The theorem of Fine and Wilf for relational periods

Constantinescu and Ilie prove a variant of Fine and Wilf’s theorem in the case of two relatively prime abelian periods, while they conjecture that any word having two

In this paper, we discuss about possible geometric interpretations of this conjecture, viewed as a generalization of the Hilbert’s third problem for compact semi-algebraic sets as

Now to prove the theorem it suffices to show an H invariant distribution T which is also o, skew invariant vanishes.. Suppose that g is semi-simple not

In [10] and [7], Schottky and Manin-Drinfeld obtained the infinite product expression of the multiplicative periods of Schottky uniformized Riemann surfaces and

With this we shall prove that all quasi-periods are transcendental, once the (dimension one) Drinfeld A-module in question is defined over k.. This parallels completely

extension of the parallel transport defined by Chen [4]. This map T is then used in the proof of the de Rham theorem for the group r. As a by-product we get all the

The Lipschitz condition (4.5) implies uniform continuity of |I| γ.. INTERSECTION THEORY ON KLEIN SURFACES In the case of a Riemann surface, that is, in the orientable case,

We may construct S by the following alternative manner: Make first the blow up processes at 16 half period points on T , let us denote ˜ T the resulting complex surface.. K3