[{"_1":2,"_3":-5,"_4":-5},"loaderData",{"_5":6,"_7":8},"actionData","errors","root",{"_28":-5,"_38":-5,"_39":40,"_41":42,"_43":44,"_45":46,"_47":48,"_49":50,"_51":52,"_53":54,"_55":56,"_57":58},"routes/_store+/_readers+/email_author.$slug/route",{"_9":10,"_11":-5},"book",{"_12":13,"_14":15,"_16":17,"_18":19,"_20":21,"_22":23},"currentUser","id","Z2lkOi8vbGVhbnB1Yi9TdG9yZTo6Qm9va1Byb2R1Y3QvNTM4Mjg","title","Concise Complex Analysis: A Solution Manual of Selected Exercise Problems","state","published","contactAuthorMethod","email","aboutText","

This is a solution manual of selected exercise problems for the textbook Concise Complex Analysis (revised edition), by Sheng Gong and Youhong Gong.

I studied the Chinese version of this textbook back in college (《简明复分析》，龚昇著), along with the more famous classic, Complex Analysis: An Introduction to the Theory of Analytic Functions of One Complex Variable, by Lars V. Alhfors.

I like Gong's book better, not only because it's more concise but also because it has a nice presentation of Weierstrass Factorization Theorem and Mittag-Leffler Theorem. What were clever tricks in Euler's Introduction to the Analysis of the Infinite now have a unified and much simpler treatment.

If you really enjoy \"insights through calculations\", I encourage you to try the many exercise problems in the book. It could be a wonderful time killer for a hot and boring summer.

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