal (equal highs and equal lows). A stock breaking above its ascending channel or breaking below its descending channel isn t usually a good trade, because it is simply moving in the same direction at a faster rate. The better trades are those where a reversal pattern takes place. Figure 8.12, for example, shows a stock that was moving higher within an ascending channel. When it nally broke beneath support late in October, it lost about 20 percent of its value, and the stock was clearly in a downtrend versus its prior uptrend. Because channels are made of a trendline pair, the same guidelines can apply. The idea of prices moving back toward the trendline after a breakout is still true. For example, when prices break beneath a channel s supporting line, they can move higher (in spite of the bearish signal) and touch the line that used to represent support (Figure 8.13).

different temperatures. Spontaneous symmetry breaking occurs for t < 0, giving rise to a secondorder phase transition at t = 0.

(t> 0)

(t < 0)

(17 .40)

Hence y = l. The equation of state at t = 0 is obtained from (17.38) by setting ro = 0: m(O, H) = (4uokTJ-1/3H1/3 (17.41) Hence I) = 3. From (17.37) and (17.39) we have

1/J(m,O)

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