Sentence examples for via relations from inspiring English sources

According to rhetorical structure theory [ 18], clauses in text relate to one another via relations such as Background, Elaboration, Contrast.

Other parameters, such as the height of the contact points U 1 and U 2 with the plates or the height of a local extremum or position of the crossing point with the ξ-axis, can be substituted via relations (1.4 - 1.6 1.4 - 1.6

A man-made system is a collection of entities that are meant to interact in predictable ways with an environment and with each other via relations among them to achieve a useful function identified and articulated by a customer as a system-need statement.

Via relation installedIn, an energy system may be connected to any city object.

And via Relation, she would have answered Alan's question indirectly.

There is no problem in transferring this distinction from the sphere of propositions to the sphere of judgments, since (as already mentioned) by every judgment a certain proposition is uniquely determined (via relation G) as its "material" (WL III, 115).

In addition, conditions can apply to other objects of other DB classes that are connected via relation attributes to the initial class.

The results of a study by Iwasaki et al. show that released Si can cause Mn oxidation in the deposited form via relation with apoplast phenolic substances, which results in improving the tolerance of leaves to Mn [ 93, 94].

In villages near a facility the primary causes of diarrhea include: contaminated food or utensils; contaminated drinking water; breastmilk contaminated primarily via overheating but also via sexual relations; and eating too much of a certain food or a bad mix of food.

Individuals are of a certain concept (e.g., ba Device), can have several properties of primitive type (e.g., ba:deviceName, ba:deviceIngressProtection,ba:deviceMountingForm), and can be related to other individuals via binary relations (e.g., ba:deviceManufacturer).

In fact, these expressions depend, through the functions (mathcal {I}_{N}^{s}(A,B)), on the two scalar Lagrange multipliers A and B, which are related to n and ({vert{ mathbf {u}} vert}) via the relations (37).