带移位辛形式的导出方案上拉格朗日分布的严格化与粘合
Strictification and gluing of Lagrangian distributions on derived schemes with shifted symplectic forms
AI总结：
本文证明了配备负移位同伦闭2-形式的导出方案上各向同性分布的严格化结果，并表明配备-2-移位辛结构且具有Hausdorff经典点空间的C上导出方案可全局定义拉格朗日分布。
摘要：
证明了配备负移位同伦闭$2$-形式的导出方案上各向同性分布的严格化结果。表明任何配备$-2$-移位辛结构且具有Hausdorff经典点空间的$\mathbb{C}$上导出方案，作为dg $\mathbb{C}^{\infty}$-流形允许全局定义的拉格朗日分布。
英文摘要：
A strictification result is proved for isotropic distributions on derived schemes equipped with negatively shifted homotopically closed $2$-forms. It is shown that any derived scheme over $\mathbb{C}$ equipped with a $-2$-shifted symplectic structure, and having a Hausdorff space of classical points, admits a globally defined Lagrangian distribution as a dg $\mathbb{C}^{\infty}$-manifold.
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。
