Hadamard's theorem for locally Lipschitzian maps

[1]  H. Fédérer.  Geometric Measure Theory , 1969 .

[2]  J. Warga.  Optimal control of differential and functional equations , 1972 .

[3]  Roy Plastock,et al.  Homeomorphisms between Banach spaces , 1974 .

[4]  F. Clarke.  Generalized gradients and applications , 1975 .

[5]  J. Warga,et al.  Necessary conditions without differentiability assumptions in optimal control , 1975 .

[6]  F. Clarke,et al.  Topological Geometry: THE INVERSE FUNCTION THEOREM , 1981 .

[7]  Hubert Halkin,et al.  Interior mapping theorem with set-valued derivatives , 1976 .

[8]  Frank H. Clarke,et al.  A New Approach to Lagrange Multipliers , 1976, Math. Oper. Res..

[9]  B. Pourciau.  Analysis and optimization of Lipschitz continuous mappings , 1977 .

[10]  A. A. Goldstein,et al.  Optimization of lipschitz continuous functions , 1977, Math. Program..

[11]  T. H. III Sweetser,et al.  A minimal set-valued strong derivative for vector-valued Lipschitz functions , 1977 .

[12]  Jean-Baptiste Hiriart-Urruty,et al.  On optimality conditions in nondifferentiable programming , 1978, Math. Program..

[13]  J. Penot.  Calcul sous-differentiel et optimisation , 1978 .

[14]  J. B. Hiriart-Urruty,et al.  Tangent Cones, Generalized Gradients and Mathematical Programming in Banach Spaces , 1979, Math. Oper. Res..

[15]  J. Hiriart-Urruty.  Refinements of necessary optimality conditions in nondifferentiable programming II , 1979 .

[16]  B. Pourciau.  Univalence and degree for Lipschitz continuous maps , 1983 .