In root theory we are interested in finding a lower bound for the number of roots of at.
From these theorems, we obtain the lower bound for the number of R-operations needed to form a PMCM block.
Additionally, the hidden theoretical lower bound for the number of adders required to preserve the minimum adder depth is revealed.
Moreover, the theoretical lower bound for the number of arithmetic operations subject to the minimum critical path is revealed.
We then answer some questions about IPP(10,Λ) and finally obtain a lower bound for the number of LS[4](2,3,10).
We prove a lower bound for the number of steps that are sufficient to approach an optimum solution with a certain probability.
More precisely, fixed a suitable length T = t + − t − for the time interval, Theorems 2.1 and 2.2 provide a lower bound for the number of solutions.
It is a lower bound for the number of fixed points in S n − 1 of a smooth extension of a smooth and transversally fixed map ϕ.
In [28], Hole and Tobagi proposed a capacity index as a reference upper bound for the number of maximum accepted calls in a 802.11 cell (using the DCF).
The Nielsen coincidence number is particularly interesting since it is, just as in the fixed point case, a strong lower bound for the number of coincidences.
Theorem 4.5 gives a lower bound for the number of negative eigenvalues of the Jacobi operator (L = -Delta _Sigma - |A|^2 - 2).
