Table 4 gives the character level features, where Wi denotes the character in the ith position in a sentence, and Wab denotes the string of the characters from position a to b in a sentence.
IER denotes the character image in the edge region, and I AWGN k and I DN k are the AWGN image and denoised image of IER in the k th iterative calculation, respectively.
Suppose that S ¯ is of length n + 1. S ¯ [ i] denotes the character at position i in S ¯, for 0 ≤ i ≤ n - 1.
Let (S(G)) denote the character sphere of (G), quotient of the set of non-zero characters by the natural action of the group of positive reals; we have (S(G) approx mathbf S ^{n-1}), and we write ([chi ]) the class in (S(G)) of a character (chi ne 0) in (mathrm{Hom}(G,mathbf{ R})).
The veins in brown denote the character 2, in green denote the character 6, and in purple denote the character 7. The red numbers denote the number of branches for characters 8 and 9, the blue numbers show the positions and number-counting of crossveins for character 21. Green lines denote the middle of the wings, character 14.
From now on, let M be a PSSM of length m and let w[ i] denote the character of w at position i for 0≤ i< m.
Given a sequence S, define | S| to denote the length of S, S[ i] to denote the character at position i and S[ i, j] to denote the substring of S starting at position i and ending at position j, for 0≤ i < | S| and 0≤ j < | S|.
Let text T be a string of characters, where T i denotes the ith character of T. The characters are members of a predefined set of characters called the 'alphabet', whereas the end character is a 'sentinel' character (denoted $) not in the alphabet.
where ε j denotes the causal character (∓1) of a vector field e j.
In phenomenology, the relationship between internal and external perceptions denotes the intentional character of the consciousness, because the consciousness is always owned.
It is clear that for any non-principal character χ mod q, there exists one and only one d | q and a primitive character χ ∗ mod d such that χ = χ ∗ ⋅ χ 0, where χ 0 denotes the principal character mod q.
