Sentence examples for reciprocal problem from inspiring English sources

In this paper, different indefinite Zhang functions, which can lead to different ZD models, are proposed and developed as the error-monitoring functions for the time-varying reciprocal problem solving.

If F is singular with a null vector X, then G X = O, so that X is an eigenvector of the reciprocal problem corresponding to eigenvalue s -1 = 0; i.e., s = ∞.

If F is singular with a null vector X, then FX = 0m,1, so that X is an eigenvector of the reciprocal problem corresponding to eigenvalue s-1 = 0; i.e., s = ∞.

To see this, write the generalized eigenvalue problem in the reciprocal form F X = s − 1 G X. If F is singular with a null vector X, then F X = 0 m, 1, so that X is an eigenvector of the reciprocal problem corresponding to eigenvalue s − 1 = 0 ; i.e., s = ∞.

Therefore, to extend the observation of Wu et al. [ 55], clade-specific misalignment can also be a reciprocal problem which masking alone cannot solve.

When open communication and trust are reciprocal, problems can be explored and solved together.

This relates the surface charge induced on the body to the potential in a reciprocal Laplace problem, which is then calculated by charge simulation method coupled with genetic algorithms to determine the appropriate arrangement of simulating charges inside the human body.

Since positive definite symmetric circulants happen to be covariance matrices of stationary periodic processes, in particular of stationary reciprocal processes, this problem has applications in signal processing, in particular to image modeling.

This analysis leads to the development of a framework for service and value creation as a systemic interactive process of multiple, reciprocal and sequential problem-coping with effects on a number of levels.

First, it substitutes values of explanatory variables with one lag, using time lag to overcome the problem of reciprocal causation.

Isaac Barrow[17] (1630–77) was one of the first mathematicians to grasp the reciprocal relation between the problem of quadrature and that of finding tangents to curves in modern parlance, between integration and differentiation.