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arXiv 0902.0445hep-th
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开弦场论中$a$规范解规范不变量的数值计算

Numerical Evaluation of Gauge Invariants for $a$-gauge Solutions in Open String Field Theory

Isao Kishimoto, Tomohiko Takahashi

摘要:

在Asano-Kato的$a$ -规范固定条件下,我们计算了三次开弦场论的数值经典解的规范不变量(真空能量和规范不变量重叠).我们提出了一个有效的迭代求解运动方程,使BRST不变性的解决方案是数值保证。由此产生的规范不变量是数值稳定的,几乎等于Schnabl的快子真空解决方案中的规范参数的良好定义的区域。这些结果进一步证明了数值解和解析解是规范等效的。

英文摘要:

We evaluate gauge invariants (vacuum energy and gauge invariant overlap) for numerical classical solutions in cubic open string field theory under Asano-Kato's $a$-gauge fixing condition. We propose an efficient iterative procedure for solving the equations of motion so that the BRST invariance of the solutions is numerically ensured. The resulting gauge invariants are numerically stable and almost equal to those of Schnabl's tachyon vacuum solution in the well-defined region of a gauge parameter. These results provide further evidence that the numerical and analytical solutions are gauge equivalent.

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