![復函數論中的經典論題 [Classical Topics in Complex Function Theory]](https://pic.qciss.net/11286428/rBEhWFH3psoIAAAAAALK2oiwVxEAABjBQNY4wUAAsry664.jpg)
具體描述
內容簡介
In addition to the correction of typographical errors， the text has been materially changed in three places. The derivation of Stirling's formula in Chapter 2.4， now follows the method of Stieltjes in a more systematic way. The proof of Picard's little theorem in Chapter 10， 2， is carried out following an idea of H. Konig. Finally， in Chapter 11， 4， an inaccuracy has been corrected in the proof of Szego's theorem.內頁插圖
目錄
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前言/序言
用戶評價
好書好快。。下次再來。。長期支持。。
評分hahahhahah
評分幫老公買的 屯著吧 還沒看
評分In addition to the correction of typographical errors， the text has been materially changed in three places. The derivation of Stirling's formula in Chapter 2.4， now follows the method of Stieltjes in a more systematic way. The proof of Picard's little theorem in Chapter 10， 2， is carried out following an idea of H. Konig. Finally， in Chapter 11， 4， an inaccuracy has been corrected in the proof of Szego's theorem.
評分復變函數，經典問題，適閤研究生
評分In addition to the correction of typographical errors， the text has been materially changed in three places. The derivation of Stirling's formula in Chapter 2.4， now follows the method of Stieltjes in a more systematic way. The proof of Picard's little theorem in Chapter 10， 2， is carried out following an idea of H. Konig. Finally， in Chapter 11， 4， an inaccuracy has been corrected in the proof of Szego's theorem.
評分好
評分好
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