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首页> 外文期刊>Advances in nonlinear variational inequalities >Hybrid (φ, η, p, θ, m)-invexity and Higher-Order Parametric Optimality Conditions in Discrete Minmax Fractional Programming
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Hybrid (φ, η, p, θ, m)-invexity and Higher-Order Parametric Optimality Conditions in Discrete Minmax Fractional Programming

机译:离散Minmax分式规划的混合(φ,η,p,θ,m)-不变性和高阶参数最优性条件

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摘要

First, a general class of second order hybrid (φ, η, p, θ, m)-invexities is introduced, and then a set of higher-order parametric necessary optimality conditions and numerous sets of higher-order sufficient optimality conditions for a discrete minmax fractional programming problem using various second-order hybrid (φ, η, p, θ, m)-invexity assumptions are established. This class of hybrid invexities not only generalizes/unifies all the concepts for generalized invexities in the literature, but also is more application-oriented.
机译:首先,介绍一类一般的二阶混合(φ,η,p,θ,m)-不变性,然后给出一组离散的高阶参数必要最优条件和许多离散的高阶充分最优条件建立了使用各种二阶混合(φ,η,p,θ,m)-凸度假设的minmax分式规划问题。这类混合凸凹不仅将文献中所有关于广义凸的概念进行概括/统一,而且更加面向应用。

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