復函數論中的經典論題 [Classical Topics in Complex Function Theory] epub pdf mobi txt 電子書 下載 2025

復函數論中的經典論題 [Classical Topics in Complex Function Theory] epub pdf mobi txt 電子書 下載 2025

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復函數論中的經典論題 [Classical Topics in Complex Function Theory] epub pdf mobi txt 電子書 下載 2025

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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.

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前言/序言

復函數論中的經典論題 [Classical Topics in Complex Function Theory] epub pdf mobi txt 電子書 下載 2025

復函數論中的經典論題 [Classical Topics in Complex Function Theory] 下載 epub mobi pdf txt 電子書

評分☆☆☆☆☆

《復函數論中的經典論題》是一部理想的學習復函數的高級教程。通過本書讀者能夠精通函數理論，並對從事數學工作具有啓發作用。和第一捲不同的是，這個版本包含瞭大量的多變函數知識，強調瞭該理論已經發展的十分成熟。內容囊括瞭weierstrass乘積定理、mittag-leffler定理、黎曼映射定理和解析函數逼近的runge定理。目次：（a）無限乘積和部分分式係列：調和函數的無限乘積；伽馬函數；具有指定零點的全函數；具有指定零點的調和函數；iss’sa定理；具有指定原理部分的函數；（b）映射理論：montel 和vitali定理；黎曼映射定理；自同構和有限內射影；（c）精選：bloch、picard和schottky定理；冪級數的邊界行為；緊集的runge理論；區域的runge理論；holes書的不變形。

評分☆☆☆☆☆

剛剛好吧！好好好好好好好好好好好好好好好

評分☆☆☆☆☆

剛剛好吧！好好好好好好好好好好好好好好好

評分☆☆☆☆☆

剛剛好吧！好好好好好好好好好好好好好好好

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☆☆☆☆☆

hahahhahah

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☆☆☆☆☆

好書好快。。下次再來。。長期支持。。

評分☆☆☆☆☆

好書好快。。下次再來。。長期支持。。

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