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Published byGeoffroy Laperrière Modified over 5 years ago
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Homodyne detection: understanding the laser noise amplitude transfer function
Jérôme Degallaix Ilias meeting – June 2007
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Going DC Stefan’s talk this morning Laser PRM SRM
Carrier local oscillator
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Measure the laser intensity noise transfer function
Switch off laser power stabilisation loop Inject white noise into the laser pump Record dark port spectrum
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Input ? Reflected PRC Laser After laser After MC Reflected BS output
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The measured TF
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Optical fields FSR = 125 kHz Laser
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Optical fields FSR = 125 kHz fMI = 14.9 MHz Laser
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Optical fields FSR = 125 kHz fMI = 14.9 MHz fSR = 9.01 MHz Laser
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Carrier TF Simple Michelson Flat response due: Arm asymetries
Dark fringe offset
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Carrier TF With SRM Peak due to SRM
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Carrier TF Including the higher order optical modes
Increase the amplitude of the TF Flat the response at high frequency
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TF with SR sidebands Resonance peak of the sidebands!
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TF with SR sidebands
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TF with SR sidebands Including the higher order optical modes
Shape of the sidebands resonance different!
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TF with MI sidebands
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TF with MI sidebands Including the higher order optical modes
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Changing the PRC FSR A little test to confirm what we understand...
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Changing the SRC FSR Another test...
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Does it match the experiment ?
Adjust the overall gain of the simulated TF Thanks to Andreas for the tuning of the parameters
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To sum up... Due to the signal recycling mirror
Due to SR sidebands and higher order optical modes Overal magnitude depends of: arm detuning magnitude of higher order optical modes Due to second order optical modes Due to MI sidebands
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So ?
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