Geodesic
Correction to "Analysis of the Implicit Euler Time-Discretization of a Class of Descriptor-Variable Linear Cone Complementarity Systems", J. Convex Analysis 29/2 (2022) 481--517
Journal of convex analysis, Tome 31 (2024) no. 3, pp. 1035-1037
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This note corrects a mistake in a recent paper of B.\,Brogliatio [{\it Analysis of the implicit Euler time-discretization of a class of descriptor-variable linear cone complementarity systems}, J. Convex Analysis 29/2 (2022) 481--517] concerning the characterization of the domain of an operator of the form $\Phi(t,\cdot):=(\partial \sigma_{\Gamma(t)}+D)^{-1}(\cdot)$, $D=D^{\top}$ a constant positive semi-definite matrix, $\Gamma(t)$ a nonempty closed convex set for each $t$, $\sigma_{\Gamma(t)}(\cdot)$ its support function.
Classification : 65K15, 94C60, 49J53, 34A09, 34A12, 34A60
Mots-clés : Linear complementarity problem, sum of operators, maximal monotone operator 
@article{JCA_2024_31_3_JCA_2024_31_3_a15,
     author = {Q.-H. Pham and B. Brogliato},
     title = {Correction to {"Analysis} of the {Implicit} {Euler} {Time-Discretization} of a {Class} of {Descriptor-Variable} {Linear} {Cone} {Complementarity} {Systems",} {J.} {Convex} {Analysis} 29/2 (2022) 481--517},
     journal = {Journal of convex analysis},
     pages = {1035--1037},
     year = {2024},
     volume = {31},
     number = {3},
     url = {http://geodesic.mathdoc.fr/item/JCA_2024_31_3_JCA_2024_31_3_a15/}
}
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Q.-H. Pham; B. Brogliato. Correction to "Analysis of the Implicit Euler Time-Discretization of a Class of Descriptor-Variable Linear Cone Complementarity Systems", J. Convex Analysis 29/2 (2022) 481--517. Journal of convex analysis, Tome 31 (2024) no. 3, pp. 1035-1037. http://geodesic.mathdoc.fr/item/JCA_2024_31_3_JCA_2024_31_3_a15/