博碩士論文 982201003 完整後設資料紀錄

DC 欄位	值	語言
DC.contributor	數學系	zh_TW
DC.creator	陳宜廷	zh_TW
DC.creator	Yi-Ting Chen	en_US
dc.date.accessioned	2011-7-6T07:39:07Z
dc.date.available	2011-7-6T07:39:07Z
dc.date.issued	2011
dc.identifier.uri	http://ir.lib.ncu.edu.tw:88/thesis/view_etd.asp?URN=982201003
dc.contributor.department	數學系	zh_TW
DC.description	國立中央大學	zh_TW
DC.description	National Central University	en_US
dc.description.abstract	在這篇論文中，我們考慮兩種類型的Regularized Buckley-Leverett方程（縮寫成RBL方程）。第一種類型的RBL方程是拋物線型的偏微分方程，而第二類的RBL方程為具有耗散和色散的偏微分方程。在第2節，我們將推導出這兩種型號的偏微分方程。在第3節，我們將使用固定點定理證明這兩個RBL方程的柯西問題的古典解的局部存在及唯一性。	zh_TW
dc.description.abstract	In this thesis, we consider two types of regularized Buckley-Leverett equations (RBL equations for short). The first type of RBL equations are the scalar partial differential equations of parabolic type, while the second type of RBL equations are the scalar partial differential equations consist of both the dissipative and dispersive terms. In Section 2 we will derive these two models of PDEs. In Section 3 we will use the fixed point theorem to show the local existence and uniqueness of classical solutions to the Cauchy problem of these two RBL equations.	en_US
DC.subject	定點定理.	zh_TW
DC.subject	柯西問題	zh_TW
DC.subject	守恆定律	zh_TW
DC.subject	色散方程	zh_TW
DC.subject	耗散方程	zh_TW
DC.subject	Regularized Buckley-Leverett方程	zh_TW
DC.subject	dissipative equations	en_US
DC.subject	Regularized Buckley-Leverett equations	en_US
DC.subject	dispersive equations	en_US
DC.subject	Fixed point theorem.	en_US
DC.subject	conservation laws	en_US
DC.subject	Cauchy problem	en_US
DC.title	兩種類型的Regularized Buckley-Leverett方程古典解的局部存在性	zh_TW
dc.language.iso	zh-TW	zh-TW
DC.title	Local Existence of Classical Solutions to Two Types of Regularized Buckley-Leverett Equations	en_US
DC.type	博碩士論文	zh_TW
DC.type	thesis	en_US
DC.publisher	National Central University	en_US