The Orlicz spaces \(X^{\varPhi }\) associated to a quasi-Banach function space X are defined by replacing the role of the space \(L^1\) by X in the classical construction of Orlicz spaces. Given a vector measure m, we can apply this construction to the spaces \(L^1_w(m),\)\(L^1(m)\) and \(L^1(\Vert m\Vert )\) of integrable functions (in the weak, strong and Choquet sense, respectively) in order to obtain the known Orlicz spaces \(L^{\varPhi }_w(m)\) and \(L^{\varPhi }(m)\) and the new ones \(L^{\varPhi }(\Vert m\Vert ).\) Therefore, we are providing a framework where dealing with different kind of Orlicz spaces in a unified way. Some applications to complex interpolation are also given.

与准Banach函数空间X相关的Orlicz空间\（X ^ {\ varPhi} \）是通过在Orlicz空间的经典构造中用X代替空间\（L ^ 1 \）的作用来定义的。给定一个向量度量m，我们可以将此构造应用于空间\（L ^ 1_w（m），\）\（L ^ 1（m）\）和\（L ^ 1（\ Vert m \ Vert）\）（分别在弱，强和Choquet意义上）的积分函数，以获得已知的Orlicz空间\（L ^ {\ varPhi _w（m）\）和\（L ^ {\ varPhi}（m）\ ）和新的\（L ^ {\ varPhi}（\ Vert m \ Vert）。\）因此，我们提供了一个框架，以统一的方式处理不同种类的Orlicz空间。还给出了复杂插值的一些应用。