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As you receive more and more e-mail messages, you may find it difficult to keep your Inbox and other Outlook folders organised. One way to eliminate clutter and keep things manageable is to delete messages you no longer need from your Inbox and other Outlook folders. Note that when you delete a message from your Inbox or any other Outlook folder, Outlook does not remove it from your system. Rather, it moves it to the Deleted Items folder. To permanently remove deleted messages from your system, thereby maximising your computer s storage capacity, you should purge the Deleted Items folder on a regular basis.

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Graphs of N-lMJ(H, T) for various temperatures are shown in Fig. 14.16. For all T> 0, 1

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-MJ(O, T) =

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14.1 Consider a one-dimensional Ising-like spin system with pairwise interactions, such that every pair of spins (Sl' S2) separated by r lattice spacings contribute to the energy J term Sl s2lr G , where (J is a positive constant. Show that the argument for the absence (If spontaneous magnetization fails when (J < 2. 14.2 Modify the argument for the existence of spontaneous magnetization in a twodimensional Ising model to show the same result in three dimensions. 14.3 Heuristic Mean-Field Theory of Ferromagnetism. Here is yet another way to obtain the results of the Bragg-Williams approximation. (One alternative was suggested in Problem 10.6.) We shall state the problem in a physical context. Consider a solid containing N electrons localized at lattice sites. Each electron has spin /i12, with magnetic moment g/Lo, where /Lo is the Bohr magneton (/Lo = e/i12mc.) In a magnetic field H each electron can exist in only one of two states, with energies /Lo H. (a) Make the assumptions that each electron sees the same effective magnetic field H,.. and that in thermal equilibrium the total magnetic moment of the solid is given by M = N/Lo tanh (/LOHefflkT)

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(b) Assume that H eff consists of an externally applied field H, plus a local field (the Weiss field) H 10e = qM. Write down the self-consistency condition that determines AI Compare the result with (14.41). (c) Show that there is spontaneous magnetization (H = 0) below a critical temperature 1;. Obtain 1; in terms of the constants given in the problem. (d) For H = 0 show that the magnetization just below the critical temperature beha\C, like M --:::: v3 N/Lo

x::::-----,---

14.4 Consider a square lattice of Ising spins in any dimension, with energy given b\ (14.1). Show that in the absence of an external field (H = 0) the free energy at a given temperature is the same for the ferromagnetic case > 0) and the antiferromagnetic ca~e < 0). Solution. Consider any lattice site. Designate it as a site of sublattice A. Designate it, nearest neighbors as sites belonging to sublattice B. The sublattices are completely defined by the rule that the nearest neighbors of any site in sublattice B are sites of sublattice A. and vice versa. In a square lattice, the nearest neighbors are situated one lattice spacin~ away, along mutually orthogonal directions. Therefore both A and B are square lattice~ Denote the spin variables in sublattice A by SAp and those in sublattice B by SB,. Onh spins in different sublattices interact. Thus the partition function can be written in the form

where J = f3(. Since {SA} is being summed over, the above is invariant under SA, -> - SA;' Therefore it is invariant under (-> - ( . Note that the proof fails for a triangular lattice.

14.5 Duality of Two-Dimensional Ising model (H. A. Kramers and G. H. Wannier, Phys. Rev. 60,252 (1941 (a) Let Q( N, f3) denote the partition function for a two-dimensional Ising model of N sites on a square lattice at temperature kT = 1/f3, with no external field. Show that in the limit N -> 00

10gQ(N,f3)

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