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You should note that as -L/2 < Xo < L/2, the sine in the denominator of (2.91) never vanishes. Also notice that even though the general solution (2.85) is not necessarily separable, (2.91) is [i.e., (2.91) separates into a spatially dependent factor sin([1r / L]fi[x + L/2]} and a time-dependent factor sin([1r / L]fivt}]. The spatially dependent factor is what we call the mode. So our one-dimensional resonator produces the spatial field pattern (i.e., mode) sin([1r/L]fi[x + L/2]} when its fith resonance Wii = (1r / L }fiv is excited.

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The important message for us here is this. In a perfect resonator, not only is the frequency spectrum of the radiation reduced to the discrete cavity resonances, but the fields themselves must be linear combinations of the corresponding mode patterns. So the cavity modes form a complete basis in terms of which any intracavity radiation field can be expanded.

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This is the staple wine of our free tasting. We will start with field quantization in a perfect cavity because it is easier. Even though the important results of the mode calculation are summarized briefly at the beginning of Section 2.4.1, the reader might find it useful to have a look at Appendix A. After that, we are ready to tackle the free-space case in Section 2.4.2. This is just a bit more sophisticated because it involves continuum modes with lots of delta functions instead of Kronecker deltas and complex canonical variables, but the basic idea is the same of Section 2.4.1. Finally, a disclaimer. We do not talk a lot here about the photon as a particle. In this section it appears simply as the quantum of excitation of the modes of the electromagnetic radiation field. A more vivid description of the photon as a quantum particle is given in 3.

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The key results of our mode calculation in Appendix A that we will need here are: 1. The orthonormality of the electric field modes (2.92) and of the magnetic field modes (2.93) 2. The expansion of the fields in terms of field modes

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k (\7 A Xn,s) bn,s,

(2.94)

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