This paper is devoted to the studying of the weak Orlicz–Lorentz space \(\Lambda_X^{\varphi, \infty}(w)\), which can be regarded as an extension of weak Orlicz space \(L_X^{\varphi, \infty}\) and weak Lorentz space \(\Lambda_X^{p, \infty}(w)\). Results are obtained on the basic properties of convergence, normability and embedding relationships. Some interpolation theorems of operators are also given in the final part.

中文翻译：

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弱Orlicz-Lorentz空间中的一些性质和插值定理

本文致力于弱Orlicz-Lorentz空间\（\ Lambda_X ^ {\ varphi，\ infty}（w）\）的研究，可以将其视为弱Orlicz空间\（L_X ^ {\ varphi ，\ infty} \） 和弱的Lorentz空间\（\ Lambda_X ^ {p，\ infty}（w）\）。获得了收敛，规范性和嵌入关系的基本属性的结果。最后一部分给出了算子的一些插值定理。