Pages that link to "Item:Q2378922"
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The following pages link to A global optimization algorithm for linear fractional programming (Q2378922):
Displaying 38 items.
- A mathematical programming approach to sample coefficient of variation with interval-valued observations (Q286182) (← links)
- A practicable branch and bound algorithm for sum of linear ratios problem (Q319186) (← links)
- Outcome space range reduction method for global optimization of sum of affine ratios problem (Q330338) (← links)
- A global optimization algorithm for sum of linear ratios problem (Q364313) (← links)
- Range division and compression algorithm for quadratically constrained sum of quadratic ratios (Q520268) (← links)
- Linear decomposition approach for a class of nonconvex programming problems (Q523884) (← links)
- A branch-and-cut algorithm for a class of sum-of-ratios problems (Q668157) (← links)
- Branch-and-bound outer approximation algorithm for sum-of-ratios fractional programs (Q711696) (← links)
- Regional division and reduction algorithm for minimizing the sum of linear fractional functions (Q824489) (← links)
- Global optimization of generalized linear fractional programming with nonlinear constraints (Q865505) (← links)
- Global optimization of fractional programs (Q1186270) (← links)
- A DEA ranking method based on cross-efficiency intervals and signal-to-noise ratio (Q1708523) (← links)
- Range division and linearization algorithm for a class of linear ratios optimization problems (Q1713180) (← links)
- An effective algorithm for globally solving sum of linear ratios problems (Q1794234) (← links)
- A global optimization algorithm for linear fractional and bilinear programs (Q1890945) (← links)
- Optimization of a linear fractional function on a hypersphere of an affine space (Q1893317) (← links)
- A novel methodology for portfolio selection in fuzzy multi criteria environment using risk-benefit analysis and fractional stochastic (Q2167950) (← links)
- An outcome space algorithm for minimizing a class of linear ratio optimization problems (Q2245774) (← links)
- Extension of Tikhonov regularization method using linear fractional programming (Q2297132) (← links)
- An effective branch and bound algorithm for minimax linear fractional programming (Q2336179) (← links)
- Solving a class of generalized fractional programming problems using the feasibility of linear programs (Q2360402) (← links)
- A practicable contraction approach for the sum of the generalized polynomial ratios problem (Q2424762) (← links)
- Solving fractional problems with dynamic multistart improving hit-and-run (Q2468758) (← links)
- An efficient algorithm and complexity result for solving the sum of general affine ratios problem (Q2680084) (← links)
- Minimization of the sum of several linear fractional functions (Q2751321) (← links)
- Optimizing of sums and products of linear fractional functions under linear constraints (Q2785387) (← links)
- (Q3768701) (← links)
- Equivalence of various linearization algorithms for linear fractional programming (Q4731017) (← links)
- (Q4926833) (← links)
- (Q5432773) (← links)
- Two-level linear relaxation method for generalized linear fractional programming (Q6047583) (← links)
- Efficient algorithm for globally computing the min–max linear fractional programming problem (Q6050611) (← links)
- An accelerating outer space algorithm for globally solving generalized linear multiplicative problems (Q6093979) (← links)
- A new deterministic global computing algorithm for solving a kind of linear fractional programming (Q6106322) (← links)
- A potential practical algorithm for minimizing the sum of affine fractional functions (Q6106325) (← links)
- An efficient algorithm for solving a class of fractional programming problems (Q6484437) (← links)
- A criterion-space branch-reduction-bound algorithm for solving generalized multiplicative problems (Q6568950) (← links)
- An efficient image space branch-reduction-bound algorithm to globally solve generalized fractional programming problems for large-scale real applications (Q6582024) (← links)