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1. For a resonant cavity shown below, the transmission matrix can be written as below Z=0 Z=L Prove that the E field is continuous at the interfaces, z=0.

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Presentation on theme: "1. For a resonant cavity shown below, the transmission matrix can be written as below Z=0 Z=L Prove that the E field is continuous at the interfaces, z=0."— Presentation transcript:

1 1. For a resonant cavity shown below, the transmission matrix can be written as below
Z=0 Z=L Prove that the E field is continuous at the interfaces, z=0 and z=L.

2 What’s the coupling length needed to have 20% splitting ratio?
2. Splitter (20%)  = 1µm-1  = 0.2µm-1 1 3 For A1(0) = A1, A2(0) =0 A1(z) A2(z) Un-connected port 4 What’s the coupling length needed to have 20% splitting ratio?

3 3. Waveguide gratings (20%)
A1(z)|z=0 = A1(0) A1(z)  = 0.1µm-1 n1 = 1.5 A2(z) )|z=L = 0 A2(z) (a) What’s the length of the grating needed to achieve 98% reflections? (b) (Optional for undergraduate, required for graduate students) Describe how we can reduce the length of the grating while keeping the same 98% reflections, and why?

4 4. (20%) For an optical amplifier, when the input signal is 2
4. (20%) For an optical amplifier, when the input signal is 2.0mW, the output signal is 40mW. When the input is –28dBm, the output power is -7dBm. Determine: (a) The saturation power Psat; (b) What’s the maximum power can be extracted from the amplifier? (c) What’s the input power to the get the maximum power. (d) Explain why the gain saturation happens?

5 5. (20%) For an EDFA, using the two-energy-level model
5. (20%) For an EDFA, using the two-energy-level model. If the gain of the EDFA is measured to be 20dB, find out the noise figure of the EDFA, assuming the population inversion factor is 2?


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