SERIES REARRANGEMENTS AND ANALYTIC SETS

In Section 4 we apply, for the first time, the theorem of Diederich-Pinchuk in order to get an analytic family of complete intersections (see Lemma 4.1 ) to which we can apply

LEACI, Existence theorem for a minimum problem with free discontinuity set, Arch. GIAQUINTA, Multiple integrals in the calculus of variations and nonlinear elliptic

Real analytic chains are suitable for studying the homology of real analytic objects because of their geometric content, their applicability to arbitrary semianalytic

The aim of this note is to introduce the concept of analytic set over a given topological space Q (in the classical theory Q is the space 1 of irrational numbers) derived from a

Synchronised union, intersection and differ- ence enjoy properties of respective operations on sets, hence a distributive lattice of the net structures and – if infinite pre/post sets

Thus, for groups with rather simple algebraic presentations, and for rational functions with poles only at (loxodromic) fixed points, PoincarCs vanishing problem has a

Motivated by the recent work of Kachru-Vafa in string theory, we study in Part A of this paper, certain identities involving modular forms, hypergeometric series, and more

The proof in [D] uses results on the complex Plateau problem in projective space (after an appropriate Segre imbedding) and is essentially equivalent to the solution of this