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We recall from our discussion of flux quantization in Section 11.3 that the "localized" electrons will not respond to the flux, but the "extended" ones may. Electrons in Landau levels do have extended wave functions, and thus will respond to the flux and contribute to the Hall current. Across the ribbon, in the y direction, the wave function of an electron is peaked about some value of y, say Yo' The allowed values of Yo extends from one edge of the ribbon to the other. (We are using here the "strip" representation of the wave functions, as shown in Fig. l1.9a.) Consider now a completely filled Landau level. The electron density across the ribbon may be represented schematically as in Fig. 11.14. The electrons lying closer to the right edge have a higher electrostic energy because of the applied voltage. Now imagine that the flux through the loop is increased slowly from zero. The electrons will respond to the change until the flux reaches the quantum value he/ e, at which point they cannot feel the flux. During the slow increase, the energy of the electrons must rise by the transfer of electrons from one edge of the ribbon to the other. When the flux reaches one quantum, the electron distribution must look exactly the same as before. Overall, therefore, the electrons play musical chairs, moving up one position per quantum of flux penetration, as indicated in Fig. 11.14. Since the gain in energy is 8E = e V, and the change in flux is 8cI> = he/e, we have from (11.97) 1= (e 2 /h)V, whence

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(11.98)

------Edgesof ribbon-------

Fig. 11.14 Schematic representation of electron density across the ribbon in Fig. 11.13, when the lowest Landau level is completely filled. The electrons move to the right by one "musical chair," when one unit of test flux pushes through the loop in Fig. 11.13.

Clearly a k is real and is less than one, as we assumed earlier. The Hamiltonian in diagonal form reads

FIGURE 6.8 You can edit any study. In this case, you can alter the data used as the basis for the MACD as well as its three moving average periods and the appearance of both the MACD and signal lines.

(13.99

= -- - -

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where the term - H817a/u)2k- 2 is the subtraction required by (13.95). It canceb the a 2 term in the expansion of kVk2 + (1617a/u) . If we had not made thi~ subtraction, the sum over k would be divergent. It is now of course finite and can be converted into an integral as V ~ 00:

--- (817a )5/2 1 dxx 2 1 + x 2 -(217)2

Click the Insert tab on the Ribbon. Click the Table button. Drag across the number of columns and rows that you want to set for your table.

00 (

(13.1011

ff = 217aN (1

128 . 15

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log box, you have control over the color and opacity. You also have two new controls: Weight (wherein the selection from the dropdown menu lets you select how thick the line should be) and Pattern (wherein the selection lets you choose if the line is solid, dashed, dotted, or some other style). It bears repeating that all the studies will have different controls, but these controls will be self-explanatory. You will also see the effects on the chart immediately, so you can continue to make adjustments before committing the changes with an OK. As another illustration of how each Study Editor is different, Figure 6.8 shows the dialog box for the MACD technical indicator. It has the Data Source dropdown, as the other one did, but its numeric input is different, since the MACD calls for different parameters (in this case, fast period, slow period, and signal period). Whereas the Bollinger Bands had an upper line and a lower line, the MACD has a MACD line and a Signal line. As with the numeric parameters, these appearance settings are given default values which suit the majority of users.

V;;;

It follows from the commutation rules (13.98) that the eigenvalues of btb k are 0,1,2, .... Therefore the lowest eigenvalue of ~ff is

V-.;;;;

(;;J)

(13.103)

2 3 4 5

V;;;

~ + 8( 417 3

(13.104)

The ability to size and arrange the panes which comprise the entire chart is one of ProphetCharts most powerful features. Manipulating the panes is quite intuitive, since it merely involves dragging-and-dropping the panes

*T. T. Wu. Phys. Rev. 115, 1390 (1959).

The excited states are characterized by the occupation numbers btb k 0,1,2, ... of noninteracting excitations whose energies are given by

For very small k, these energies become (k/2m)V167Ta/u. These excitations are therefore phonons. The velocity of sound for very long lengths (k ~ 0) is

(13.105)

We may check the consistency of this interpretation by calculating the sound velocity independently from the compressibility of the system at absolute zero:

1fUaP;

Click the Insert tab on the Ribbon. Click the Table button. Click Quick Tables. Click the table that you want to insert. Word adds the table to the document.

c=~=V;;a;;

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