J u m p t o c o n t e n t
M a i n m e n u
M a i n m e n u
N a v i g a t i o n
● M a i n p a g e ● C o n t e n t s ● C u r r e n t e v e n t s ● R a n d o m a r t i c l e ● A b o u t W i k i p e d i a ● C o n t a c t u s ● D o n a t e
C o n t r i b u t e
● H e l p ● L e a r n t o e d i t ● C o m m u n i t y p o r t a l ● R e c e n t c h a n g e s ● U p l o a d f i l e
S e a r c h
Search
A p p e a r a n c e
● C r e a t e a c c o u n t ● L o g i n
P e r s o n a l t o o l s
● C r e a t e a c c o u n t ● L o g i n
P a g e s f o r l o g g e d o u t e d i t o r s l e a r n m o r e ● C o n t r i b u t i o n s ● T a l k
( T o p )
1 L i f e
2 F a m i l y
3 W o r k s
4 S e e a l s o
5 R e f e r e n c e s
6 E x t e r n a l l i n k s
T o g g l e t h e t a b l e o f c o n t e n t s
É m i l e P i c a r d
3 5 l a n g u a g e s
● ا ل ع ر ب ي ة ● ت ۆ ر ک ج ه ● C a t a l à ● Č e š t i n a ● D e u t s c h ● E s p a ñ o l ● ف ا ر س ی ● F r a n ç a i s ● 한 국 어 ● Հ ա յ ե ր ե ն ● B a h a s a I n d o n e s i a ● I t a l i a n o ● ע ב ר י ת ● ქ ა რ თ უ ლ ი ● K r e y ò l a y i s y e n ● L a t i n a ● L a t v i e š u ● M a g y a r ● م ص ر ى ● N e d e r l a n d s ● 日 本 語 ● N o r s k b o k m å l ● N o r s k n y n o r s k ● P i e m o n t è i s ● P o l s k i ● P o r t u g u ê s ● R o m â n ă ● Р у с с к и й ● S l o v e n č i n a ● С р п с к и / s r p s k i ● S u o m i ● S v e n s k a ● T ü r k ç e ● У к р а ї н с ь к а ● 中 文
E d i t l i n k s
● A r t i c l e ● T a l k
E n g l i s h
● R e a d ● E d i t ● V i e w h i s t o r y
T o o l s
T o o l s
A c t i o n s
● R e a d ● E d i t ● V i e w h i s t o r y
G e n e r a l
● W h a t l i n k s h e r e ● R e l a t e d c h a n g e s ● U p l o a d f i l e ● S p e c i a l p a g e s ● P e r m a n e n t l i n k ● P a g e i n f o r m a t i o n ● C i t e t h i s p a g e ● G e t s h o r t e n e d U R L ● D o w n l o a d Q R c o d e ● W i k i d a t a i t e m
P r i n t / e x p o r t
● D o w n l o a d a s P D F ● P r i n t a b l e v e r s i o n
P r i n t / e x p o r t
I n o t h e r p r o j e c t s
● W i k i m e d i a C o m m o n s
A p p e a r a n c e
F r o m W i k i p e d i a , t h e f r e e e n c y c l o p e d i a
T h i s i s a n o l d r e v i s i o n o f t h i s p a g e , a s e d i t e d b y O m n i p a e d i s t a ( t a l k | c o n t r i b s ) at 1 2 : 5 2 , 2 5 A u g u s t 2 0 2 0 . T h e p r e s e n t a d d r e s s ( U R L ) i s a p e r m a n e n t l i n k t o t h i s r e v i s i o n , w h i c h m a y d i f f e r s i g n i f i c a n t l y f r o m t h e c u r r e n t r e v i s i o n . ( d i f f ) ← P r e v i o u s r e v i s i o n | L a t e s t r e v i s i o n ( d i f f ) | N e w e r r e v i s i o n → ( d i f f )
Life
He was born in Paris on 24 July 1856 and educated there at the Lycée Henri-IV . He then studied Mathematics at the École Normale Supérieure .[3]
Picard's mathematical papers, textbooks, and many popular writings exhibit an extraordinary range of interests, as well as an impressive mastery of the mathematics of his time. Modern students of complex variables are probably familiar with two of his named theorems. Picard's little theorem states that every nonconstant entire function takes every value in the complex plane , with perhaps one exception. Picard's great theorem states that an analytic function with an essential singularity takes every value infinitely often, with perhaps one exception, in any neighborhood of the singularity. He made important contributions in the theory of differential equations , including work on Picard–Vessiot theory , Painlevé transcendents and his introduction of a kind of symmetry group for a linear differential equation . He also introduced the Picard group in the theory of algebraic surfaces , which describes the classes of algebraic curves on the surface modulo linear equivalence. In connection with his work on function theory, he was one of the first mathematicians to use the emerging ideas of algebraic topology . In addition to his theoretical work, Picard made contributions to applied mathematics , including the theories of telegraphy and elasticity . His collected papers run to four volumes.
