Global solutions to fractional programming problem with ratio of nonconvex functions
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Publication:299415
DOI10.1016/j.amc.2014.08.060zbMath1338.90403OpenAlexW2021446492MaRDI QIDQ299415
F. Blanchet-Sadri, M. Dambrine
Publication date: 22 June 2016
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/1885/13237
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Cites Work
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- The use of grossone in mathematical programming and operations research
- A branch-and-bound algorithm for maximizing the sum of several linear ratios
- Using concave envelopes to globally solve the nonlinear sum of ratios problem
- On the global optimization of sums of linear fractional functions over a convex set
- Canonical dual approach to solving 0-1 quadratic programming problems
- Solving the sum-of-ratios problem by a stochastic search algorithm
- Fractional programming - a survey
- Duality of a nonconvex sum of ratios
- A unified monotonic approach to generalized linear fractional programming
- Analytic solutions and triality theory for nonconvex and nonsmooth variational problems with applications
- A note on diagonally dominant matrices
- Solving the sum-of-ratios problem by an interior-point method
- Duality principles in nonconvex systems. Theory, methods and applications
- Solutions and optimality criteria to box constrained nonconvex minimization problems
- Geometric programming with signomials
- Geometric nonlinearity: potential energy, complementary energy, and the gap function
- Complementary Principle, Algorithm, and Complete Solutions to Phase Transitions in Solids Governed by Landau-Ginzburg Equation
- Canonical Duality Theory: Connections between Nonconvex Mechanics and Global Optimization
- BOND PORTFOLIO OPTIMIZATION BY BILINEAR FRACTIONAL PROGRAMMING
- A note on the sum of a linear and linear-fractional function
- BOND PORTFOLIO OPTIMIZATION PROBLEMS AND THEIR APPLICATIONS TO INDEX TRACKING : A PARTIAL OPTIMIZATION APPROACH
- On the Pseudoconvexity of a Quadratic Fractional Function
- A Class of Fractional Programming Problems
- A branch and bound algorithm for solving low rank linear multiplicative and fractional programming problems
- Global optimization algorithm for the nonlinear sum of ratios problem