Exact(32)
(tau^ in [ 0, T ]) exists uniquely.
Then, (tau^ in [ 0, tau_{mathrm{ex}} ]) exists uniquely.
By Lemma 2.4, we know that a x exists uniquely.
Therefore, ((S(1),I(1),E(1))) exists uniquely and is positive.
Then proj C f ( x ) exists uniquely for all x ∈ int dom f.
Then for there exists uniquely a sequence of positive numbers (4.11).
Similar(28)
The great secret of life is how we get past our immediate cultural ambiance, the world we get from our parents or our schools or our mass media, to have our passions ignited by works of art that we discover on our own, that give us the sense that we literally discovered them, and that they exist uniquely for us, as a reflection, idealization, and expansion of our identity.
there exist uniquely harmonic functions such that (1.2).
Then there exist uniquely Dunkl harmonic homogeneous polynomials of degree such that (4.4).
Then we have proved that the optimal trade credit and cycle time exist uniquely.
If is a Dunkl polyharmonic function in of degree, then there exist uniquely Dunkl harmonic functions such that (1.14).
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