PROPERTIES OF LOOP EQUATIONS FOR THE HERMITIAN MATRIX MODEL AND FOR 2-DIMENSIONAL QUANTUM-GRAVITY

被引：94

|

作者：

AMBJORN, J

MAKEENKO, YM

机构：

来源：

MODERN PHYSICS LETTERS A | 1990年 / 5卷 / 22期

关键词：

D O I：

10.1142/S0217732390001992

中图分类号：

P1 [天文学];

学科分类号：

0704 ;

摘要：

引用

收藏

页码：1753 / 1763

页数：11

相关论文

共 50 条

[41] FAILURE OF THE REGGE APPROACH IN 2-DIMENSIONAL QUANTUM-GRAVITY
BOCK, W
VINK, JC
NUCLEAR PHYSICS B, 1995, 438 (1-2) : 320 - 344
[42] CHIRAL MATTER COUPLED TO 2-DIMENSIONAL QUANTUM-GRAVITY
OZ, Y
PAWELCZYK, J
YANKIELOWICZ, S
NUCLEAR PHYSICS B, 1991, 363 (2-3) : 555 - 572
[43] A SOLUTION TO 2-DIMENSIONAL QUANTUM-GRAVITY - NONCRITICAL STRINGS
CHAMSEDDINE, AH
PHYSICS LETTERS B, 1991, 256 (3-4) : 379 - 386
[44] THE PARTITION-FUNCTION OF 2-DIMENSIONAL QUANTUM-GRAVITY
AWADA, MA
CHAMSEDDINE, AH
PHYSICS LETTERS B, 1989, 233 (1-2) : 79 - 84
[45] GENERALIZED 2-DIMENSIONAL QUANTUM-GRAVITY AND COMPACT BOSONS
LIKHTTSIER, IM
ODINTSOV, SD
SOVIET JOURNAL OF NUCLEAR PHYSICS-USSR, 1991, 54 (04): : 695 - 698
[46] GEOMETRY OF A 2-DIMENSIONAL QUANTUM-GRAVITY - NUMERICAL STUDY
AGISHTEIN, ME
MIGDAL, AA
NUCLEAR PHYSICS B, 1991, 350 (03) : 690 - 728
[47] FROM LOOPS TO STATES IN 2-DIMENSIONAL QUANTUM-GRAVITY
MOORE, G
SEIBERG, N
STAUDACHER, M
NUCLEAR PHYSICS B, 1991, 362 (03) : 665 - 709
[48] SCALING AND THE FRACTAL GEOMETRY OF 2-DIMENSIONAL QUANTUM-GRAVITY
CATTERALL, S
THORLEIFSSON, G
BOWICK, M
JOHN, V
PHYSICS LETTERS B, 1995, 354 (1-2) : 58 - 68
[49] WHAT IS THE INTRINSIC GEOMETRY OF 2-DIMENSIONAL QUANTUM-GRAVITY
DAVID, F
NUCLEAR PHYSICS B, 1992, 368 (03) : 671 - 700
[50] GEOMETRIC CHARACTERIZATION OF STATES IN 2-DIMENSIONAL QUANTUM-GRAVITY
AGISHTEIN, ME
JACOBS, L
MIGDAL, AA
RICHARDSON, JL
MODERN PHYSICS LETTERS A, 1990, 5 (12) : 965 - 977

← 1 2 3 4 5 →