Sentence examples for be defined only on from inspiring English sources

For individual i at marker m, define haplotype loading as L m k (i ) = ∑ j = 1 K p (Y m 1 = k, Y m 2 = j | g (i ), ξ ∗ ), (4 where because of symmetry between two sets of latent states, the loading needs to be defined only on one set of latent states.

The mapping of LET to energy is triple valued and can be defined only on open energy subintervals where the derivative of LET with respect to energy is not zero.

Color is a fundamental ingredient in this paper as the connected sum can be defined only on the base of dipole contractions.

Of note, diabetes and pre-diabetes should be defined only on abnormal values confirmed on separate occasions.

In addition since the computed shape derivative is defined only on the boundary of the obstacle, we extend the shape derivative to the whole domain by a linear transport equation.

For this scheme, and are defined only on the second half of processing time and have exclusive existence for each symbol.

However, in the context of PTM, we note that the incoming and outgoing lights are defined only on the upper hemisphere.

We observe that our problem is set in a context where: (a) the damping is defined only on the equation for rotation angle; (b) the presence of a time delay; (c) exponential stability under a nonlinear forcing.

The sentence counts as a logical truth in Kaplan's 2D framework because logical validity is defined only on proper contexts, in which the designated agent is located at designated time and place in the world of the context (1989, 544 clause 10, 547 remark 3).

The main difference between the preceding models and the switching regression model is that in the case of the switching regression model the distributions of the components error terms are defined on the whole population while in the case of the mixture models they are defined only on the corresponding sub-populations (Maddala 1999).

The numerical flux q becomes 0 inside each cell and, therefore, is defined only on cells' interfaces, where, according to Eq. (22), n · q becomes a δ-function.