Sentence examples for this relation in from inspiring English sources

Our too have shown this relation in patients with CM.

Emerson and Thoreau sought this relation in solitude amidst nature, and in their writing.

How can we interpret this relation in a structure, for example the structure of natural numbers?

Now, we have to interpret this relation in terms of real sequences.

By using this relation in inequality (26), we get the required result.

We transform this relation in the same way as was done in transforming (1) to (2).

This relation, in addition, is distinguished in the second line of images (Figure 11b).

We will discuss the validity of this relation in "Comparison with experimental data" section.

This relation in combination with Theorem 4.7 gives the following theorem.

Substituting this relation in (2.31) and using the recurrences of the kernels (1.9) and (1.10), (2.22) holds.

However, little is known about this relation, in particular among women at high risk for cardiovascular disease.