Name of the class of maps between posets such that $f(x)\le f(y)\implies x\le y$

Question

Is there a name for such functions $f:\mathfrak{A}\rightarrow\mathfrak{B}$ from a poset $\mathfrak{A}$ to a poset $\mathfrak{B}$ that $$f(x)\le f(y)\implies x\le y$$ (for every $x,y\in\mathfrak{A}$)?