无限导数与积分算子：Moeller-Zwiebach之谜
Infinite Derivatives vs Integral Operators. The Moeller-Zwiebach Puzzle
AI总结：
本文研究积分算子与无限导数算子的关系，考察p进弦场论中的特定算子及Moyal积，并澄清Moeller-Zwiebach悖论所揭示的差异。
摘要：
我们研究了积分算子与无限导数算子之间的关系。特别地，我们考察了在p进弦场论中出现的算子$p^{\frac12\\,\partial_t^2}$，以及非对易理论中出现的Moyal积。我们还试图澄清Moeller和Zwiebach提出的明显悖论，该悖论凸显了这两类算子之间的差异。
英文摘要：
We study the relationship between integral and infinite-derivative operators. In particular, we examine the operator $p^{\frac12\,\partial_t^2}\,$ that appears in the theory of $p$-adic string fields, as well as the Moyal product that arises in non-commutative theories. We also attempt to clarify the apparent paradox presented by Moeller and Zwiebach, which highlights the discrepancy between them.
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。
