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期刊名：Set-valued and variational analysis

缩写：SET-VALUED VAR ANAL

ISSN：1877-0533

e-ISSN：1877-0541

IF/分区：1.1/Q2

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共收录本刊相关文章索引145条
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Calculus Rules for Derivatives of Multimaps [0.03%]
S. J. Li; K. W. Meng; J.-P. Penot S. J. Li; K. W. Meng; J.-P. Penot
Set-valued and variational analysis. 2009;17(1):21-39. DOI:10.1007/s11228-009-0105-4 2009
Generalized Topological Essentiality and Coincidence Points of Multivalued Maps [0.03%]
Grzegorz Gabor; Lech Górniewicz; Mirosław Ślosarski Grzegorz Gabor; Lech Górniewicz; Mirosław Ślosarski
Set-valued and variational analysis. 2009;17(1):1-19. DOI:10.1007/s11228-009-0106-3 2009
A Set-Valued Analysis Approach to Second Order Differentiation of Nonsmooth Functions [0.03%]
Miguel Sama Miguel Sama
Set-valued and variational analysis. 2009;17(1):41-61. DOI:10.1007/s11228-009-0107-2 2009
A Weak Maximum Principle for Optimal Control Problems with Nonsmooth Mixed Constraints [0.03%]
M. d. R. de Pinho; P. Loewen; G. N. Silva M. d. R. de Pinho; P. Loewen; G. N. Silva
Set-valued and variational analysis. 2009;17(2):203-221. DOI:10.1007/s11228-009-0108-1 2009
A Duality Theory for Set-Valued Functions I: Fenchel Conjugation Theory [0.03%]
Andreas H. Hamel Andreas H. Hamel
Set-valued and variational analysis. 2009;17(2):153-182. DOI:10.1007/s11228-009-0109-0 2009
An Answer to S. Simons’ Question on the Maximal Monotonicity of the Sum of a Maximal Monotone Linear Operator and a Normal Cone Operator [0.03%]
Heinz H. Bauschke; Xianfu Wang; Liangjin Yao Heinz H. Bauschke; Xianfu Wang; Liangjin Yao
Set-valued and variational analysis. 2009;17(2):195-201. DOI:10.1007/s11228-009-0110-7 2009
Asplund Spaces, Stegall Variational Principle and the RNP [0.03%]
Marc Lassonde Marc Lassonde
Set-valued and variational analysis. 2009;17(2):183-193. DOI:10.1007/s11228-009-0111-6 2009
A Class of Quadratic Programs with Linear Complementarity Constraints [0.03%]
Xiaojun Chen; Jane J. Ye Xiaojun Chen; Jane J. Ye
Set-valued and variational analysis. 2009;17(2):113-133. DOI:10.1007/s11228-009-0112-5 2009
Clarke Generalized Jacobian of the Projection onto Symmetric Cones [0.03%]
Lingchen Kong; Levent Tunçel; Naihua Xiu Lingchen Kong; Levent Tunçel; Naihua Xiu
Set-valued and variational analysis. 2009;17(2):135-151. DOI:10.1007/s11228-009-0113-4 2009
On the Coderivative of the Projection Operator onto the Second-order Cone [0.03%]
Jiří V. Outrata; Defeng Sun Jiří V. Outrata; Defeng Sun
Set-valued and variational analysis. 2009;17(3):319-319. DOI:10.1007/s11228-009-0115-2 2009