Learning Complex Geometry and Hodge Structure For the past few weeks I have been starting to learn about complex geometry and Hodge theory. I'm doing so with the book of Daniel Huybrechts Complex Geometry, which is an excellent book, however I would like to supplement this book with some online lectures.
Is there anyone who can recommend me a lecture series which I can use to learn about complex geometry and related topics? 
 A: Books
1.You can refer to Complex Manifolds written by James Morrow and Kunihiko Kodaira. 
It is an excellent primer including a lot of calculations and details.
2.You can refer to Principal of Algebraic Geometry written by Griffiths and Harris and Complex Analytic and Differential Geometry written by Jean-Pierre Demailly.
They have more differential-geometric points of view.
3.You can refer to Hodge Theory and Complex Algebraic Geometry 1 written by Claire Voisin.
It may be more difficult and advanced and have more algebraic points of view.

Notes and Lectures
1.Notes about complex manifolds which is a wonderful supplement of the Huybrechts' book.
:https://www.math.stonybrook.edu/~cschnell/pdf/notes/complex-manifolds.pdf
2.New lectures written by Hossein Movasati about the Hodge theory.
:http://w3.impa.br/~hossein/myarticles/hodgetheory.pdf
3.If you interested in Kahler Manifolds,you can see the lectures written by Werner Ballmann.
:http://people.mpim-bonn.mpg.de/hwbllmnn/archiv/kaehler0609.pdf

Videos
1.Hans-Joachim Hein's Complex Geometry that consisting of ten classes  is nice. 
See here ：https://m.youtube.com/results?search_query=complex+geometry
2.Complex Analytic and Algebraic Geometry by
Qaisar Latif. 
See here：  https://m.youtube.com/playlist?list=PLWy-AYZriyMGZjZQ7I8kYhZhtlUzFcWcz
