The extension of the Fundamental Metallicity Relation beyond the BPT star-forming sequence: evidence for both gas accretion and starvation

Posted by klaurent Cambridge

Kavli Affiliate: Roberto Maiolino | First 5 Authors: Nimisha Kumari, Roberto Maiolino, James Trussler, Filippo Mannucci, Giovanni Cresci | Summary: The fundamental metallicity relation (FMR) of galaxies is a 3D relation between the gas-phase metallicity, stellar mass and star-formation rate (SFR). It has been studied so far only for galaxies identified as star-forming (SF) on […]


Continue.. The extension of the Fundamental Metallicity Relation beyond the BPT star-forming sequence: evidence for both gas accretion and starvation

SynthIA: A Synthetic Inversion Approximation for the Stokes Vector Fusing SDO and Hinode into a Virtual Observatory

Posted by Stanford

Kavli Affiliate: J. Todd Hoeksema | First 5 Authors: Richard E. L. Higgins, David F. Fouhey, Spiro K. Antiochos, Graham Barnes, Mark C. M. Cheung | Summary: Both NASA’s Solar Dynamics Observatory (SDO) and the JAXA/NASA Hinode mission include spectropolarimetric instruments designed to measure the photospheric magnetic field. SDO’s Helioseismic and Magnetic Imager (HMI) emphasizes […]


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Temperedness criterion of the tensor product of parabolic induction for $GL_n$

Posted by klaurent Tokyo

Kavli Affiliate: Toshiyuki Kobayashi | First 5 Authors: Yves Benoist, Yui Inoue, Toshiyuki Kobayashi, , | Summary: We give a necessary and sufficient condition for a pair of parabolic subgroups $P$ and $Q$ of $G=GL_n(mathbb{R})$ such that the tensor product of any two unitarily induced representations from $P$ and $Q$ are tempered. We also give […]


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Temperedness criterion of the tensor product of parabolic induction for $GL_n$

Posted by klaurent Tokyo

Kavli Affiliate: Toshiyuki Kobayashi | First 5 Authors: Yves Benoist, Yui Inoue, Toshiyuki Kobayashi, , | Summary: We give a necessary and sufficient condition for a pair of parabolic subgroups $P$ and $Q$ of $G=GL_n(mathbb{R})$ such that the tensor product of any two unitarily induced representations from $P$ and $Q$ are tempered. | Search Query: […]


Continue.. Temperedness criterion of the tensor product of parabolic induction for $GL_n$