@Article{CAM-17-16,
author = {},
title = {【期刊信息】Kinetic & Related Models, Volume 13, Number 5, October 2020},
journal = {CAM-Net Digest},
year = {2020},
volume = {17},
number = {16},
pages = {11--11},
abstract = {<p style="margin-bottom: 10px;"><span style="text-align: justify;">Kinetic formulation of a 2 × 2 hyperbolic system arising in gas chromatography&nbsp;<br/></span><span style="text-align: justify;">Christian Bourdarias, Marguerite Gisclon and Stéphane Junca&nbsp;&nbsp;<br/><br/><span style="text-align: justify;">Quantitative local sensitivity estimates for the random kinetic Cucker-Smale model with chemotactic movement&nbsp;</span><br/><span style="text-align: justify;">Seung-Yeal Ha and Bora Moon</span><br/><span style="text-align: justify;">&nbsp;</span><br/><span style="text-align: justify;">On the transport operators arising from linearizing the Vlasov-Poisson or Einstein-Vlasov system about isotropic steady states&nbsp;</span><br/><span style="text-align: justify;">Gerhard Rein and Christopher Straub&nbsp;</span><br/><br/><span style="text-align: justify;">Analytic smoothing effect for the nonlinear Landau equation of Maxwellian molecules&nbsp;</span><br/><span style="text-align: justify;">Yoshinori Morimoto and Chao-Jiang Xu&nbsp;</span><br/><br/><span style="text-align: justify;">On the generic complete synchronization of the discrete Kuramoto model&nbsp;</span><br/><span style="text-align: justify;">Woojoo Shim&nbsp;</span><br/><br/><span style="text-align: justify;">Stability of a non-local kinetic model for cell migration with density dependent orientation bias&nbsp;</span><br/><span style="text-align: justify;">Nadia Loy and Luigi Preziosi&nbsp;</span><br/><br/><span style="text-align: justify;">Gelfand-Shilov smoothing effect for the spatially inhomogeneous Boltzmann equations without cut-off&nbsp;</span><br/><span style="text-align: justify;">Wei-Xi Li and Lvqiao Liu&nbsp;</span><br/><br/><span style="text-align: justify;"></span><span style="text-align: justify;">Weak dissipative solutions to a free-boundary problem for finitely extensible bead-spring chain molecules: Variable viscosity coefficients&nbsp;</span><br/><span style="text-align: justify;">Donatella Donatelli, Tessa Thorsen and Konstantina Trivisa&nbsp;</span></span></p>},
issn = {},
doi = {https://doi.org/2021-CAM-19863},
url = {https://global-sci.com/article/75433/kinetic-related-models-volume-13-number-5-october-2020}
}