# Complex analysis book for Algebraic Geometers

I know that there exist many questions on this site on complex analysis books but my question is more specific than that. I am looking for recommendations for a concise complex analysis book but with a view towards algebraic geometry/ complex manifolds. I have studied smooth manifold theory before and it would be interesting to see it combined with complex analysis in the complex setting (all manifolds that I'd studied before were real manifolds). Any recommendations for such a book?

An extremely good but shamefully underrated book is Łojasiewicz's Introduction to Complex Analytic Geometry.
The author, a renowned mathematician who discovered a very important inequality pertaining to analytic sets, managed to write a book with the contradictory qualities of giving very detailed explanations and proving quite advanced results.
Indeed the book starts with the definition of a ring (!) and goes on to prove a sophisticated version (due to Thom and Martinet) of the Weierstrass preparation theorem, the Puiseux theorem, Remmert's proper mapping theorem, Chevalley's theorem on images of constructible sets, the Cartan-Oka theorem on the coherence of the ideal sheaf of an analytic subset of $\mathbb C^n$, Chow's theorem on the algebraicity of analytic subsets of $\mathbb P^n$ (=the mother of all GAGA-type theorems!) , and much more.
The book is, alas, out of print but I suppose that many libraries have a copy.