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A Wavelength Converter Integrated with a Discretely Tunable Laser ...

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78 6. MWL <strong>with</strong> absolute wavelength control<br />

a)<br />

Standard<br />

b)<br />

Large FPR<br />

c)<br />

Second PHASAR<br />

as filter<br />

d)<br />

Chirping<br />

Gain<br />

Loss<br />

SOA Gain curve<br />

Δλ<br />

order m+1 order m<br />

FSR<br />

order m−1 order m−2<br />

FSR<br />

Figure 6.3: The figures illustrate how the lasing wavelengths are selected in different<br />

PHASAR configurations. The dotted lines denote the net gain at the peak of the pass bands.<br />

The gain curve applies to all figures, but it is shown in a) only.<br />

the central order by making the focal length in the output FPR dependent on the wavelength.<br />

Consequently, only the wavelengths in the central order are focussed exactly on the output<br />

waveguides and transmitted <strong>with</strong> low loss. <strong>Wavelength</strong> dependency of the focal length is attained<br />

by modifying the curvature of the phase front at the output aperture, i.e. by modifying<br />

the differential arm lengths from a linearly increasing length to a parabolic increasing length<br />

(Fig. 6.4). The parabolic shape is described by the function and the amount of curvature<br />

of this function is determined by the chirp factor . The arm lengths of the chirped PHASAR<br />

become [99]<br />

¡<br />

<br />

<br />

¢<br />

<br />

<br />

¦<br />

¨§<br />

§ ¤<br />

<br />

¤£<br />

<br />

<br />

λ<br />

λ<br />

λ<br />

λ<br />

(6.1)<br />

¦¥ <br />

¦©<br />

were denotes the effective index of the waveguides in the PHASAR arms and is a<br />

¦<br />

(6.2)

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