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Index « Auteurs » - entrée « Mohab Safey El Din »
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Mireille Bousquet-Mélou < Mohab Safey El Din < Mohamed Afify  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 10.
Ident.Authors (with country if any)Title
000627 (2004) Mohab Safey El Din ; Eric SchostProperness defects of projection functions and computation of at least one point in each connected component of a real algebraic set
000A23 (2003) Mohab Safey El Din ; Eric SchostPolar varieties and computation of one point in each connected component of a smooth real algebraic set
000F96 (2002) Mohab Safey El Din ; Eric SchostProperness defects of projections and computation of one point in each connected component of a real algebraic set
001302 (2002) Philippe Aubry ; Fabrice Rouillier ; Mohab Safey El DinReal solving for positive dimensional systems
001377 (2001) Mohab Safey El DinRésolution réelle des systèmes polynomiaux de dimension positive
001847 (2000) Henri Lombardi ; Marie-Françoise Roy ; Mohab Safey El DinNew structure theorems for subresultants
001906 (2000) Fabrice Rouillier ; Marie-Françoise Roy ; Mohab Safey El DinFinding at least one point in each connected component of a real algebraic set defined by a single equation
001907 (2000) Fabrice Rouillier ; Marie-Françoise Roy ; Mohab Safey El DinFinding at least one point in each connected component of a real algebraic set defined by a single equation
001948 (2000) Fabrice Rouillier ; Mohab Safey El Din ; Eric SchostSolving the Birkhoff interpolation problem via the critical point method : an experimental study
001B80 (2000) Philippe Aubry ; Fabrice Rouillier ; Mohab Safey El DinReal solving for positive dimensional systems

List of associated KwdEn.i

Nombre de
documents		Descripteur
6real solutions
3algebraic systems
3polynomial systems
2connected components
2real roots
1birkhoff interpolation problem
1complexity
1computer algebra
1critical points
1hypersurfaces
1infinitesimals
1real solutions hypersurfaces infinitesimals
1singularities
1subresultants
1sylvester matrix

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