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To show that Jac(X) does not have complex multiplication, it suffices to exhibit an abelian subvariety without complex multiplication. A natural candidate for this is the jacobian

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As it is known [6, 7], the boundary value prob- lem for the Coulomb spheroidal equation on the interval [1 , ∞ ) appears in the quantum problem of two Coulomb centers (problem Z 1 eZ

As an application of Theorem 3.1, we provide the existence of Itˆ o c` adl` ag rough paths above general semimartingales (possibly perturbed by paths of finite q -variation),

The light-dependent impedance of the LED receiver results in the bandwidth decay of the LED- LED visible light communication link as the received optical power increases. The