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4. Eisxnan JA, Hamstra Ad, Kream BE, DeLuca HF. A sensitive, precise and convenient method for the determination of 1,25thhydroxyvitainin D in human plasma. Arch Biochem Biophys 1976;176:235-43. 5 Reinhardt TA, Horst EL, OrfJW, Hollis BW. A microassay for 1,25-dihydroxyvitamin D not requiring high performance liquid chromatography: application to clinical studies. J Clin Endocrinol Metab 1984;5...

A complete characterization of proper holomorphic mappings between domains from the class of all pseudoconvex Reinhardt domains in C with the logarithmic image equal to a strip or a half-plane is given. 1. Statement of results We adopt here the standard notations from complex analysis. Given γ = (γ1, γ2) ∈ R 2 and z = (z1, z2) ∈ C 2 for which it makes sense we put |z | = |z1| γ1 |z2| γ2 . The u...

Let Ω be a bounded pseudoconvex Reinhardt domain in C with many strictly pseudoconvex points and logarithmic image ω. It was known that the maximal ideal in H∞(Ω) consisting of all functions vanishing at (p1, p2) ∈ Ω is generated by the coordinate functions z1 − p1, z2 − p2 (meaning that one can solve the Gleason problem for H∞(Ω)) if ω is bounded. We show that one can solve Gleason’s problem f...

Let$mathbb{C}^n$ be the space of $n$ complex variables. Let$Omega_{n,p_2,ldots,p_n}$ be a complete Reinhardt on$mathbb{C}^n$. The Minkowski functional on complete Reinhardt$Omega_{n,p_2,ldots,p_n}$ is denoted by $rho(z)$. The concept ofspirallike mapping of type $beta$ and order $alpha$ is defined.So, the concept of the strong and almost spirallike mappings o...

assistance and Eric Reinhardt for access to a database of GATT and WTO disputes.

Let Ω be a bounded domain in C. Let R(Ω) (usually A(Ω) or H(Ω)) be a ring of holomorphic functions that contains the polynomials, and let p = (p1, . . . , pn) be a point in Ω. Recall the Gleason problem, cf. [8]: is the maximal ideal in R(Ω) consisting of functions vanishing at p, generated by the coordinate functions (z1 − p1), . . . , (zn − pn) ? One says that a domain Ω has the Gleason R-pro...