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Variational Geometry, determine the directions in which something can be varied at all. This may be difficult, whether the variations are aimed at tests of optimality or stability, or arise in trying to understand the consequences of perturbations in the data parameters on which a mathematical model might depend..In maxARENA 发表于 2025-3-28 00:49:47
Subderivatives and Subgradients,n, they commonly fail to preserve smoothness. These operations, and others of prime interest in variational analysis, fit poorly in the traditional environment of differential calculus. The conceptual platform for ‘differentiation’ needs to be enlarged in order to cope with such circumstances..Notio谄媚于性 发表于 2025-3-28 05:32:10
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Subdifferential Calculus,ometry in Chapter 6 and characterized through subdifferentiation. In order to take advantage of this body of results, bringing the theory down from an abstract level to workhorse use in practice, one needs to have effective machinery for determining subderivatives, subgradients, and graphical deriva配置 发表于 2025-3-28 14:02:35
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