8 research outputs found

    Constraints on axion-like polarization oscillations in the cosmic microwave background with POLARBEAR

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    Very light pseudoscalar fields, often referred to as axions, are compelling dark matter candidates and can potentially be detected through their coupling to the electromagnetic field. Recently a novel detection technique using the cosmic microwave background (CMB) was proposed, which relies on the fact that the axion field oscillates at a frequency equal to its mass in appropriate units, leading to a time-dependent birefringence. For appropriate oscillation periods this allows the axion field at the telescope to be detected via the induced sinusoidal oscillation of the CMB linear polarization. We search for this effect in two years of POLARBEAR data. We do not detect a signal, and place a median 95%95 \% upper limit of 0.65∘0.65 ^\circ on the sinusoid amplitude for oscillation frequencies between 0.02 days−10.02\,\text{days}^{-1} and 0.45 days−10.45\,\text{days}^{-1}, which corresponds to axion masses between 9.6×10−22 eV9.6 \times 10^{-22} \, \text{eV} and 2.2×10−20 eV2.2\times 10^{-20} \,\text{eV}. Under the assumptions that 1) the axion constitutes all the dark matter and 2) the axion field amplitude is a Rayleigh-distributed stochastic variable, this translates to a limit on the axion-photon coupling gϕγ<2.4×10−11 GeV−1×(mϕ/10−21 eV)g_{\phi \gamma} < 2.4 \times 10^{-11} \,\text{GeV}^{-1} \times ({m_\phi}/{10^{-21} \, \text{eV}}).Comment: 17 pages, 5 figures, 2 tables. Published in Physical Review

    Exploration of the polarization angle variability of the Crab Nebula with POLARBEAR and its application to the search for axion-like particles

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    International audienceThe Crab Nebula, also known as Tau A, is a polarized astronomical source at millimeter wavelengths. It has been used as a stable light source for polarization angle calibration in millimeter-wave astronomy. However, it is known that its intensity and polarization vary as a function of time at a variety of wavelengths. Thus, it is of interest to verify the stability of the millimeter-wave polarization. If detected, polarization variability may be used to better understand the dynamics of Tau A, and for understanding the validity of Tau~A as a calibrator. One intriguing application of such observation is to use it for the search of axion-light particles (ALPs). Ultralight ALPs couple to photons through a Chern-Simons term, and induce a temporal oscillation in the polarization angle of linearly polarized sources. After assessing a number of systematic errors and testing for internal consistency, we evaluate the variability of the polarization angle of the Crab Nebula using 2015 and 2016 observations with the 150 GHz POLARBEAR instrument. We place a median 95% upper bound of polarization oscillation amplitude A<0.065∘A < 0.065^\circ over the oscillation frequencies from 0.75 year−10.75~\mathrm{year}^{-1} to 0.66 hour−10.66~\mathrm{hour}^{-1}. Assuming that no sources other than ALP are causing Tau A's polarization angle variation, that the ALP constitutes all the dark matter, and that the ALP field is a stochastic Gaussian field, this bound translates into a median 95% upper bound of ALP-photon coupling gaγγ<2.16×10−12 GeV−1×(ma/10−21eV)g_{a\gamma\gamma} < 2.16\times10^{-12}\,\mathrm{GeV}^{-1}\times(m_a/10^{-21} \mathrm{eV}) in the mass range from 9.9×10−23eV9.9\times10^{-23} \mathrm{eV} to 7.7×10−19eV7.7\times10^{-19} \mathrm{eV}. This demonstrates that this type of analysis using bright polarized sources is as competitive as those using the polarization of cosmic microwave background in constraining ALPs

    Exploration of the polarization angle variability of the Crab Nebula with POLARBEAR and its application to the search for axion-like particles

    No full text
    International audienceThe Crab Nebula, also known as Tau A, is a polarized astronomical source at millimeter wavelengths. It has been used as a stable light source for polarization angle calibration in millimeter-wave astronomy. However, it is known that its intensity and polarization vary as a function of time at a variety of wavelengths. Thus, it is of interest to verify the stability of the millimeter-wave polarization. If detected, polarization variability may be used to better understand the dynamics of Tau A, and for understanding the validity of Tau~A as a calibrator. One intriguing application of such observation is to use it for the search of axion-light particles (ALPs). Ultralight ALPs couple to photons through a Chern-Simons term, and induce a temporal oscillation in the polarization angle of linearly polarized sources. After assessing a number of systematic errors and testing for internal consistency, we evaluate the variability of the polarization angle of the Crab Nebula using 2015 and 2016 observations with the 150 GHz POLARBEAR instrument. We place a median 95% upper bound of polarization oscillation amplitude A<0.065∘A < 0.065^\circ over the oscillation frequencies from 0.75 year−10.75~\mathrm{year}^{-1} to 0.66 hour−10.66~\mathrm{hour}^{-1}. Assuming that no sources other than ALP are causing Tau A's polarization angle variation, that the ALP constitutes all the dark matter, and that the ALP field is a stochastic Gaussian field, this bound translates into a median 95% upper bound of ALP-photon coupling gaγγ<2.16×10−12 GeV−1×(ma/10−21eV)g_{a\gamma\gamma} < 2.16\times10^{-12}\,\mathrm{GeV}^{-1}\times(m_a/10^{-21} \mathrm{eV}) in the mass range from 9.9×10−23eV9.9\times10^{-23} \mathrm{eV} to 7.7×10−19eV7.7\times10^{-19} \mathrm{eV}. This demonstrates that this type of analysis using bright polarized sources is as competitive as those using the polarization of cosmic microwave background in constraining ALPs

