Chunnong Zhao for ACIGA

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Presentation transcript:

Chunnong Zhao for ACIGA High Optical Power Cavity with an Internal Sapphire Substrate —Thermal lensing, thermal compensation & three modes interactions Chunnong Zhao for ACIGA

Contents Strong thermal lensing observation Closed loop thermal lensing control Observation of beam astigmatism in high power cavity Opto-acoustic parametric interactions

Gingin High Power Facility cavity setup Fused silica compensation plate 1kW ITM (M2) ETM (M1) 4W CCD Mode matching telescope Filter ETM ITM Substrate of the input mirror inside the cavity ! Creates a strong thermal lens to simulate PRC in advanced detectors 100W 800kW 1kW ITM (M2) PRM (M1) ETM

Strong Thermal Lensing Observation and compensation (PRL 16 June 2006)

Thermal Lensing and Thermal Compensation heat Compensation Plate + Heating ring

Closed Loop Thermal Lensing Control CP 1kW 4W CCD Laser Heating wire ITM ETM Power Supply Controller

Thermal lensing control Demonstrated

The beam distortion due to thermal lensing non-quadratic thermal lensing thermal stress birefringence inhomogeneous absorption in the test mass Sapphire is known to have high inhomogeneity Gingin test mass No detailed absorption map At centre ~50ppm/cm (Measured in Caltech, agrees with average thermal lensing measured in Gingin) Analysis of several other samples to get “typical absorption” in sapphire samples

Average absorption across sapphire samples UWA 1 UWA 2 Acknowledge Garilynn and LMA Caltech 1 Caltech 2 Absorption measured at at Laboratoire des Matériaux Avancés (LMA)

Example of absorption along the thickness of a sample (Caltech 1)

Integrated absorption along the thickness of test masses Uniform absorption—∫A(x)dx vs. thickness Should be a straight line Integrated absorption along the thickness. Most of them is between 30-65ppm/cm

Integrated absorption along the thickness of test masses (enlarged) 65ppm/cm Between 30-65 ppm/cm 30ppm/cm

Beam size vs circulating power at Gingin HOPF Simulated @50ppm/cm

Astigmatism due to birefringence (simulated sapphire with uniform absorption) Uniform absorption will still result in power dependent astigmatism due to stress birefringence

Astigmatism vs Circulating Power Changing slop suggest average absorption ~42ppm There is an initial systematic astigmatism The power dependent astigmatism did not differ much from that due to uniform absorption

Opto-Acoustic Parametric Oscillation wm w0 wa = w0 + wm wm w0 w1 = w0 - wm Stokes process— emission of phonons Anti Stokes process— absorption of phonons Some test mass ultrasonic acoustic modes heated(amplified) OAPO gain must be kept below acoustic oscillation threshold Significant number of modes likely to be excited above threshold in Advanced interferometers. OAPO interaction observed at Gingin.

Instability Condition Parametric gain[1] Changing mirror radius of curvature will change the cavity mode gap [1] V. B. Braginsky, S.E. Strigin, S.P. Vyatchanin, Phys. Lett. A, 305, 111, (2002)

Demonstration of thermal tuning of high order optical frequencies Heat the compensation plate Change the equivalent RoC Change the cavity mode spacing Transmitted beam size Mode spacing between TEM00 and LG01

Three mode interaction at low power level Excite the target acoustic mode electrostatically Observe the high order mode resonance as the HOM resonance frequency is thermally tuned

Experimental Setup CCD QPD x y Capacitor actuator Fundamental mode 84.8 kHz oscillator Fundamental mode CCD Laser High order mode ITM ETM CP Heating wire Lock-in QPD x y Spectrum Analyzer

Mechanical mode and optical mode overlap 84.8kHz Optical mode

Three modes interaction observation at Gingin HOPF Amplitude of optical modes beating signal at 84.8kHz vs. time of heating (RoC change) g factor ~ 0.98

Conclusions Feedback control of thermal lensing demonstrated Sapphire test mass inhomogeneity effect marginally detectable First demonstration of opto-acoustic parametric interactions between the cavity fundamental mode, the cavity high order mode and the test mass acoustic mode (basic physics of parametric instability).

Participants U. Adelaide UWA Peter Veitch Chunnong Zhao Jesper Munch Li Ju Jerome Degallaix Yaohui Fan David Blair Zewu Yan Slawek Gras Pablo Barriga ANU Bram Slagmolen David McClelland U. Adelaide Peter Veitch Jesper Munch David Hosken Aidan Brook U. Florida David Reitze Caltech GariLynn Billingsley