Démonstration géométrique de la formule intégrale ∫ 0 b ∫ b c ( ν 2 - ρ 2 ) d ν δ ρ ( ν 2 - b 2 ) ( c 2 - ν 2 ) ( b 2 - ρ 2 ) ( c 2 - ρ 2 = π 2 .

Chasles

Journal de Mathématiques Pures et Appliquées (1838)

  • page 10-16
  • ISSN: 0021-7874

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Chasles. "Démonstration géométrique de la formule intégrale $\int _0^b\int _b^c{(\nu ^2-\rho ^2)d\nu \delta \rho \over \sqrt{(\nu ^2-b^2)(c^2-\nu ^2)(b^2-\rho ^2)(c^2-\rho ^2}}={\pi \over 2}$.." Journal de Mathématiques Pures et Appliquées (1838): 10-16. <http://eudml.org/doc/235833>.

@article{Chasles1838,
author = {Chasles},
journal = {Journal de Mathématiques Pures et Appliquées},
language = {fre},
pages = {10-16},
title = {Démonstration géométrique de la formule intégrale $\int _0^b\int _b^c\{(\nu ^2-\rho ^2)d\nu \delta \rho \over \sqrt\{(\nu ^2-b^2)(c^2-\nu ^2)(b^2-\rho ^2)(c^2-\rho ^2\}\}=\{\pi \over 2\}$.},
url = {http://eudml.org/doc/235833},
year = {1838},
}

TY - JOUR
AU - Chasles
TI - Démonstration géométrique de la formule intégrale $\int _0^b\int _b^c{(\nu ^2-\rho ^2)d\nu \delta \rho \over \sqrt{(\nu ^2-b^2)(c^2-\nu ^2)(b^2-\rho ^2)(c^2-\rho ^2}}={\pi \over 2}$.
JO - Journal de Mathématiques Pures et Appliquées
PY - 1838
SP - 10
EP - 16
LA - fre
UR - http://eudml.org/doc/235833
ER -

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