LIGO-G020163-00-Z Silicon as a low thermal noise test mass material S. Rowan, R. Route, M.M. Fejer, R.L. Byer Stanford University P. Sneddon, D. Crooks,

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Presentation transcript:

LIGO-G Z Silicon as a low thermal noise test mass material S. Rowan, R. Route, M.M. Fejer, R.L. Byer Stanford University P. Sneddon, D. Crooks, G. Cagnoli, J. Hough University of Glasgow

LIGO-G Z Research for advanced interferometer suspensions Q measurements in progress of silicon samples 2 samples: –Dimensions 4 inch diameter x 4 inch long Sample (a) un-doped (100) material Sample (b) boron doped (111) material Measure Q factor of both samples at room temperature Results so far : Q of order few x 10 7 Most likely suspension limited - work continuing Very promising LIGO III material - particularly re: thermo-elastic damping

LIGO-G Z Proposed work - materials for test masses/suspensions Future improvements –Thermal noise from test masses and suspensions important below few 100 Hz –Silicon has various desirable material properties (optical and thermal noise) – High thermal conductivity  Available in large pieces (~100kg) Can be polished and coated to form high quality dielectric mirrors Measurements suggest intrinsic mechanical loss (and thermo-elastic loss*) comparable to sapphire at room temperature Can be silicate bonded to silica (and by extension to itself) –At room temperature, thermo-elastically driven displacement noise forms hard limit to detector sensitivity –By cooling test masses, expect significant gains in thermal/thermo-elastic noise performance * Braginsky et al Coated silicon mirror

LIGO-G Z Braginsky et al, Phys. Lett. A P ower spectral density of noise due to thermo-elastic damping in a bulk substrate  T C a where :  = coefficient of thermal expansion  = Poissons ratio  = density C = specific heat capacity a 2 = K th /  C : K th = thermal conductivity r 0 = beam radius at which intensity drops to 1/e  = angular frequency   material parameters

LIGO-G Z Reduction of “thermo-elastic” noise by cooling (1) Need values for  (T), C(T), K th (T) (2) Formula is valid for  >> a 2 /r 0 2 ~ 1/  From Braginsky et al  T C a C  T a Following classical thermo-elastic damping - more generally replace Evaluate x 2 (  ) as a function of temperature  T C     by

LIGO-G Z “Thermo-elastic” displacement noise and “thermal” noise in a silicon test mass as a function of temperature “Thermal noise” “Thermo-elastic noise” To zero Proposed work - materials for test masses/suspensions (3) – Silicon: unique material properties on cooling:  Intrinsic mechanical loss decreases  Two zero’s in coefficient thermal expansion, , at ~130K and ~20K Dual benefits: – thermal deformation proportional to  – thermo-elastic noise proportional to  – both should vanish as  tends to zero – silicon substrates opens avenues for significant thermal noise improvements at low temperatures but material properties need further study

LIGO-G Z Proposed work - materials for test masses/suspensions Need to investigate, in collaboration with LSC colleagues : –Effects of coatings on mechanical loss of silicon substrates (room T and cryogenic ) –Silicate bonding to joint silicon suspension elements to the silicon test masses –Measurement of loss factors associated with the all-silicon silicate bonding –Use of GEO600 detector for demonstration of silicon technology