We can't be satisfied where we are.
No one is ever satisfied where he is.
In the land of the never satisfied, where a winning record and a spot atop the National Football Conference East are not quite enough for the demanding masses, the Dallas Cowboys' offense has played the piñata in recent weeks.
Koeman has hardly helped himself, but the real culprit is a club that's never at peace; the Dutchman walked into a viper's nest, where sporting directors and coaches are at each other's throats like a bunch of deranged emus; where, with honourable exceptions, fans are never satisfied; where president and shareholders are always at war, creating tension and instability.
The condition (14) must be satisfied, where θ is a predefined threshold value.
Corollary 4 Let all the conditions of Theorem 3.1 be satisfied where inequality (19) is replaced by D V ( t, x ) ≤ − c ∥ x ∥ p, x ∈ R n.
It is shown that the output q of the system can be matched with its input p, in the sense that the condition p = λVq is satisfied, where V is a given weighting matrix.
If the cost function in (13) is maximized, the inequality constraint in (13) is satisfied, which means that, while maximizing the cost function in (13), the equality constraint w H c1 − δ∥w∥ = κ is satisfied, where κ ≥ 1.
Now we choose ξ such that inequality a_{2}xi+d_{2}eta_{2}xi-frac{1}{ a_{2}xi+d_{2}eta_{2}xi-frac{1}{ 2}L_{2}(0<xi<xi_{2}) needs to be satisfied where (xi_{2}) is defined by (27).
This means that this set of samples uniquely determines signal x t) and, for this reason, the relation ∫ | x ( t ) | 2 d t ≤ C ∑ i | x ( t i ) | 2 should be satisfied, where C is a constant.
For these two approaches, in order to null every interference (approach 1) and null the total interference (approach 2), the conditions N<2K 2+K and N≥2K(K−1)+1 should be satisfied, where N is the number of relay nodes and K is the number of the pairs of user nodes.
