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Accelerated Stochastic Conjugate Gradient for a class of convex optimization. [PDF]
He L, Du Y.
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Smooth optimization using global and local low-rank regularizers. [PDF]
Lobos RA +3 more
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The new rank-based concentration index: Further analysis and properties. [PDF]
Kvålseth TO.
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Risk-Aware Resource Allocation Strategy for Target Tracking in a Cognitive Radar Network. [PDF]
Lee JY, Park J.
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Duality for Closed Convex Functions and Evenly Convex Functions
Journal of Optimization Theory and Applications, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Michel Volle +2 more
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On the convexity of functional splines
Computer Aided Geometric Design, 1993We prove the convexity of large classes of functional splines with help of results on quasiconcave and pseudoconcave functions. The method developed for functional splines can also be used for smooth approximations of convex polyhedrons and some other convex surfaces.
Erich Hartmann, Yu Yu Feng 0001
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Mathematical Programming, 1972
A family of real functions, calledr-convex functions, which represents a generalization of the notion of convexity is introduced. This family properly includes the family of convex functions and is included in the family of quasiconvex functions.
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A family of real functions, calledr-convex functions, which represents a generalization of the notion of convexity is introduced. This family properly includes the family of convex functions and is included in the family of quasiconvex functions.
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Mathematics of the USSR-Sbornik, 1972
Let (x) be a convex downwards function, A > 0 a selfadjoint operator in a Hilbert space H, P an orthogonal projector in H; suppose DA PH is dense in PH, and let Ap be the Friedrichs extension of the operator PAP defined on DA PH. The inequality tr (Ap) ≤ tr (PAP) is proved. An estimate for the Jacobi θ-function and a distant generalization of the Szasz
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Let (x) be a convex downwards function, A > 0 a selfadjoint operator in a Hilbert space H, P an orthogonal projector in H; suppose DA PH is dense in PH, and let Ap be the Friedrichs extension of the operator PAP defined on DA PH. The inequality tr (Ap) ≤ tr (PAP) is proved. An estimate for the Jacobi θ-function and a distant generalization of the Szasz
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