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where '!'0 is the ground state wave function. The momentum and energy of this state are, respectively, lik and lick, where c is the velocity of sound. (13.63) represents a one-phonon wave function. From the experimental fact that the specific heat is proportional to T 3 near T = 0, we know that the low-lying excitations are exclusively phonons, which are longitudinal density waves. Thus it is not altogether surprising that we have a wave function of the form (13.63), in which the ground state wave function is multiplied by the kth Fourier component of the density. Let us first picture the wave function physically, before getting down to the mathematical business of deriving it. A wave function of the form (13.63) does not automatically describe a sound wave. It depends on the property of the ground state wave function '!'O. For example, for an ideal Bose gas, for which '!'O is a constant, '!'k certainly does not represent a collective sound wave mode; it represents a single-particle excitation instead. Its modulus is peaked at isolated points in the configuration space, when every f j is such that k f j is 27T times an integer. Otherwise the wave function is practically zero. In liquid helium the situation is quite different: the ground state wave function is not constant, but achieves maximum amplitude when the particles are uniformly spread apart, because of the hard-core repulsion between the atoms. To obtain an idea of what '!'k looks like here, consider only one space dimension. The real part of '!'k is

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cos (kxj)'!'O(Xb"" x N )

The behavior of this function is markedly different for kro 1 and for kro 1, where ro is the average interparticle distance. Plot cos (kx) as a function of x, and place N points on the abscissa representing the positions of the N particles. Then each term cos (kx j ) can be read off the graph. For kro 1, such a graph is shown in Fig. 13.8. The factor L cos (kx j ) is zero when the particles are

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uniformly distributed, for then kXj tends to be random, but the factor '!'o becomes zero when any two particles "touch." Thus there is an opposing tendency between the first factor and the second. The former tends to bunch the particles together, whereas the latter tends to spread them out uniformly. The magnitude of the wave function is largest when the particles are distributed in space in such a way that the number of particles in the region cos kx > exceeds those in the region cos kx < 0, or vice versa. This corresponds to a sinusoidal

values of Xl' ... , X N on the abscissa and read off each term cos (kxj ) from this graph. which is drawn for kro 1, where ro = average interparticle distance.

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If you need to track an activity that lasts the entire day or spans several days, such as an anniversary or a conference, you can schedule the activity as an event. Events appear as banners at the top of the scheduled date. Scheduling an event is similar to scheduling a regular appointment. As with scheduling a regular appointment, you enter a name for the event, specify a location and enter notes about the event as needed. In addition to scheduling events, you can schedule meetings. (For more information, see the tip at the end of this section.)

Add Pane. This adds a blank pane to your chart. The purpose of a pane is to put studies within it. You probably will not need to use this button very often, because when you add a study to a chart, it is given a new pane for itself anyway. Save Study Set. Clicking this button lets you preserve all the studies and their settings into a study set which you can later access by just double-clicking the name of the study set. OK. This accepts all the changes you have made and closes the editor.

spatial vanatIon of density and hence to a sound wave. When kro 1, the situation becomes that illustrated in Fig. 13.9, and 'l'k looks like that of the ideal gas (i.e., single-particle excitation). We now derive (13.63).* The Hamiltonian is taken to be (with n = 1):

yt'= -

f d xlvo/ (x) I + -2 f d xd yo/t(x)o/t(y)u(x - y)o/(y)o/(x) 3

(13.64) where o/(x) is the usual quantized field operator, and Eo is the ground state energy for an N-particle system. In the subspace of N-particle states, let la) be an eigenstate of yt', and let 10) be the lowest eigenstate:

'10) = 0 'Ia) = w"la)

(13.65)

*K. Huang and A. Klein, Ann. Phys. (N. Y.) 30, 203 (1964). The result was first shown using a different method by R. P. Feynman, Phys. Rev. 94, 262 (1954).

p(x) = t/;t(X)tJ;(X)

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