stationary統計的問題,透過圖書和論文來找解法和答案更準確安心。 我們找到下列各種有用的問答集和懶人包

stationary統計的問題,我們搜遍了碩博士論文和台灣出版的書籍,推薦Postiglione, Paolo,Benedetti, Roberto,Piersimoni, Federica寫的 Spatial Econometric Methods in Agricultural Economics Using R 和Lehmann, Erich L.,Romano, Joseph P.的 Testing Statistical Hypotheses: Volume I都 可以從中找到所需的評價。

另外網站英汉当代企业经营管理词典 - 第 1231 頁 - Google 圖書結果也說明:... TEBE stationary 稳定,平稳,平稳态 stationary behavior RA stationary chain ... 统计工厂数据拟合 statistic 统计量,统计 statistic bureau 统计局 statistic ...

這兩本書分別來自 和所出版 。

嶺東科技大學 資訊科技系碩士班 張安成所指導 李佳昇的 雙基地雷達系統於過載目標下到達方向與離開方向之聯合估測 (2021),提出stationary統計關鍵因素是什麼,來自於雙基地雷達、過載、到達方向、離開方向、雜訊子空間、奇異值分解、特徵值分解。

而第二篇論文國立政治大學 應用數學系 陸行所指導 葉新富的 重試等候系統的通用解法 (2021),提出因為有 重試等候系統、截斷方法、馬可夫過程的重點而找出了 stationary統計的解答。

最後網站環境保護統計名詞定義 - 環保署則補充:11320303 固定污染源(固定源). Stationary pollution source. 指前項所稱移動污染源以外之空氣污染源,例如工廠。 11320304 空氣污染物. Air pollutants. 空氣中足以直接或 ...

接下來讓我們看這些論文和書籍都說些什麼吧:

除了stationary統計,大家也想知道這些:

Spatial Econometric Methods in Agricultural Economics Using R

為了解決stationary統計的問題,作者Postiglione, Paolo,Benedetti, Roberto,Piersimoni, Federica 這樣論述:

Paolo Postiglione is Professor in Economic Statistics at University of Chieti-Pescara (Italy). He has been a visiting researcher at Regional Economics Applications Laboratory of University of Illinois at Urbana-Champaign, at Regional Research Institute of West Virginia University, and received a Ph.

D. in Statistics from the University of Chieti - Pescara in 1998.Currently, he is the Principal Investigator for University "G. d’Annunzio" of Chieti- Pescara for the Horizon 2020 Project "Integrative Mechanisms for Addressing Spatial Justice and Territorial Inequalities in Europe" (IMAJINE), H2020-

SC6-REV-INEQUAL-2016. His research interests mainly concern regional quantitative analysis, spatial statistics and econometrics, regional economic convergence, models for spatial non-stationary data, agricultural statistics, and spatial sampling. He is author of a book edited by Springer, several ar

ticles on peer review journals and other publications on these topics.Roberto Benedetti is Professor in Economic Statistics at University of Chieti-Pescara (Italy). He obtained a PhD in Methodological Statistics in 1994 from "La Sapienza" University of Rome (Italy). From 1994 to 2001, he was employe

d at ISTAT (the Italian national statistical office) as Research Director as the head of the Agricultural Statistical Service.He was visiting researcher at the National Centre for Geographic Information Analysis of the University of California at Santa Barbara, at Regional Economics Applications Lab

oratory of University of Illinois at Urbana-Champaign, at Centre for Statistical and Survey Methodology of University of Wollongong.His current research interests focus on agricultural statistics, sample design, small area estimation, and spatial data analysis. On these topics he published a book ed

ited by Springer and many articles on referred journals.Federica Piersimoni is Senior Researcher at Processes Design and Frames Service in the Methodological Department of the Italian National Statistical Institute, since 1996. She spent more than ten years at the Agricultural Statistical Service wi

thin the Economic Department in the same institution. She was visiting researcher at Regional Economics Applications Laboratory of University of Illinois at Urbana-Champaign, and at Centre for Statistical and Survey Methodology of University of Wollongong. In 1999 she received a Specialization Degre

e in Operational Research and Decision Theory from the University of Rome "La Sapienza" and received a Ph.D. in Statistics from the University of Chieti-Pescara in 2014. Her main research interests concern disclosure control, and sample design, on which topics she published a book edited by Springer

and journal papers.

