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There are lots of references. Mainly every textbook which treats Hodge theory. Try to look at:

  • Voisin: Hodge theory and complex algebraic geometry. I
  • Huybrechts: Complex geometry
  • Wells: Differential analysis on complex manifolds
  • Griffiths, Harris: Principles of algebraic geometry

There, you will find mainly the proof in the case $n=2$, which is used to prove the Lefschez theorem on $(1,1)$-classes. The general case is a straightforward adaptation of that argument.

show/hide this revision's text 1

There are lots of references. Mainly every textbook which treats Hodge theory. Try to look at:

  • Voisin: Hodge theory and complex algebraic geometry. I
  • Huybrechts: Complex geometry
  • Wells: Differential analysis on complex manifolds
  • Griffiths, Harris: Principles of algebraic geometry