Sentence examples for compatible dimension from inspiring English sources

I: the identity matrix with compatible dimension.

is the identity matrix with compatible dimension.

I is the identity matrix with compatible dimension.

In addition, we denote by I the identity matrix with compatible dimension and denote ∥ u ∥ 2 2 = ∫ Ω u 2 ( t, x ) d x.

In addition, we denote by I the identity matrix with compatible dimension, and denote ∥ u ∥ 2 2 = ∫ Ω u ( t, x ) d x.

Notice that Ξ and Θ defined in (10a) and (10b) are not only applicable to s and β but also applicable to any vectors with compatible dimension.

I denotes the identity matrix with compatible dimensions.

I denotes the identity matrix of compatible dimensions.

Matrices, if not explicitly, are assumed to have compatible dimensions.

In the sequel, if not explicitly stated, matrices are assumed to have compatible dimensions.

If not explicitly stated, matrices are assumed to have compatible dimensions.