最近検索した

検索結果がありません。

タグ

検索結果がありません。

ドキュメント

検索結果がありません。

アップロード

ホーム学校トピック

ログイン

David Gilat, Roelof Helmers IJHC =MI BH CAAH=EA@ IJ=JEIJE?I MEJD @AFA@AJ @=J=

シェア "David Gilat, Roelof Helmers IJHC =MI BH CAAH=EA@ IJ=JEIJE?I MEJD @AFA@AJ @=J="

N/A

N/A

Protected

学年: 2022

Info

ダウンロード

Protected

Academic year: 2022

シェア "David Gilat, Roelof Helmers IJHC =MI BH CAAH=EA@ IJ=JEIJE?I MEJD @AFA@AJ @=J="

Copied!

1

0

0

1

0

0

読み込み中.... (全文を見る)

今ダウンロードする ( 1 ページ )

全文

(1)

David Gilat, Roelof Helmers

On strong laws for generalized L-statistics with dependent data

Comment.Math.Univ.Carolinae 38,1 (1997) 187-192.

Abstract: It is pointed out that a strong law of large numbers for L-statistics established by van Zwet (1980) for i.i.d. sequences, remains valid for stationary ergodic data. When the underlying process is weakly Bernoulli, the result extends even to generalized L-statistics considered in Helmers et al. (1988).

Keywords: L-statistic, GL-statistic, strong law of large numbers, stationary ergodic process

AMS Subject Classification: 60F, 62G, 28D

1

参照

今ダウンロードする ( PDF - 1 ページ - 39.52 KB )

関連したドキュメント

Árpád Száz EA=H ANJAIEI B HA=JEI >AJMAA LA?JH IF=?AI

Keywords: vector spaces, linear and affine subspaces, linear relations AMS Subject Classification: Primary 26E25; Secondary 15A03,

Giuseppe Di Fazio, Maria Stella Fanciullo /H=@EAJ AIJE=JAI BH AEFJE? IOIJAI E +=HJ+=H=JD A@HO IF=?AI

[r]

Miroslav Katˇetov ) =FFH=?D J ?LAHEC @EAIEI

Keywords: Cech-Lebesgue dimension, height dimension of posets, dyadic expan- ˇ sion, rigged finite open covers, partition dimension. AMS Subject Classification:

Serpil Pehlivan, Brian Fisher =?K=HO IJHC ?LAHCA?A MEJD HAIFA?J J = IAGKA?A B @KKI BK?JEI

Abstract: The definition of lacunary strong convergence is extended to a definition of lacunary strong convergence with respect to a sequence of modulus functions in a Banach space.

Dong Chen IJHMIE=JHLE?D JDAHA =@ S

Keywords: nonlinear operator equations, Banach spaces, Halley type method, Ostrowski-Kantorovich convergence theorem, Ostrowski-Kantorovich assumptions, optimal error bound, S-order

G. Emmanuele 4A=HI JDA ?FAAJ=>EEJO B IF=?AI B *?DAH E JACH=>A BK?JEI E IF=?AI B LA?JH A=IKHAI

Here, we show that the complementability of L 1 (µ, X) in cabv(µ, X) together with that one of X in the bidual X ∗∗ is equivalent to the complementability of L 1 (µ, X) in its

Daniel ˇSevˇcoviˇc EEJEC >AD=LEH B C>= =JJH=?JHI BH IECK=HO FAHJKH>A@ >A= AGK=JEI MEJD IJHC @=FEC

Keywords: strongly damped beam equation, compact attractor, upper semicon- tinuity of global attractors. AMS Subject Classification:

M. Lorente, M.S. Riveros 9AECDJA@ EAGK=EJEAI BH ?KJ=JHI B AIE@A@ IECK=H EJACH=I

Abstract: We prove weighted inequalities for commutators of one-sided singular integrals (given by a Calder´on-Zygmund kernel with support in (−∞, 0)) with BMO functions.. We give

学習資料をアップロードして、すべてのドキュメントをダウンロードしてください。

あなたのドキュメントは、123deta JP で共有され、学習を支援するために充実されます。

関連したドキュメント

2 3 . D i f f e r e n c e o f C h r o m o s o m e E x c h a n g e s M i t o m y c i n C b e t w e e n N o r m a l a n d P e r i c e n t r i c m v ( 9 ) C e l l s

2 3 . D i f f e r e n c e o f C h r o m o s o m e E x c h a n g e s M i t o m y c i n C b e t w e e n N o r m a l a n d P e r i c e n t r i c m v ( 9 ) C e l l s

4

0

0

N o . 1 0 . ] 5 8 9 1 3 1 . T h e S p i n o - B u l b a r T r a c t s . F u r t h e r C o n t r i b u t i o n s t o t h e T h e o r y o f t h e S e n s o r y D u a l I n n e r v a t i o n o f t h e V i s c e r a . ( P r e l i m i n a r y R e p o r t ) B y

N o . 1 0 . ] 5 8 9 1 3 1 . T h e S p i n o - B u l b a r T r a c t s . F u r t h e r C o n t r i b u t i o n s t o t h e T h e o r y o f t h e S e n s o r y D u a l I n n e r v a t i o n o f t h e V i s c e r a . ( P r e l i m i n a r y R e p o r t ) B y

4

0

0

2 0 6 . F O S S I L D I A T O M S F O U N D I N T H E K A Y A M A C L A Y - S H A L E O N T H E O U T S K I R T S O F K A N A Z A W A C I T Y 1 ) W A T A R U I C H I K A W A K a n a z a w a U n i v e r s i t y , K a n a z a w a , J a p a n .

2 0 6 . F O S S I L D I A T O M S F O U N D I N T H E K A Y A M A C L A Y - S H A L E O N T H E O U T S K I R T S O F K A N A Z A W A C I T Y 1 ) W A T A R U I C H I K A W A K a n a z a w a U n i v e r s i t y , K a n a z a w a , J a p a n .

15

0

0

Viktor Beneˇs -NJHA= =@ FJE= IKJEI E JDA JH=IIDEFAJ FH>A

Viktor Beneˇs -NJHA= =@ FJE= IKJEI E JDA JH=IIDEFAJ FH>A

1

0

0

V A N I S H I N G C Y C L E S H E A V E S A N D H O L O N O M I C S Y S T E M S O F D I F F E R E N T I A L E Q U A T I O N S B y M . K a s h i w a r a R e s e a r c h I n s t i t u t e f o r M a t h e m a t i c a l S c i e n c e s K y o t o U n i v e r s

V A N I S H I N G C Y C L E S H E A V E S A N D H O L O N O M I C S Y S T E M S O F D I F F E R E N T I A L E Q U A T I O N S B y M . K a s h i w a r a R e s e a r c h I n s t i t u t e f o r M a t h e m a t i c a l S c i e n c e s K y o t o U n i v e r s

9

0

0

Zuzana Doˇsl´a, Ondˇrej Doˇsl´y 5ECK=H GK=@H=JE? BK?JE=I B A @AFA@AJ L=HE=>A

Zuzana Doˇsl´a, Ondˇrej Doˇsl´y 5ECK=H GK=@H=JE? BK?JE=I B A @AFA@AJ L=HE=>A

1

0

0

THE LAW OF LARGE NUMBERS FOR

THE LAW OF LARGE NUMBERS FOR

7

0

0

Simon Fitzpatrick, Bruce Calvert 5AJI EL=HE=J K@AH FHA?JEI J A @EAIE= IK> IF=?AI

Simon Fitzpatrick, Bruce Calvert 5AJI EL=HE=J K@AH FHA?JEI J A @EAIE= IK> IF=?AI

1

0

0