High Temperature Limit of the N= 2 Matrix Model

Abstract

The high temperature limit of a system of two D-0 branes is investigated. The partition function can be expressed as a power series in $\beta$ (inverse temperature). The leading term in the high temperature expression of the partition function and effective potential is calculated exactly. Physical quantities like the mean square separation can also be exactly determined in the high temperature limit.

16 pages, RevTex, two references added

References in corpus (2)

• Matrix Strings, Compactification Scales and Hagedorn Transition
• Ten Dimensional Black Hole and the D0-brane Threshold Bound State

Cited by in corpus (8)

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• N=2 3d-Matrix Integral with Myers Term
• Thermodynamic Behavior of Fuzzy Membranes in PP-Wave Matrix Model
• Non-perturbative Thermodynamics in Matrix String Theory
• High Temperature Limit of the $N=2$ IIA Matrix Model