Sentence examples for s n time from inspiring English sources

A faster solution algorithm is given Naddef and Santos [2], running in O ( ( p / s ) n ) time.

Terms are built from variables and 0 using the function constants; in particular, each natural number n is expressed in the language by the numeral n obtained by applying S n times to 0 (e.g., S(S 0)) is the numeral for 2).

There will be κ such problems to solve for each SDMA set, and there are S = ∑ i = 1 M K i such sets for each of the N subcarriers so that we have to solve the problem κ × S × N times, and this for each iteration of the subgradient algorithm.

For each shape p ∈ L s), we construct TDMs and compute Prob p, s) in 𝒪(n) time.

A TDM can compute the partition function value Q p (s) of its restricted folding space F p (s) in 𝒪(n) time, just as the unrestricted RNA folding program does for the complete folding space F s).

In this paper, it is shown that Kp is Lipschitz continuous from Hs+1(S) to C([−T, T]; Hs(S)) and is n times Fréchet differentiable from Hs+n+1(S) to C([−T, T]; Hs(S)) for any n ≥ 1.

Since we have already computed TC v) for every tip v∈ S, we can trivially evaluate ∑ v ∈ S TC v in O(n) time.

Start with the ancestor s, n = | s|, current time t c  = 0. 1. Determine the time until the next event of each type: (a) Draw a waiting time until the next insertion event from an exponential distribution with rate λ.

A similar idea can be used to compute an optimal alignment with a fixed number N of gaps in O (| s| × | t| × N) time complexity using O (| s| + | t| × N) memory space.

We will show how to solve the SPR-RS problem on instance ⟨(S), T, v⟩ in O(n) time.

Hence a model ŝ ( n ) discrete time signal s(n) is given by ŝ ( n ) = ∑ k = 1 m a k s ( n − k ) (8).