Detection of cosmological axions The QUAX R&D-activities Giovanni Carugno – INFN UNI PD for the QUAX Collaboration QUAX (lat/gr): QUaerere ‘ΑΞιον or (En):

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Presentation transcript:

Detection of cosmological axions The QUAX R&D-activities Giovanni Carugno – INFN UNI PD for the QUAX Collaboration QUAX (lat/gr): QUaerere ‘ΑΞιον or (En): to QUest for AXions

QUAX detector (Haloscope) The idea for the axion detection is to exploit the axion - electron coupling Due to the motion of the solar system in the Galaxy, the axion DM cloud acts as an effective rf magnetic field on electron spin (causing the spin flip) An external polarizing magnetic field H 0 set their Larmor frequency The equivalent magnetic (rf) field excites transition in a magnetized sample which behaves as a rf receiver tuned at the Larmor frequency The interaction with axion field produces a variation of magnetization which is in principle measurable MS Axion Wind Detectable signal Idea to exploit Electron Spin Resonance (ESR) in not new and comes from several works: L.M. Krauss, J. Moody, F. Wilczeck, D.E. Morris, ”Spin coupled axion detections”, HUTP-85/A006 (1985) L.M. Krauss, ”Axions.. the search continues”, Yale Preprint YTP (1985) R. Barbieri, M. Cerdonio, G. Fiorentini, S. Vitale, Phys. Lett. B 226, 357 (1989) A.I. Kakhizde, I. V. Kolokolov, Sov. Phys. JETP (1991) MS – Magnetized Sample (YIG)

Programma 2015 da Richieste Referee Sviluppo modello teorico : a) Radiation Damping b) Modello di rumore c) Interazione materiale-cavita’ Misura proprieta’ materiali Verifica dello schema sperimentale

Electron Spin Resonance We studied the Electron Spin Resonance in 3 experimental situations for the magnetized sample: – free space (radiation damping problem) – rf cavity with hybridization of cavity-kittel modes (thermal photons problem) – waveguide in cutoff ν c > ν L (under investigation) Electron Spin Resonance (ESR or EPR) inside a magnetic media (rf receiver) is tuned by an external magnetizing field H 0 ; the rf field H 1 (orthogonal to H 0 ) in the GHz range excites the spin flip transitions at Larmor resonance ν L. M undergo precession! 1 T -> ν L =28 GHz H0H0 H1H1 M

Bloch Equations with Radiation damping Radiation damping describes two additional loss mechanisms in magnetized sample at the Larmor frequency L : 1) the interaction of the magnetized sample with the driving circuit 2) the emission of radiation (magnetic dipole) ξ -> filling factor: geometrical coupling between driving circuit and magnetized sample Q -> quality factor: accounting for dissipations of rf coils of driving circuit (or rf cavity) λ L -> rf wavelength (c/ L ) V -> sample volume For frequencies above 10 GHz and large magnetization M 0 the only relevant radiation damping is the emission of em radiation. Modified Bloch equations with T R Bloch Equations modified with non linear terms introduced by Bloom in 1957

Steady state solutions with radiation damping Steady state solutions of Bloch Equations in the limit of weak rf field For M z we have to solve a cubic equation: However, in the γ 2 H 1 2 T 1 T 2 <<1 limit (far from saturation) the solution is the component of magnetization along the polarizing field has a quadratic dependence on the rf field H 1. QUAX exploits this non-linearity for the axion detection

Longitudinal detection of axion field H0H0 We magnetize the magnetic sample (MS) along the z-axis and orient the sample in order to have the equivalent axion field h a in the transverse direction H 0 amplitude matches the searched value of the axion mass The total driving radio-frequency field is then haha HpHp MS Axion Wind Pumping RF Field We drive the sample with a pump field H p at the Larmor frequency Mixed LF Field

H 1 is a linear superposition of two rf fields (pump and axion or any rf field) with slightly different frequencies ω p and ω a with amplitudes H p >> h a and T 1 T 2 γ 2 (H p +h a ) 2 <<1 IF ω p - ω a <<ω L and (ω p + ω a )/2 ≈ω L we can calculate M z from quasi-stationary solutions MzMz Time Then M z oscillates at very low frequency! Assuming ω D < min(1/T 1,1/T * 2 ) the amplitude of oscillations is Longitudinal detection of axion field (2)

Detection of the down converted field The most sensitive device for measuring magnetic field is the DC squid which senses magnetic flux . The best SQUID sensitivity is  ns = Wb/√Hz The magnetic flux due to the axion field, and passing through the pick up coil, is  a = n L G r h a A (Wb) where A is the area covered by the sample and n L is the number of loops in the pick up coil. If A ~ m 2, the gain necessary to obtain SNR=1 in 10 3 sec of integration time is: G r ~ 1000 / n L To reach this gain, given the material (T 1, T 2 ), the free parameter is the pumping field. dc SQUID Superconducting Transformer Magnetized Sample Output H0H0 H1H1

Longitudinal detection of axion field If we put some relevant numbers (already published) -find the right material -power dissipated in the cryogenic system -noises in the system T 1 = s T 2 = 3 x s M 0 = 200 A/m We can define some sort of gain G m for the low frequency field component  0 m z with respect to the high frequency one h a We obtain G m > 1 for a pump field of H p ~ 1 nT Can we get enough gain G m to be able to reach a measurable low frequency value from the axion field h a ~ T?

