Une fonction discontinue peut-elle être solution d'une équation différentielle? Comment définir rigoureusement la masse de Dirac (une "fonction" d'intégrale un, nulle partout sauf en un point) et ses dérivées? Peut-on définir une notion de "dérivée d'ordre fractionnaire"? Cette initiation aux distributions répond à ces questions - et à bien d'autres.
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Initiation à la théorie des distributions
École PolytechniqueAbout this Course
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Coursera Labs
Includes hands on learning projects.
Learn more about Coursera Labs Approx. 15 hours to complete
French
Flexible deadlines
Reset deadlines in accordance to your schedule.
Shareable Certificate
Earn a Certificate upon completion
100% online
Start instantly and learn at your own schedule.
Coursera Labs
Includes hands on learning projects.
Learn more about Coursera Labs Approx. 15 hours to complete
French
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Syllabus - What you will learn from this course
1 hour to complete
Cours 1
1 hour to complete
5 videos (Total 57 min), 1 reading
1 hour to complete
Cours 2
1 hour to complete
6 videos (Total 67 min), 1 reading
2 hours to complete
Cours 3
2 hours to complete
6 videos (Total 84 min), 1 reading, 1 quiz
2 hours to complete
Cours 4
2 hours to complete
6 videos (Total 107 min), 1 reading
Reviews
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- 4 stars9.09%
- 3 stars4.54%
TOP REVIEWS FROM INITIATION À LA THÉORIE DES DISTRIBUTIONS
by RYApr 30, 2020
je suis satisfait pour ce cour ,merci infiniment pour tout le staf
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