# linear

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Related to Linear program: Integer linear program

## lin·e·ar

(lin'ē-ăr),
1. Pertaining to or resembling a line.
2. Denoting any concept or structure that connects two points directly.

## linear

(lĭn′ē-ər)
1. Of, relating to, or resembling a line; straight.
2.
a. In, of, describing, described by, or related to a straight line.
b. Having only one dimension.
3. Characterized by, composed of, or emphasizing drawn lines rather than painterly effects.
4. Botany Narrow and elongated with nearly parallel margins: a linear leaf.

lin′e·ar′i·ty (-âr′ĭ-tē) n.

## lin·e·ar

(lin'ē-ăr)
Pertaining to or resembling a line.

## linear

narrow or slender, particularly with reference to plant parts.
References in periodicals archive ?
Using the given data, we solved the linear program given in Fig.
Thus we cannot apply the column rule of linear program to this transformed linear program.
We then focused on mathematical programming, in particular two linear programs, to solve cash inflow/liability matching problems.
We give below a compact description of the 0-1 linear program. In the request sequence [Sigma], let [a.sub.1], ..., [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] be the requests to block a.
The derivation of the linear program is contained in Appendix B, but to summarize here, the deterministic contract (a, c(q)) is replaced with the contract ([Pi](a), [Pi](c[where]q, a)).
This approach complicates the linear programs required and has its own problems.(9)
Our idea is to generate a fairly large linear program (832 constraints) for a small (12 x 15) gate array.
On the uniqueness of solutions to linear programs, Journal of the Operational Research Society, 53, 1127-1132.
Note that the linear program guarantees the diameter of every subset U [subset or equal to] V by introducing an "averaging" constraint.
Let we [R.sup.n] be optimal dual variables corresponding to the first n constraints of linear program LP(S), and set [x.sup.*] = [w.sup.*].
The dynamic programming algorithms were written in C++ language and the mixed integer linear programs were solved by ILOG CPLEX 12.4.
Bounded linear programs with trapezoidal fuzzy numbers, Internatioal Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 18(3): 269-286.

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