846 research outputs found
Project VOICE 1 - Transgender and non-binary adults in Massachusetts
Project VOICE 1. Statewide non-probability sample of 452 transgender and non-binary adults in Massachusetts. PI: S Reisner
Project VOICE 1 - Transgender and non-binary adults in Massachusetts
Project VOICE 1. Statewide non-probability sample of 452 transgender and non-binary adults in Massachusetts. PI: S Reisner
The poetry and design of William Blake: a study of the relationship of the pictorial and literary aspects of his work
© Mary Ellen Reisner, 197
Psychosocial and trauma response in war-torn societies : supporting traumatized communities through theatre and the arts
SINGGaze
Data for: Reisner, S., Nguyen, T., Labendzki, P., Hoehl, S. & Markova, G. (2025). The reciprocal relationship between maternal infant-directed singing and infant gaze. Musicae Scientiae. https://doi.org/10.1177/1029864925138567
The Buchsbaum property of symbolic powers of Stanley–Reisner ideals of dimension 1
AbstractLet S be a polynomial ring and I be the Stanley–Reisner ideal of a simplicial complex Δ. The purpose of this paper is investigating the Buchsbaum property of S/I(r) when Δ is pure dimension 1. We shall characterize the Buchsbaumness of S/I(r) in terms of the graphical property of Δ. That is closely related to the characterization of the Cohen–Macaulayness of S/I(r) due to the first author and N.V. Trung
Stanley-Reisner ringer med sykliske gruppevirkninger
Oppgaven tar for seg noen spesielle Stanley-Reisner idealer I i polynomringen S med n variable, der mengden av potensvektorene til de minimale generatorene for I er invariant under gruppevirkningen fra gruppen generert av den sykliske permutasjonen (1,...,n) på [n]. Vi ser på restklasseringen S/I og den minimale frie resolusjonen til denne. Vi undersøker også om S/I er Cohen-Macaulay
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Lenin, Stuchka, Reisner, Pashukanis, Stalin, Vyshinsky, Yudin, Golunskii, Strogovich, and Trainin: \u3cem\u3eSOVIET LEGAL PHILOSOPHY\u3c/em\u3e
A Review of SOVIET LEGAL PHILOSOPHY. By V. I. Lenin, P. I. Stuchka, M. A. Reisner, E. B. Pashukanis, J. V. Stalin, A.Y. Vyshinsky, P. Yudin, S. A. Golunskii, M. S. Strogovich, and I. P. Trainin. Translated by H. H. Babb. Introduction by J. N. Hazard
The cleanness of (symbolic) powers of Stanley-Reisner ideals
summary:Let be a pure simplicial complex on the vertex set and its Stanley-Reisner ideal in the polynomial ring . We show that is a matroid (complete intersection) if and only if () is clean for all and this is equivalent to saying that (, respectively) is Cohen-Macaulay for all . By this result, we show that there exists a monomial ideal with (pretty) cleanness property while or is not (pretty) clean for all integer . If , we also prove that () is clean if and only if (, respectively) is Cohen-Macaulay
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