RIMS Kôkyûroku
No.1883
—¬‘̂ƋC‘Ì‚Ì�”Šw‰ð�Í
Mathematical Analysis in Fluid and Gas Dynamics
RIMS Œ¤‹†�W‰ï•ñ���W
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2013/07/10�`2013/07/12
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Takayuki Kobayashi
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–Ú�@ŽŸ
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1. Diffusive relaxation limit in Besov spaces for damped compressible Euler equations (Mathematical Analysis in Fluid and Gas Dynamics) ---1
�@�@�@�@Department of Mathematics, Nanjing University of Aeronautics and Astronautics / ‹ã�B‘åŠw�”—�ŠwŒ¤‹†‰@�@�@�@Xu Jiang / �쓇 �Gˆê�@(Xu,Jiang / Kawashima,Shuichi)
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2. Asymptotic stability of stationary solutions for the non-isentropic Euler-Maxwell system (Mathematical Analysis in Fluid and Gas Dynamics) ---13
�@�@�@�@�_ŒË‘åŠwŠCŽ–‰ÈŠwŒ¤‹†‰È / ‹ã�B‘åŠw�”—�ŠwŒ¤‹†‰@�@�@�@�ã“c �Dа / �쓇 �Gˆê�@(Ueda,Yoshihiro / Kawashima,Shuichi)
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3. STABILITY OF SOLITARY WAVES FOR THE COUPLED BBM EQUATIONS (Mathematical Analysis in Fluid and Gas Dynamics)----------------------21
�@�@�@�@Žº—–�H‹Æ‘åŠw�HŠw•”�@�@�@‰Á“¡ �³˜a�@(Kato,Masakazu)
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4. Uniquness of mild solutions bounded on the whole time axis to the Navier-Stokes equations (Mathematical Analysis in Fluid and Gas Dynamics)---33
�@�@�@�@�M�B‘åŠw—�Šw•”�@�@�@’J“à –õ�@(Taniuchi,Yasushi)
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5. New approach to the Hadamard variational formula for the Green function of the Stokes equations (Mathematical Analysis in Fluid and Gas Dynamics)---49
�@�@�@�@‹Ê�ì‘åŠw�HŠw•”�@�@�@‹�‰z œ¨—�‰À�@(Ushikoshi,Erika)
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6. The Stokes semigroup on non-decaying spaces (Mathematical Analysis in Fluid and Gas Dynamics)------------------------------------60
�@�@�@�@“Œ‹ž‘åŠw�”—�‰ÈŠwŒ¤‹†‰È�@�@�@ˆ¢•” Œ’�@(Abe,Ken)
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7. On some decay properties of solutions for the Stokes equations with surface tension and gravity in the half space (Mathematical Analysis in Fluid and Gas Dynamics)---66
�@�@�@�@‘�ˆî“c‘åŠwŠîв—��HŠwŒ¤‹†‰È�”Šw‰ž—p�”—��ê�U / ‘�ˆî“c‘åŠwŠîв—��HŠw•”�”Šw‰È�E‘�ˆî“c‘åŠw—��HŠw�p‰@‘��‡Œ¤‹†�Š�@�@�@�Ö“¡ •½˜a / ŽÄ“c —Ç�O�@(Saito,Hirokazu / Shibata,Yoshihiro)
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8. Free-boundary problem of the equations for flows of viscous heat-conducting and self-gravitating gas (Mathematical Analysis in Fluid and Gas Dynamics)---75
�@�@�@�@‹{�è‘åŠw�HŠw‹³ˆçŒ¤‹†•”�@�@�@”~Œ´ Žç“¹�@(Umehara,Morimichi)
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9. On an Application of Nash-Moser Theory to the Vacuum Boundary Problem of Gas Dynamics (Mathematical Analysis in Fluid and Gas Dynamics)---84
�@�@�@�@ŽRŒû‘åŠw�HŠw•”�@�@�@–q–ì “N�@(Makino,Tetu)
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10. Numerical analysis of Io's atmosphere based on a model Boltzmann equation : Unsteady behavior during eclipse (Mathematical Analysis in Fluid and Gas Dynamics)---100
�@�@�@�@‹ž“s‘åŠw�HŠwŒ¤‹†‰È‹@ŠB—��HŠw�ê�U�@�@�@�¬�› �^Œá�@(Kosuge,Shingo)
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11. Numerical analysis of moving boundary problems in rarefied gas dynamics (Mathematical Analysis in Fluid and Gas Dynamics)------113
�@�@�@�@‘å�ã‘åŠwŠî‘b�HŠwŒ¤‹†‰È / ‹ž“s‘åŠw�HŠwŒ¤‹†‰È�@�@�@’Ò “O˜Y / �Â–Ø ˆê�¶�@(Tsuji,Tetsuro / Aoki,Kazuo)
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12. Asymptotic stability for viscous conservation law on the half line and its application (Mathematical Analysis in Fluid and Gas Dynamics)---131
�@�@�@�@•xŽR�‚“™�ê–åŠw�Z�@�@�@‹´–{ ˆÉ“sŽq�@(Hashimoto,Itsuko)
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13. LOCAL SOLUTIONS WITH POLYNOMIAL DECAY IN THE VELOCITY VARIABLES TO THE BOLTZMANN EQUATION FOR SOFT POTENTIALS (Mathematical Analysis in Fluid and Gas Dynamics)---148
�@�@�@�@‹ž“s‘åŠw�lŠÔ�EŠÂ‹«ŠwŒ¤‹†‰È / DEPARTMENT OF MATHEMATICS, CITY UNIVERSITY OF HONG KONG�@�@�@�X–{ –F‘¥ / YANG TONG�@(MORIMOTO,YOSHINORI / YANG,TONG)
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