RIMS Kôkyûroku
No.1904
ŒJ‚肱‚ÝŒQ‚Ì�”—�‰ÈŠw‚ł̉ž—p
Applications of Renormalization Group Methods in Mathematical Sciences
RIMS Œ¤‹†�W‰ï•ñ���W
�@
2013/09/11�`2013/09/13
ˆÉ“Œ�@Œbˆê
Keiichi R. Ito
�@
–Ú�@ŽŸ
�@
1. Weak Solution of Renormalization Group Equation (Applications of Renormalization Group Methods in Mathematical Sciences)----------1
�@�@�@�@‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È / ‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È / ‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È�@�@�@�Â–Ø Œ’ˆê / ŒF–{ �^ˆê˜Y / �²“¡ ‘å•ã�@(Aoki,Ken-Ichi / Kumamoto,Shin-Ichiro / Sato,Daisuke)
�@
2. Domain Wall Renormalization Group Approach to the 2d Ising Model with External Magnetic Field (Applications of Renormalization Group Methods in Mathematical Sciences)---13
�@�@�@�@‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È / ‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È / •ÄŽq�H‹Æ�‚“™�ê–åŠw�Z / ‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È / ‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È�@�@�@�Â–Ø Œ’ˆê / “¡ˆä �N�O / �¬—Ñ ‹Ê� / �²“¡ ‘å•ã / •x“c —m�@(Aoki,Ken-Ichi / Fujii,Yasuhiro / Kobayashi,Tamao / Sato,Daisuke / Tomita,Hiroshi)
�@
3. Existence of IIC measure for 2D Ising percolation at high temperatures (Applications of Renormalization Group Methods in Mathematical Sciences)---31
�@�@�@�@�_ŒË‘åŠw‘åŠw‰@—�ŠwŒ¤‹†‰È / �_ŒË‘åŠw‘åŠw‰@—�ŠwŒ¤‹†‰È / ‰¡•l�‘—§‘åŠw‘åŠw‰@�HŠwŒ¤‹†‰@ / ƒRƒ�ƒ‰ƒh‘åŠw�@�@�@”óŒû •Û�¬ / –؉º ˆê�¬ / ’|‹� �³“o / Zhang Yu�@(Higuchi,Yasunari / Kinoshita,Kazunari / Takei,Masato / Zhang,Yu)
�@
4. Super-Brownian motion in random environment and its duality (Applications of Renormalization Group Methods in Mathematical Sciences)---35
�@�@�@�@’}”g‘åŠw�”—�•¨Ž¿‰ÈŠwŒ¤‹†‰È�@�@�@’†“‡ �½�@(Nakashima,Makoto)
�@
5. Monotonicity of the Polaron Energy (Applications of Renormalization Group Methods in Mathematical Sciences)----------------------46
�@�@�@�@–kŠC“¹‘åŠw—�Šw•”�”Šw‰È�@�@�@‹{”ö ’‰�G �@(Miyao,Tadahiro)
�@
6. Stochastic UV renormalization of a scalar model with a non-local kinetic term (Applications of Renormalization Group Methods in Mathematical Sciences)---54
�@�@�@�@‹ã�B‘åŠw�”—�ŠwŒ¤‹†‰@�@�@�@œA“‡ •¶�¶�@(Hiroshima,Fumio)
�@
7. Construction of the $\Phi^4_4$ quantum field theory on noncommutative Moyal space (Applications of Renormalization Group Methods in Mathematical Sciences)---67
�@�@�@�@Fakultat fur Physik, Universitat Wien / Mathematisches Institut der Westfalischen Wilhelms-Universitat�@�@�@GROSSE,Harald / WULKENHAAR,Raimar
�@
8. Universality in Random Matrix Theory (Applications of Renormalization Group Methods in Mathematical Sciences)-------------------105
�@�@�@�@Department of Mathematical Sciences, KAIST�@�@�@LEE,JI OON
�@
9. Wigner matrices with random potential (Applications of Renormalization Group Methods in Mathematical Sciences)------------------123
�@�@�@�@Department of Mathematical Sciences, KAIST�@�@�@LEE,JI OON
�@
10. The Shannon-McMillan Theorem for AF $C^*$-systems (Applications of Renormalization Group Methods in Mathematical Sciences)-----141
�@�@�@�@“Œ‹ž‘åŠw�”—�‰ÈŠwŒ¤‹†‰È�@�@�@��•û –FŽq�@(Ogata,Yoshiko)
�@
11. A $C^*$-algebraic approach to supersymmetry (Applications of Renormalization Group Methods in Mathematical Sciences)-----------143
�@�@�@�@ŽÅ‰Y�H‹Æ‘åŠw�HŠw•”�@�@�@Žç‰® ‘n�@(Moriya,Hajime)
�@
12. Absence of Phase Transitions in 2D $O(N)$ Spin Models and Renormalization Group Analysis (Applications of Renormalization Group Methods in Mathematical Sciences)---147
�@�@�@�@�Û“ì‘åŠw—��HŠw•”�@�@�@ˆÉ“Œ Œbˆê�@(Ito,Keiichi R.)
�@
13. Wegner estimate for Gaussian random magnetic fields (Applications of Renormalization Group Methods in Mathematical Sciences)---160
�@�@�@�@‹ž“s‘åŠw�lŠÔ�EŠÂ‹«ŠwŒ¤‹†‰È�@�@�@�ã–Ø ’¼�³�@(Ueki,Naomasa)
�@
14. Hida distribution construction of $P(\phi)_d$ $(d\ge4)$ indefinite metric quantum field models without BPHZ renormalization (Applications of Renormalization Group Methods in Mathematical Sciences)---161
�@�@�@�@Inst. Angewandte Mathematik, Universitat Bonn / “Œ‹ž“sŽs‘åŠw‹¤’Ê‹³ˆç•”�@�@�@ALBEVERIO Sergio / ‹g“c –«�@(ALBEVERIO,Sergio / YOSHIDA,Minoru W.)
�@
15. A Calculable Model for a Cavity and an Atomic Beam (Applications of Renormalization Group Methods in Mathematical Sciences)----175
�@�@�@�@‹à‘ò‘åŠwŽ©‘R‰ÈŠwŒ¤‹†‰È�@�@�@“c‘º ”ŽŽu�@(Tamura,Hiroshi)
�@
16. BINDING CONDITION OF THE MANY BODY SEMI-RELATIVISTIC PAULI-FIERZ MODEL (Applications of Renormalization Group Methods in Mathematical Sciences)---189
�@�@�@�@�M�B‘åŠw—�Šw•”�@�@�@�²�X–Ø Ši�@(SASAKI,ITARU)
�@