Calibration/Detection scheme Magnetic field source 5 GHz cavity DPPH box Paramagnetic sample

Paramagnetic 5.0 GHz Linearity measurements Linewidth measurement (T 2 ) Saturation measurements (T 1 ) We have check the formula for the gain: Correct within a factor about 2

QUAX Noise We identified 4 main noise sources (our system is in a steady state and not in thermal equilibrium) 1.Fluctuations in magnetization due to relaxation processes in materials 2.Fluctuations associated with the rf pump (dissipation in the driving circuit) 3.Thermal photons (black body in free space or normal modes in a rf cavity) 4.Additive and back-action noises of the SQUID magnetometer However, other relaxation phenomena may occur in the axion detection bandwidth, for instance, in the down conversion process The noise level must be measured experimentally! We have only this preliminary indication for the noise level 100mK + 1 Tesla magnetizing field + SQUID magnetometer Magnetization Noise < T/Hz 1/2

Free space measurements A magnetized sample is placed first in free space inside the magnetic field region and excited by near field in order to test the LOD scheme rf pumping with two rf generators at ω a and ω p within the Larmor linewidth. This has been obtained by a single loop coil enclosing the sample 2 mm diameter YIG sphere RF Coax cable We have checked the frequency down conversion feeding the two driving fields. The low frequency signal was picked up with a 3000 loops coil placed close to the sample. Low frequency signal has been observed, calibrations of gain G r are on the way. Magnet poles single loop

Waveguide in cutoff (1) A viable solution for the QUAX prototype waveguide reduces radiation damping and thermal Larmor freq. waveguide isolate the magnetized sample from the environmental rf noise Despite rf photons, axions can penetrate the waveguide because they are massive and thus cause the spin flip of electrons We have verified that near field of pump H p causes the spin flip of electrons using a single loop enclosing the sample as in free space For a > b the lowest cut off frequency is Below cutoff we have an evanescent wave For a 6 GHz wave in a 1.6 cm size waveguide with f c =10GHz

Waveguide in cut off (2) We have checked the system in the following experimental conditions: rectangular waveguide with 0.8 x 1.6 cm 2 section cut off frequency 9.3 GHz waveguide length 1 m magnetizing field B 0 = 0.2 T Larmor frequency 5.6 GHz We placed the YIG sphere at the center of 1-m long waveguide rf Larmor frequency should be completely suppressed. The magnetic field (near field) produced by the single loop coil excites the spin transitions at the Larmor frequency: strong absorption peak has been observed at resonance. The coil for low frequency detection has not yet been implemented in the waveguide

End – to – End calibration with 5 GHz By using a calibration signal we have evaluated the sensitivity for an axion like signal (Stochastic signal with Q ~ 10^6) by performing a power spectral analysis Power spectrum of downconverted signalHistogram of values The sensitivity is about 4 x V 2 that corresponds to 5 x T for a signal spread over a 5 kHz band (1 hr averaging time)

Possible Improvements

Short term perspectives : 3 Years R&D From January 2016 : - New Experimental Floor Building - Magnet acquisition from CNR - Cryostat for December ready START OPERATION AT CRYOGENIC TEMPERATURE 4 KELVIN: 1) Calibration and Linearity Measurements in Cavity 2) Waveguide Pumping Scheme 3) Pump Amplitude Noise source 4) Optimal Procedure for Acquistion and Data Filtering 4) Start SQUID Magnetization Noise Measurements 5) Materials acquisition and characterization

Quantum counter detection scheme Detection of IR photons with high quantum efficiency in the absence of photomultipliers Extend the same idea into the microwave regime where a Zeeman transition is tuned to the axion mass with an external field. All the atoms must be in the Zeeman lower level. (Sikivie, 2014)

Detection with O 2 molecules or Cs atoms? Together with people in Pisa, Napoli and Firenze we are studying the possibility of using Oxygen molecules or atomic Cesium cooled to 280 mK (Buffer gas cooling) as magnetized target. Work in the higher axion mass range Number of available atoms can be an issue Find an appropriate detection technique with high efficiency (REMPI – resonance enhanced multiphoton ionization - interrogation scheme?) (Courtesy of P. Maddaloni)

SQUID + YIG Kelvin

Conclusions We have shown a possible approach for detecting galactic axion with magnetic material Tune the Larmor frequency of ESR of a magnetic sample to the axion mass Perform low frequency conversion of the axion effective magnetic field using the magnetized sample (receiver) as a mixer (rf pump field amplifies the axion signal) Measure the low frequency down converted signal (along H 0 direction, i.e. LOngitudinal Detection) using SQUID amplifier coupled with a pick up coil to the receiver (YIG sphere) Key issues related to QUAX sensitivity: waveguide with cutoff frequency > Larmor frequency to avoid radiation damping (gain of the rf receiver >100) and suppress thermal photons Measure of magnetic noise of the sample, pump noise, SQUID noise, etc Alternative detection scheme with quantum counting techniques for higher axion masses (frequencies > 40 GHz) under study