正規勞倫級數之度量非齊次丟番圖逼近

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DC Field	Value	Language
dc.contributor.author	符麥克	en_US
dc.contributor.author	FUCHS MICHAEL	en_US
dc.date.accessioned	2014-12-13T10:41:09Z	-
dc.date.available	2014-12-13T10:41:09Z	-
dc.date.issued	2012	en_US
dc.identifier.govdoc	NSC101-2115-M009-010	zh_TW
dc.identifier.uri	http://hdl.handle.net/11536/98244	-
dc.identifier.uri	https://www.grb.gov.tw/search/planDetail?id=2584101&docId=389511	en_US
dc.description.abstract	在近期的一篇論文中，Kim和Nakada證明了一個在有限體之下，正規勞倫級數之非齊次丟番圖逼近的Kurzweil定理。在這個計畫中，我們打算歸納出他們的結論。此外，我們打算證明強大數法則，以及討論一些對於逼近函數的種種限制下類似的結果。	zh_TW
dc.description.abstract	In a recent paper, Kim and Nakada proved an analogue of Kurzweil’s theorem for metric inhomogeneous Diophantine approximation of formal Laurent series over a finite field. In this project, we intend to generalize their result to simultaneous inhomogeneous Diophantine approximation. Moreover, we plan to prove strong law of large numbers with error terms for the number of solutions and discuss similar results for various restrictions on the approximation function.	en_US
dc.description.sponsorship	行政院國家科學委員會	zh_TW
dc.language.iso	zh_TW	en_US
dc.title	正規勞倫級數之度量非齊次丟番圖逼近	zh_TW
dc.title	Metric Inhomogeneous Diophantine Approximation for Formal Laurent Series	en_US
dc.type	Plan	en_US
dc.contributor.department	國立交通大學應用數學系（所）	zh_TW
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