Filippov and invariance theorems for mutational inclusions of tubes

DOI10.1007/BF01027639zbMath0813.49021MaRDI QIDQ1321605

Luc Doyen

Publication date: 6 June 1995

Published in: Set-Valued Analysis (Search for Journal in Brave)

zbMATH Keywords

invariance theoremFilippov theoremmutational calculusmutational inclusions of tubestransitions calculus

Mathematics Subject Classification ID

Nonsmooth analysis (49J52) Set-valued maps in general topology (54C60) Optimization of shapes other than minimal surfaces (49Q10) General theory for ordinary differential equations (34A99)

Related Items (12)

Differential equations for closed sets in a Banach space, survey and extension ⋮ Mutational equations in metrics spaces ⋮ Mutational equations for shapes and vision-based control ⋮ Mutational equations of the morphological dilation tubes ⋮ A calculus for set-valued maps and set-valued evolution equations ⋮ Evolutions of tubes under operability constraints ⋮ A viability theorem for set-valued states in a Hilbert space ⋮ Invariance of sets under mutational inclusions on metric spaces ⋮ Filippov’s Theorem for mutational inclusions in a metric space ⋮ Shape evolutions under state constraints: A viability theorem ⋮ Infinitesimal calculus in metric spaces ⋮ Generalizing mutational equations for uniqueness of some nonlocal first-order geometric evolutions

Cites Work

• Mutational equations for shapes and vision-based control
• Mutational equations in metrics spaces

This page was built for publication: Filippov and invariance theorems for mutational inclusions of tubes