Sentence examples for for this problem can be found from inspiring English sources

The solution for this problem can be found by a sequence of swaps: by swapping pigeons from over-crowded holes to the empty ones.

Although an exact solution for this problem can be found in the literature, it may be either difficult or not possible to obtain when designing practical extended surfaces with profile matching suitable geometry for temperature response.

The optimal power allocation with full CSI at the transmitter for this problem can be found explicitly by using convex optimization techniques and was presented in Proposition 4 of[3].

The discussion of this problem can be found in [18].

In physics, many applications of this problem can be found.

Existence and uniqueness results for this minimization problem can be found in [1].

Efficient BSP/CGM parallel algorithms for these problems can be found in Dehne at al. [4].

The solution for this type of problem can be found in the work of Johann Gottlieb Fichte (often wrongly ascribed to Hegel).

Consequently, a near-optimal solution for discrete problem can be found in these points.

Detail related to orthogonal array selection for specific problem can be found in Roy (2001); Ross (1996).

An upper bound for a maximization problem can be found by relaxing a constraint of the original problem.