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Within the application of a specific procedure, all symmetric and positive definite matrices M of order 22 with determinant the square of an integer and ≥det(M ∗) are constructed.
That is, (M') is a spanning elementary subgraph of M of order n.
Let (R_{H}(M)) be the Hermitian-Randić matrix of a mixed graph M of order n.
Let ((x_{j})) be lacunary (I_{lambda} -statistically convergent to M of order α defI_{lambda} -statistically
In Section 3 we define (m^{ q)}) the mean-power of a mean m of order q, with (|q|leq1).
We denote the eigenvalues of a symmetric matrix M of order n by (lambda_{1}(M geqcdotsa_{2}(M)geqlambda_{nlambda_{n}(M)).
Similar(52)
G possesses at least one subgroup of order m, Any two subgroups of G of order m are conjugate, Any subgroup of G whose order divides m belongs to some subgroup of order m, The number h m of subgroups of G of order m may be expressed as a product of factors, each of which (1) is congruent to 1 modulo some prime factor of m, (2) is a power of a prime and divides one of the chief factors of G.
Definition 3.1 An M-tensor of order m dimension n is called stochastic provided R i ( A ) = ∑ i 2, …, i m = 1 n a i i 2 ⋯ i m ≡ 1, i = 1, …, n.
Any two subgroups of G of order m are conjugate, 3.
We showed in [179] that N g is a pseudo-differential operator in M 1 of order - 1.
For the Boussinesq approximation, we consider equations (19 - 25 19 - 25sume c m = M c ˜ m, c q = M c ˜ q, and M assumeith c ˜ m, q ˜ m, a ˜ of order 1.
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