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The production of coherent states or of squeezed states will depend on the respective importance granted to the factors f 1 (t) and f 2 (t) Now, the Hamiltonian in (1020) has clearly the form of an element in the two-photon Lie algebra, denot2 ed by h6 , generated by the set of operators {a, a , I d , N = a a, a 2 , a }, and already mentioned in Section 224 From the (nontrivial) commutation rules, [a, a ] = I d , [a 2 , a ] = 2a , [a, N ] = a ,



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One of the most common tasks to be invoked is the command to compile the source. You saw it briefly in Listing 27-1, but now take a closer look at this task. The javac task will take a given set of source files and compile them into a specified output directory. This task will compile all source files that do not have corresponding class files or that have class files older than the source files themselves. The most basic example is to give javac a directory in which all the source files are located, and the corresponding output directory. Let s use (${src} and ${build} as two properties that refer to the source directory and the build directory respectively.

[a , N ] = a , [a , N ] = 2a ,

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[a , a] = 2a , [a 2 , N ] = 2a 2 ,

(1021)

MAC-trace can be sent through both the data plane and the control plane, depending on the command launch options used In a flat, fully meshed VPLS service, the VSIs of all member PE routers are directly connected to the VSIs of all other member PE routers For two customer sites in different locations to communicate, one direct pseudowire between the local PE router and the remote PE router is enough to transport the service Therefore, all member PE routers are one service hop away from each other In an H-VPLS network, not all PE routers are directly connected by pseudowires Sometimes, the traffic needs to travel through more than one PE router to reach a customer site In these cases, MAC-trace can help the operator to better understand the VPLS forwarding topology by providing the exact PE hops from a PE router to a particular destination MAC address Figure 18.

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we see that h6 is a representation of the semidirect sum of su(1, 1) with the Weyl Heisenberg algebra The corresponding group, denoted by H 6 , is the semidirect product H 6 = W SU (1, 1) The existence of such an algebraic tool in the construction of squeezed states is very useful in solving problems involving Hamiltonians such as (1020) Suppose we have to deal with an evolution equation of the type i U (t, t 0 ) = H(t) U (t, t 0 ) , t U (t 0 , t 0 ) = I d , (1022)

199,225 198,282 197,020 195,270

where the mathematical objects have a h6 nature: the time-dependent Hamiltonian H is an element of the Lie algebra h6 , whereas the evolution operator U (t, t 0 ), as a solution to (1022), should be an element of a unitary representation of the Lie group H6 The trick is of disentangling nature [9], like in (874) It amounts to solving the equation by choosing among linear faithful representations of H6 or h6 the simplest one, namely, the four-dimensional one in which group and algebra elements are realized as 4 ~ 4 matrices Let us associate with a generic element X in h6 , written as X = N+

+ I d + Ra + La 2 + ra + la ,

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