References of "Dupont, Pascal"
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See detailFaussair(cl)es
Dupont, Pascal ULiege

in Losanges (2010), 8

A quarter circle can be well approximated by a Bézier curve of order 3. The best way to fit this approximation to the quarter circle is studied.

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See detailLes tartes de Tante Ursule
Dupont, Pascal ULiege

in Losanges (2009), 4

A solution is given to the problem of constructing a line that cuts a triangle in two parts that have simultaneously the same area and the same perimeter.

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See detailExercices corrigés de mathématiques, tome 2
Dupont, Pascal ULiege

Book published by De Boeck Université - 3e édition (2008)

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See detailExercices corrigés de mathématiques, tome 1
Dupont, Pascal ULiege

Book published by De Boeck Université - 3e édition (2008)

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See detailOlympiades mathématiques belges - Recueil de questions - Tome 6 (2003-2006)
Dupont, Pascal ULiege

Book published by Société belge des professeurs de mathématique d'expression française (2006)

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See detailL'addition est-elle infiniment associative ?
Dupont, Pascal ULiege

in Mathématique et Pédagogie (2005), 150

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See detailDélits-Mythes
Dupont, Pascal ULiege

in Mathématique et Pédagogie (2004), 148

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See detailExercices de mathématiques pour le premier cycle — Volume 2 : Analyse
Dupont, Pascal ULiege

Book published by De Boeck Université - 2e édition (2003)

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See detailExercices de mathématiques pour le premier cycle — Volume 1 : Algèbre et géométrie
Dupont, Pascal ULiege

Book published by De Boeck Université - 2e édition (2003)

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See detailIntroduction à la géométrie - Géométrie linéaire & géométrie différentielle
Dupont, Pascal ULiege

Book published by De Boeck Université (2002)

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See detailOlympiades mathématiques belges - Recueil de questions - Tome 5 (1999-2002)
Dupont, Pascal ULiege; Villers, Claude

Book published by Société belge des professeurs de mathématique d'expression française (2002)

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See detailHistoires d'e
Dupont, Pascal ULiege

in Math-Jeunes (1997), 80

Two definitions of the number $e$, $\displaystyle\lim_{n\rightarrow\infty}\left(1+\frac1n\right)^n$ and $\displaystyle\sum_{n=0}^\infty\frac1{n!}$, ares shown equivalent.

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See detailConvexité et inflexions
Dupont, Pascal ULiege; Vast, Nicole

in Mathématique et Pédagogie (1996), 109

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See detailOptimisation du plan parcellaire d'une exploitation agricole: une application de la theorie des graphes.
Dupont, Pascal ULiege

in Bulletin des Recherches Agronomiques de Gembloux (1994), 29(3),

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See detailProjectivity Of Sheaves On A Locale And Of Free Modules
Dupont, Pascal ULiege

in Journal of Pure and Applied Algebra (1989), 62(1),

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