Louis Couturat studied integral calculus with Picard in 1891 and 2, taking detailed notes of the lectures. These notes were preserved and now are available in three cahiers from Internet Archive .[4]
Like his contemporary, Henri Poincaré , Picard was much concerned with the training of mathematics, physics, and engineering students.
He wrote a classic textbook on analysis and one of the first textbooks on the theory of relativity . Picard's popular writings include biographies of many leading French mathematicians, including his father in law, Charles Hermite .
Family
In 1881 he married Marie, the daughter of Charles Hermite .
Works
See also
References
^ Biographical Index of Former Fellows of the Royal Society of Edinburgh 1783–2002 (PDF) . The Royal Society of Edinburgh. July 2006. ISBN 0-902-198-84-X
^ Louis Couturat notes (1891,2) Cours de Calcul Integral par M. Picard, cahier 1 , cahier 2 , cahier 3
^ Craig, T. (1893). "Picard's Traité d'Analyse " . Bulletin of the American Mathematical Society 3 2 ): 39–65. doi :10.1090/s0002-9904-1893-00166-3
External links
International
National
Academics
People
Other
R e t r i e v e d f r o m " https://en.wikipedia.org/w/index.php?title=Émile_Picard&oldid=974860183 " C a t e g o r i e s : ● 1 8 5 6 b i r t h s ● 1 9 4 1 d e a t h s ● S c i e n t i s t s f r o m P a r i s ● 1 9 t h - c e n t u r y F r e n c h m a t h e m a t i c i a n s ● 2 0 t h - c e n t u r y F r e n c h m a t h e m a t i c i a n s ● L y c é e H e n r i - I V a l u m n i ● É c o l e N o r m a l e S u p é r i e u r e a l u m n i ● M a t h e m a t i c a l a n a l y s t s ● G r a n d C r o i x o f t h e L é g i o n d ' h o n n e u r ● M e m b e r s o f t h e A c a d é m i e F r a n ç a i s e ● M e m b e r s o f t h e F r e n c h A c a d e m y o f S c i e n c e s ● F o r e i g n M e m b e r s o f t h e R o y a l S o c i e t y ● M e m b e r s o f t h e P o n t i f i c a l A c a d e m y o f S c i e n c e s ● M e m b e r s o f t h e H u n g a r i a n A c a d e m y o f S c i e n c e s ● F e l l o w s o f t h e A m e r i c a n A c a d e m y o f A r t s a n d S c i e n c e s ● F o r e i g n a s s o c i a t e s o f t h e N a t i o n a l A c a d e m y o f S c i e n c e s ● C o r r e s p o n d i n g M e m b e r s o f t h e S t P e t e r s b u r g A c a d e m y o f S c i e n c e s ● H o n o r a r y M e m b e r s o f t h e R u s s i a n A c a d e m y o f S c i e n c e s ( 1 9 1 7 – 1 9 2 5 ) ● G r a n d C r o s s e s o f t h e O r d e r o f S a i n t J a m e s o f t h e S w o r d ● M e m b e r s o f t h e L i g u e d e l a p a t r i e f r a n ç a i s e H i d d e n c a t e g o r i e s : ● A r t i c l e s w i t h h C a r d s ● P a g e s u s i n g T e m p l a t e : P o s t - n o m i n a l s w i t h c u s t o m i z e d l i n k i n g ● P a g e s w i t h F r e n c h I P A ● C S 1 e r r o r s : e x t r a t e x t : v o l u m e ● C S 1 : l o n g v o l u m e v a l u e ● A r t i c l e s w i t h P r o j e c t G u t e n b e r g l i n k s ● A r t i c l e s w i t h I n t e r n e t A r c h i v e l i n k s ● A r t i c l e s w i t h F A S T i d e n t i f i e r s ● A r t i c l e s w i t h I S N I i d e n t i f i e r s ● A r t i c l e s w i t h V I A F i d e n t i f i e r s ● A r t i c l e s w i t h W o r l d C a t E n t i t i e s i d e n t i f i e r s ● A r t i c l e s w i t h B I B S Y S i d e n t i f i e r s ● A r t i c l e s w i t h B N E i d e n t i f i e r s ● A r t i c l e s w i t h B N F i d e n t i f i e r s ● A r t i c l e s w i t h B N F d a t a i d e n t i f i e r s ● A r t i c l e s w i t h C A N T I C N i d e n t i f i e r s ● A r t i c l e s w i t h G N D i d e n t i f i e r s ● A r t i c l e s w i t h J 9 U i d e n t i f i e r s ● A r t i c l e s w i t h L C C N i d e n t i f i e r s ● A r t i c l e s w i t h L i b r i s i d e n t i f i e r s ● A r t i c l e s w i t h L N B i d e n t i f i e r s ● A r t i c l e s w i t h N D L i d e n t i f i e r s ● A r t i c l e s w i t h N K C i d e n t i f i e r s ● A r t i c l e s w i t h N L A i d e n t i f i e r s ● A r t i c l e s w i t h N L G i d e n t i f i e r s ● A r t i c l e s w i t h N S K i d e n t i f i e r s ● A r t i c l e s w i t h N T A i d e n t i f i e r s ● A r t i c l e s w i t h P L W A B N i d e n t i f i e r s ● A r t i c l e s w i t h P o r t u g a l A i d e n t i f i e r s ● A r t i c l e s w i t h V c B A i d e n t i f i e r s ● A r t i c l e s w i t h C I N I I i d e n t i f i e r s ● A r t i c l e s w i t h M A T H S N i d e n t i f i e r s ● A r t i c l e s w i t h M G P i d e n t i f i e r s ● A r t i c l e s w i t h S c o p u s i d e n t i f i e r s ● A r t i c l e s w i t h Z B M A T H i d e n t i f i e r s ● A r t i c l e s w i t h D T B I O i d e n t i f i e r s ● A r t i c l e s w i t h T r o v e i d e n t i f i e r s ● A r t i c l e s w i t h S N A C - I D i d e n t i f i e r s ● A r t i c l e s w i t h S U D O C i d e n t i f i e r s
● T h i s p a g e w a s l a s t e d i t e d o n 2 5 A u g u s t 2 0 2 0 , a t 1 2 : 5 2 ( U T C ) . ● T h i s v e r s i o n o f t h e p a g e h a s b e e n r e v i s e d . B e s i d e s n o r m a l e d i t i n g , t h e r e a s o n f o r r e v i s i o n m a y h a v e b e e n t h a t t h i s v e r s i o n c o n t a i n s f a c t u a l i n a c c u r a c i e s , v a n d a l i s m , o r m a t e r i a l n o t c o m p a t i b l e w i t h t h e C r e a t i v e C o m m o n s A t t r i b u t i o n - S h a r e A l i k e L i c e n s e . ● P r i v a c y p o l i c y ● A b o u t W i k i p e d i a ● D i s c l a i m e r s ● C o n t a c t W i k i p e d i a ● C o d e o f C o n d u c t ● D e v e l o p e r s ● S t a t i s t i c s ● C o o k i e s t a t e m e n t ● M o b i l e v i e w