    Constraints on axion-like polarization oscillations in the cosmic microwave background with POLARBEAR

    No full text
    International audienceVery light pseudoscalar fields, often referred to as axions, are compelling dark matter candidates and can potentially be detected through their coupling to the electromagnetic field. Recently a novel detection technique using the cosmic microwave background (CMB) was proposed, which relies on the fact that the axion field oscillates at a frequency equal to its mass in appropriate units, leading to a time-dependent birefringence. For appropriate oscillation periods this allows the axion field at the telescope to be detected via the induced sinusoidal oscillation of the CMB linear polarization. We search for this effect in two years of POLARBEAR data. We do not detect a signal, and place a median 95%95 \% upper limit of 0.65∘0.65 ^\circ on the sinusoid amplitude for oscillation frequencies between 0.02 days−10.02\,\text{days}^{-1} and 0.45 days−10.45\,\text{days}^{-1}, which corresponds to axion masses between 9.6×10−22 eV9.6 \times 10^{-22} \, \text{eV} and 2.2×10−20 eV2.2\times 10^{-20} \,\text{eV}. Under the assumptions that 1) the axion constitutes all the dark matter and 2) the axion field amplitude is a Rayleigh-distributed stochastic variable, this translates to a limit on the axion-photon coupling gϕγ<2.4×10−11 GeV−1×(mϕ/10−21 eV)g_{\phi \gamma} < 2.4 \times 10^{-11} \,\text{GeV}^{-1} \times ({m_\phi}/{10^{-21} \, \text{eV}})

    Constraints on axion-like polarization oscillations in the cosmic microwave background with POLARBEAR

    No full text
    International audienceVery light pseudoscalar fields, often referred to as axions, are compelling dark matter candidates and can potentially be detected through their coupling to the electromagnetic field. Recently a novel detection technique using the cosmic microwave background (CMB) was proposed, which relies on the fact that the axion field oscillates at a frequency equal to its mass in appropriate units, leading to a time-dependent birefringence. For appropriate oscillation periods this allows the axion field at the telescope to be detected via the induced sinusoidal oscillation of the CMB linear polarization. We search for this effect in two years of POLARBEAR data. We do not detect a signal, and place a median 95%95 \% upper limit of 0.65∘0.65 ^\circ on the sinusoid amplitude for oscillation frequencies between 0.02 days−10.02\,\text{days}^{-1} and 0.45 days−10.45\,\text{days}^{-1}, which corresponds to axion masses between 9.6×10−22 eV9.6 \times 10^{-22} \, \text{eV} and 2.2×10−20 eV2.2\times 10^{-20} \,\text{eV}. Under the assumptions that 1) the axion constitutes all the dark matter and 2) the axion field amplitude is a Rayleigh-distributed stochastic variable, this translates to a limit on the axion-photon coupling gϕγ<2.4×10−11 GeV−1×(mϕ/10−21 eV)g_{\phi \gamma} < 2.4 \times 10^{-11} \,\text{GeV}^{-1} \times ({m_\phi}/{10^{-21} \, \text{eV}})

    Constraints on axion-like polarization oscillations in the cosmic microwave background with POLARBEAR

    No full text
    International audienceVery light pseudoscalar fields, often referred to as axions, are compelling dark matter candidates and can potentially be detected through their coupling to the electromagnetic field. Recently a novel detection technique using the cosmic microwave background (CMB) was proposed, which relies on the fact that the axion field oscillates at a frequency equal to its mass in appropriate units, leading to a time-dependent birefringence. For appropriate oscillation periods this allows the axion field at the telescope to be detected via the induced sinusoidal oscillation of the CMB linear polarization. We search for this effect in two years of POLARBEAR data. We do not detect a signal, and place a median 95%95 \% upper limit of 0.65∘0.65 ^\circ on the sinusoid amplitude for oscillation frequencies between 0.02 days−10.02\,\text{days}^{-1} and 0.45 days−10.45\,\text{days}^{-1}, which corresponds to axion masses between 9.6×10−22 eV9.6 \times 10^{-22} \, \text{eV} and 2.2×10−20 eV2.2\times 10^{-20} \,\text{eV}. Under the assumptions that 1) the axion constitutes all the dark matter and 2) the axion field amplitude is a Rayleigh-distributed stochastic variable, this translates to a limit on the axion-photon coupling gϕγ<2.4×10−11 GeV−1×(mϕ/10−21 eV)g_{\phi \gamma} < 2.4 \times 10^{-11} \,\text{GeV}^{-1} \times ({m_\phi}/{10^{-21} \, \text{eV}})
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