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That is, digraphs with a proven maximum number of nodes, having maximum degree Δ and broadcast time at most Δ+1.
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Let e k = emax/U' and it is easy to prove maximum end-to-end SER can be obtained when l k = L/U' (k = 1,..., U'), where l k represents the ideal distance to the next hop.
This paper solves such problems for discrete fuzzy variables via maximum entropy principle and proves some maximum entropy theorems with certain constraints.
Following [4], many researchers [4, 10 21] tried to prove the maximum principle in the weakened form (local maximum, stationary) and obtained the higher order optimality conditions.
An optimal control model is established and the necessary conditions for optimality are proved via maximum principle.
We prove a maximum principle, a Naimark type representation theorem, and a Vitali convergence theorem, for free holomorphic functions with operator-valued coefficients.
We first prove a maximum principle.
In this section, we prove some maximum principles.
Furthermore we prove a maximum modulus theorem and a Liouville theorem in Hermitian Clifford analysis.
Section 3 is devoted to prove the maximum principles for parabolic Waldenfels operators.
In this section, we investigate the higher regularity and prove the maximum principle for the regularized system (1.3).
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CEO of Professional Science Editing for Scientists @ prosciediting.com