Results 221 to 230 of about 127,946 (267)

Tall $F_��$ subideals of tall analytic ideals

Proceedings of the American Mathematical Society, 2020
Answering a question of Hru k, we show that every analytic tall ideal on $ $ contains an $F_ $ tall ideal. We also give an example of an $F_ $ tall ideal without a Borel selector.
Grebík, Jan, Vidnyánszky, Zoltán
openaire   +2 more sources

Analytic functionals annihilated by ideals

Manuscripta Mathematica, 1996
For an \(n\)-dimensional Stein manifold \(V\) and a closed ideal \(I \subset \mathcal{O}(V)\), it is known that if an analytic functional \(T\) satisfies \(Th=0, \forall h\in I\), then there exists a compactly supported \((n,n)\) current \(\widetilde{T}\), s.t.
Dickenstein, Alicia, Gay, Roger, Sessa, Carmen, Yger, Alain   +3 more
openaire   +1 more source

Powers of Ideals Having Small Analytic Deviation

American Journal of Mathematics, 1992
The analytic spread \(\ell(I)\) of an ideal \(I\) of a Noetherian local ring \((R,M)\) with infinite residue field is defined as the Krull dimension of the graded ring \(\bigoplus^ \infty_{i=0}(I^ i/MI^ i)\) and \(\ell(I)-ht(I)\) is said to be the analytic deviation of \(I\).
Huckaba, Sam, Huneke, Craig
openaire   +2 more sources

Analytic Continuation beyond the Ideal Boundary

2001
“Analytic continuation beyond the ideal boundary” is a generalization of the corresponding classical notion. The new notion will turn out to be natural and important if we consider not only plane domains but also Riemann surfaces (of finite genus). We survey the new concept in general with a number of examples and study certain simple cases in detail ...
openaire   +2 more sources

The analytic ideal and its countertransferential vicissitudes

The International Journal of Psychoanalysis, 2019
The analytic ideals internalized during training become the analyst's internal object and fulfil the function of aspiration. With regard to Freud's words about the psychoanalysis as an 'impossible profession', doomed to failures, I consider the countertransferential vicissitudes of the analytic ideal.
openaire   +2 more sources

Analytical theory of ideal polydisperse polymers at interfaces

Physical Chemistry Chemical Physics, 2011
We use a recently developed continuum theory to present an exact treatment of the interfacial properties of ideal polymers displaying Schulz-Flory polydispersity. Our results are remarkably compact and can be derived from the properties of equilibrium, ideal polymers at interfaces.
Clifford E, Woodward, Jan, Forsman
openaire   +2 more sources

History of Philosophy: The Analytical Ideal

Aristotelian Society Supplementary Volume, 1988
It is sometimes said that the approach of analytical philosophers to the history of philosophy lacks sufficient self-consciousness.' In practice, a healthy variety of methods is displayed, often employed with great sophistication. Yet there is a particular methodological story that analytical philosophers, if provoked, do sometimes tell themselves, a ...
Christopher Janaway, Peter Alexander
openaire   +1 more source

Analytical model for super-ideal gases

Foundations of Physics, 1974
The equations of state for the ideal classical gas are generalized with two characteristic constants known as the state indices. A simple and complete representation is developed for the super-ideal gas, with explicit results which are general enough to cover a wide range of equilibrium systems and states.
openaire   +1 more source

Bounded analytic functions and closed ideals

Journal d'Analyse Mathématique, 1987
This paper is a revision of part of the author's thesis [Ideals and subalgebras of analytic functions (1985; Zbl 0596.46049)]. One of the main results in {\S} 2 is a complete characterization of the closed primary ideals in \(H^{\infty}\) contained in a maximal ideal whose Gleason part is nontrivial.
openaire   +2 more sources

The Analytic Spread of Monomial Ideals

Communications in Algebra, 2003
Abstract We compute the analytic spread of a monomial ideal I of the ring ℂ[[x 1,…,x n ]] in terms of the Newton polyhedron of I.
openaire   +1 more source