Sentence examples for notation I from inspiring English sources

We recall that the notation I(Y has been defined in 2.6.

We will use the following notation: (i) for weak convergence and for strong convergence.

The notation i ℓ  indicates the ℓ selected user associated to the BS in the i cell.

Before stating the theorem, we introduce the notation: (i) If, we define H : ℤ → ℝ by   (ii) If, we define   (iii) If and n ∈ ℤ, we define for x ∈ (n - 1, n + 2)   (iv) If and n ∈ ℤ, we define  .

In our notation i,j ∈ {p,r,r(l)}, where p represents the primary transmitter or receiver, s the secondary transmitter or receiver and r(l) the l-th relay.

Notation (i) f ( x, v, t ), x ∈ Ω ⊂ R 2 with ∂ Ω ∈ C 1, v ∈ R 2, t > 0, the distribution function of the particles, where Ω is a bound open set with a C 1 boundary (for Definition see p.626 of [9]).

Note that, for example, the notation i-i+3 refers to pairs of residues which are separated in the amino acid sequence by two intervening residues.

In the paper, we also adopt the customary notation ∑ i = i 1 i 2 g i = 0 if i 2 < i 1.

Notations (i) We consider the spaces,, and, which are Banach spaces with respect to the norm.

In this paper, we use the following notations: (i) ⇀ for weak convergence and → for strong convergence.

This inventory model is developed on the basis of the following assumption and notations: i. Deterioration rate is time proportional.