• Aucun résultat trouvé

(1) E C O L E E L C O E (2) C A R T A B L E C L B A A R T E (3)C R A Y O N N C O R Y A (4) S T Y L O S L T Y O (5) C A H I E R C E R A H I (6) R E G L E R E L E G (7) T R O U S S E T E S S R U O (8) A R D O I S E A E R S D I O (9) C O L L E C L O E L (10)

N/A
N/A
Info
Télécharger
Protected

Academic year: 2022

Partager "(1) E C O L E E L C O E (2) C A R T A B L E C L B A A R T E (3)C R A Y O N N C O R Y A (4) S T Y L O S L T Y O (5) C A H I E R C E R A H I (6) R E G L E R E L E G (7) T R O U S S E T E S S R U O (8) A R D O I S E A E R S D I O (9) C O L L E C L O E L (10)"

Copied!
12
0
0

Chargement.... (Voir le texte intégral maintenant)

Texte intégral

(1)

E C O L E

E L C O E

(2)

C A R T A B L E

C L B A A R T E

(3)

C R A Y O N

N C O R Y A

(4)

S T Y L O

S L T Y O

(5)

C A H I E R

C E R A H I

(6)

R E G L E

R E L E G

(7)

T R O U S S E

T E S S R U O

(8)

A R D O I S E

A E R S D I O

(9)

C O L L E

C L O E L

(10)

T A I L L E C R A Y O N

T E A I L L C N R O A Y

(11)

L I V R E

E L R I V

(12)

C L A S S E U R

C E L S A U S R

Références

Télécharger maintenant ( PDF - 12 Page - 726.72 KB )

Documents relatifs

M a r t i n b o u n d a r i e s o f s e c t o r i a l d o m a i n s M i c h a e l C . C r a n s t o n ( 1 ) a n d T h o m a s S . S a l i s b u r y ( 2 ) A b s t r a c t . L e t D b e a d o m a i n i n l e t 2 w h o s e c o m p l e m e n t i s c o n t a i

This test is related to other integral tests due to Benedicks and Chevallier, the former in the special case of a Denjoy domain.. We then generalise our test,

G r o u p e s d e t r e s s e s e t m o y e n n a b i l i t 6 i n t 6 r i e u r e T h i e r r y G i o r d a n o e t P i e r r e d e l a H a r p e O n c o n s i d 6 r e u n e n t i e r k _ ~ 2 e t l e

Nous achevons ce travail en notant que les groupes 6tudi6s ici n'ont jamais la propri~td (T) de Kazhdan, en examinant les cons6quences des r6sultats pr6c6dents

P a r a b o l i c v e c t o r b u n d l e s o n c u r v e s U . N . B h o s l e S e s h a d r i i n t r o d u c e d t h e n o t i o n o f p a r a b o l i c s t r u c t u r e s o n v e c t o r b u n d l e s 4 a n d l a t e r c o n s t r u c t e d a m o d u

There exists a coarse moduli scheme M for the equivalence classes of semistable parabolic vector bundles (on an irreducible nonsingular complete curve X}.. of

S o m e g o o d u n i r a t i o n a l f a m i l i e s o f s p a c e c u r v e s M e i - C h u C h a n g * T h e p r o b l e m o f c l a s s i f y i n g s p a c e c u r v e s , w h i c h g o e s b a c k t o H a l p h e n a n d N o e t h e r , m a y b e r o

construct a reflexive sheaf from Y using the Serre construction, and then to describe this sheaf by means of a monad, where the family of monads involved

F r e e s y s t e m s o f v e c t o r f i e l d s L a r s H 6 r m a n d e r a n d A n d e r s M e l i n I n a r e c e n t p a p e r R o t h s c h i l d a n d S t e i n 1 h a v e s h o w n h o w s y s t e m s o f v e c t o r f i e l d s w i t h c o m m u t

The following theorem implies Theorem 5 o f Rothschild--Stein [1] if one takes for Yi left invariant vector fields from the appropriate nilpotent Lie group...

S u r l a s @ a r a t i o n v r a i e d e c S n e s c o n v e x e s J . B a i r e t J . G w i n n e r S u m m a r y . I n t h i s n o t e , w e g e n e r a l i z e t w o t h e o r e m s o f K l e e 9 a n d a r e s u l t o f B a i r - J o n g m a n s 7 a b

N o u s nous placerons dans un espace vectoriel rrel, 6ventuellement muni d'une topologie vectorielle (ce qui sera prrcis6 dans chaque 6noncr) et adopterons les

O n u n i f o r m l y h o m e o m o r p h i c n o r m e d s p a c e s M . R i b e A s a n a p p r o a c h t o t h e p r o b l e m o f c h a r a c t e r i s i n g a n d c l a s s i f y i n g B a n a c h s p a c e s i n t e r m s o f t h e i r g e o m e t r

As an approach to the problem of characterising and classifying Banach spaces in terms of their geometric structure, consideration has been given to the following

C O N C O U R S I N T E R R E G A L C O T R A D E S T O R Y T E L L I N G J E U N E S

[r]