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MSC 2010
broader concept
Mathematical programming
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Fractional programming
Programmazione frazionale
分式规划
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http://msc2010.org/resources/MSC/1991/90C32
http://msc2010.org/resources/MSC/2000/90C32
skos:notation
90C32
is
Subject
of
Bottleneck Capacity Expansion Problems with General Budget Constraints
A linear fractional optimization over an integer efficient set
Successive upper approximation methods for generalized fractional programs
The Karush-Kuhn-Tucker conditions for multiple objective fractional interval valued optimization problems
Regularity conditions and Farkas-type results for systems with fractional functions
Open Capacitated ARC routing problem by Hybridized Ant Colony Algorithm
Necessary optimality conditions for a fractional multiobjective optimization problem
An improved Evaporation Rate-Water Cycle Algorithm based Genetic Algorithm for solving generalized ratio problems
Adaptive projection methods for linear fractional programming
SDO and LDO relaxation approaches to complex fractional quadratic optimization
On duality theory for multiobjective semi-infinite fractional optimization model using higher order convexity
Fuzzy multiple objective fractional optimization in rough approximation and its aptness to the fixed-charge transportation problem
Centralized resource allocation to create New Most Productive Scale Size (MPSS) DMUs
Flexible fractional transportation problem with multiple goals: a pentagonal fuzzy concept
Efficient algorithm for globally computing the min-max linear fractional programming problem
Nonlinear fuzzy fractional signomial programming problem: A fuzzy geometric programming solution approach
Intuitionistic fuzzy DEA/AR and its application to flexible manufacturing systems
Strong Karush-Kuhn-Tucker optimality conditions for multiobjective semi-infinite programming via tangential subdifferential
Goal programming approach for solving multi-objective fractional transportation problem with fuzzy parameters
Symmetric duality results for second-order nondifferentiable multiobjective programming problem
A computationally efficient algorithm to approximate the pareto front of multi-objective linear fractional programming problem
On multi-level multi-objective linear fractional programming problem with interval parameters
is
narrower concept
of
Mathematical programming
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