Ghost Neumann矩阵的谱性质
Spectral properties of ghost Neumann matrices
摘要：
我们继续分析鬼楔态的振子形式，通过研究鬼矩阵的诺依曼系数的光谱特性。我们表明，传统的谱表示是无效的，这些矩阵，并提出了一个新的启发式公式，允许一个重建他们的知识，他们的特征值和特征向量。事实证明，为了实际实现重建，需要额外的数据，我们称之为边界数据。特别是，我们的结果借给支持的猜想，存在一个幽灵三弦顶点的性质平行于那些物质三弦顶点。
英文摘要：
We continue the analysis of the ghost wedge states in the oscillator formalism by studying the spectral properties of the ghost matrices of Neumann coefficients. We show that the traditional spectral representation is not valid for these matrices and propose a new heuristic formula that allows one to reconstruct them from the knowledge of their eigenvalues and eigenvectors. It turns out that additional data, which we call boundary data, are needed in order to actually implement the reconstruction. In particular our result lends support to the conjecture that there exists a ghost three strings vertex with properties parallel to those of the matter three strings vertex.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
