Bounded multiplicity branching for symmetric pairs

Kavli Affiliate: Toshiyuki Kobayashi | First 5 Authors: Toshiyuki Kobayashi, , , , | Summary: We prove that any simply connected non-compact semisimple Lie group $G$ admits an infinite-dimensional irreducible representation $Pi$ with bounded multiplicity property of the restriction $Pi|_{G’}$ for all symmetric pairs $(G, G’)$. We also discuss which irreducible representations $Pi$ satisfy the […]


Continue.. Bounded multiplicity branching for symmetric pairs

X-ray Emission from the Interstellar and Circumgalactic Medium of Elliptical Galaxies based on MACER simulations

Kavli Affiliate: Feng Yuan | First 5 Authors: Aditi Vijayan, Bocheng Zhu, Miao Li, Feng Yuan, Luis C. Ho | Summary: Interstellar (ISM) and circumgalactic mediums (CGM) around galaxies are linked to several physical processes that drive galaxy evolution. For example, the X-ray emission from the CGM gas around ellipticals has been linked to the […]


Continue.. X-ray Emission from the Interstellar and Circumgalactic Medium of Elliptical Galaxies based on MACER simulations

X-ray Emission from the Interstellar and Circumgalactic Medium of Elliptical Galaxies based on MACER simulations

Kavli Affiliate: Feng Yuan | First 5 Authors: Aditi Vijayan, Bocheng Zhu, Miao Li, Feng Yuan, Luis C. Ho | Summary: Interstellar (ISM) and circumgalactic mediums (CGM) around galaxies are linked to several physical processes that drive galaxy evolution. For example, the X-ray emission from the CGM gas around ellipticals has been linked to the […]


Continue.. X-ray Emission from the Interstellar and Circumgalactic Medium of Elliptical Galaxies based on MACER simulations

XSLIDE (X-Ray Spectral Line IDentifier and Explorer): a quick-look tool for XRISM

Kavli Affiliate: Eric D. Miller | First 5 Authors: Efrem Braun, Chris Baluta, Trisha F. Doyle, Patricia L. Hall, Robert S. Hill | Summary: We present XSLIDE (X-Ray Spectral Line IDentifier and Explorer), a graphical user interface that has been designed as a quick-look tool for the upcoming X-Ray Imaging and Spectroscopy Mission (XRISM). XSLIDE […]


Continue.. XSLIDE (X-Ray Spectral Line IDentifier and Explorer): a quick-look tool for XRISM

XSLIDE (X-Ray Spectral Line IDentifier and Explorer): a quick-look tool for XRISM

Kavli Affiliate: Eric D. Miller | First 5 Authors: Efrem Braun, Chris Baluta, Trisha F. Doyle, Patricia L. Hall, Robert S. Hill | Summary: We present XSLIDE (X-Ray Spectral Line IDentifier and Explorer), a graphical user interface that has been designed as a quick-look tool for the upcoming X-Ray Imaging and Spectroscopy Mission (XRISM). XSLIDE […]


Continue.. XSLIDE (X-Ray Spectral Line IDentifier and Explorer): a quick-look tool for XRISM

Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Kavli Affiliate: Nobuhiko Katayama | First 5 Authors: Shinya Sugiyama, Tommaso Ghigna, Yurika Hoshino, Nobuhiko Katayama, Satoru Katsuda | Summary: We measured the vibration of a prototype superconducting magnetic bearing (SMB) operating at liquid nitrogen temperature. This prototype system was designed as a breadboard model for LiteBIRD low-frequency telescope (LFT) polarization modulator unit. We set […]


Continue.. Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Kavli Affiliate: Nobuhiko Katayama | First 5 Authors: Shinya Sugiyama, Tommaso Ghigna, Yurika Hoshino, Nobuhiko Katayama, Satoru Katsuda | Summary: We measured the vibration of a prototype superconducting magnetic bearing (SMB) operating at liquid nitrogen temperature. This prototype system was designed as a breadboard model for LiteBIRD low-frequency telescope (LFT) polarization modulator unit. We set […]


Continue.. Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Kavli Affiliate: Nobuhiko Katayama | First 5 Authors: Shinya Sugiyama, Tommaso Ghigna, Yurika Hoshino, Nobuhiko Katayama, Satoru Katsuda | Summary: We measured the vibration of a prototype superconducting magnetic bearing (SMB) operating at liquid nitrogen temperature. This prototype system was designed as a breadboard model for LiteBIRD low-frequency telescope (LFT) polarization modulator unit. We set […]


Continue.. Vibration characteristics of a continuously rotating superconducting magnetic bearing and potential influence to TES and SQUID

Analysis of the gradient for the stochastic fractional heat equation with spatially-colored noise in $mathbb R^d$

Kavli Affiliate: Ran Wang | First 5 Authors: Ran Wang, , , , | Summary: Consider the stochastic partial differential equation begin{equation*} frac{partial }{partial t}u_t(x)= -(-Delta)^{frac{alpha}{2}}u_t(x) +bleft(u_t(x)right)+sigmaleft(u_t(x)right) dot F(t, x), tge0, xin mathbb R^d, end{equation*} where $-(-Delta)^{frac{alpha}{2}}$ denotes the fractional Laplacian with the power $alpha/2in (1/2,1]$, and the driving noise $dot F$ is a centered […]


Continue.. Analysis of the gradient for the stochastic fractional heat equation with spatially-colored noise in $mathbb R^d$

Analysis of the gradient for the stochastic fractional heat equation with spatially-colored noise in $mathbb R^d$

Kavli Affiliate: Ran Wang | First 5 Authors: Ran Wang, , , , | Summary: Consider the stochastic partial differential equation $$ frac{partial }{partial t}u_t(mathbf{x})= -(-Delta)^{frac{alpha}{2}}u_t(mathbf{x}) +bleft(u_t(mathbf{x})right)+sigmaleft(u_t(mathbf{x})right) dot F(t, mathbf{x}), tge0, mathbf{x}in mathbb R^d, $$ where $-(-Delta)^{frac{alpha}{2}}$ denotes the fractional Laplacian with the power $alpha/2in (1/2,1]$, and the driving noise $dot F$ is a centered […]


Continue.. Analysis of the gradient for the stochastic fractional heat equation with spatially-colored noise in $mathbb R^d$