雙基地雷達系統於過載目標下到達方向與離開方向之聯合估測

為了解決stationary統計的問題,作者李佳昇 這樣論述:

本論文係於雙基地雷達系統中處理過載目標時之聯合到達方向(direction of arrival, DOA)和離開方向(direction of departure, DOD)估測問題,過載目標係指雙基地雷達系統所欲偵測目標的數目大於發射機元件和接收機元件的乘積的數目。考慮某一雙基地雷達系統,其發射與接收陣列分別由具備M個與N個元件之均勻線性天線陣列所組成,而發展被偵測目標的數目大於 的估測演算法,在期望於低計算複雜度與高目標物容量的情況下,於接收端以提升角度估測之解析度,並且針對要提升處理目標數目必須增加系統有效自由度伴隨而來的計算負荷,發展低計算複雜度的技術進行探討,為了達成有效估測的目

的,本論文包含二個主要課題,第一個課題為雙基地雷達系統於過載目標下到達方向與離開方向之聯合估測,基於自相關矩陣重新表示法的處理方式係利用目標反射波訊號的子空間特徵和基於陣列響應的Khatri-Rao (KR)乘積之相關性,所提出的聯合DOA和DOD估測器具有處理目標數目遠大於發射機元件和接收機元件數目乘積的能力和導致解析極限的顯著改善。第二個課題則於傳送端加入一個編碼雷達訊號之基於空間時間雙基地雷達架構,於接收端發展一種角度估測方法以提升角度估測之解析度,並增加目標物估測數目之容量。同時為了降低計算複雜度,故本論文亦將於第一和二個課題中分別發展相對之具有計算效率的雜訊子空間投影矩陣估測技術,來

降低高維度奇異值分解(singular value decomposition, SVD)和特徵值分解(eigen value decomposition, EVD)的計算負荷。最後經由電腦模擬驗證所提出方法的有效性。

Testing Statistical Hypotheses: Volume I

為了解決stationary統計的問題,作者Lehmann, Erich L.,Romano, Joseph P. 這樣論述:

E.L. Lehmann (1917 - 2009) was an American statistician and professor of statistics at the University of California, Berkeley. He made significant contributions to nonparametric hypothesis testing, and he is one of the eponyms of the Lehmann-Scheffé theorem and of the Hodges-Lehmann estimator. Dr. L

ehmann was a member of the National Academy of Sciences and the American Academy of Arts and Sciences, and the recipient of honorary degrees from the University of Leiden, The Netherlands and the University of Chicago. He was the author of Elements of Large-Sample Theory (Springer 1999) and Theory o

f Point Estimation, Second Edition (Springer 1998, with George Casella).Joseph P. Romano has been on faculty in the Statistics Department at Stanford since 1986. Since 2007, he has held a joint professorship appointment in both Statistics and Economics. He is a coauthor of three books, as well as ov

er 100 journal articles. Dr. Romano is a recipient of the Presidential Young Investigator Award and many other grants from the National Science Foundation, and he is a Fellow of the Institute of Mathematical Statistics. His research has focused on such topics as: bootstrap and resampling methods, su

bsampling, randomization methods, inference, optimality, large-sample theory, nonparametrics, multiple hypothesis testing, and econometrics. He has invented or co-invented a variety of new statistical methods, including subsampling and the stationary bootstrap, as well as methods for multiple hypoth

esis testing. These methods have been applied to such diverse fields as clinical trials, climate change, finance, and economics.

重試等候系統的通用解法

為了解決stationary統計的問題,作者葉新富 這樣論述:

我們為不耐煩顧客之重試等候系統的平穩機率提供一個新的上界。如果模型滿足某些條件,則會給出更好的上界。以此上界,我們可以用有限矩陣計算平穩機率,並用數值實驗驗證論文中提出的定理。此外,我們提出了該定理的進一步推廣形式,任何滿足條件的模型都可以應用這個定理。