Cheeger能量随距离增加的Gamma收敛
Gamma-convergence of Cheeger energies with respect to increasing distances
摘要：
证明了当距离从下到极限单调收敛时，沿度量测度空间序列的Cheeger能量的$Γ$ -收敛结果，其中测度空间保持不变.由此证明了在这种度量测度空间的收敛下，无穷小Hilbert性条件是稳定的。
英文摘要：
We prove a $Γ$-convergence result for Cheeger energies along sequences of metric measure spaces, where the measure space is kept fixed, while distances are monotonically converging from below to the limit one. As a consequence, we show that the infinitesimal Hilbertianity condition is stable under this kind of convergence of metric measure spaces.
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。
