Zobrazeno 1 - 10
of 147
pro vyhledávání: '"D, McNeal"'
Autor:
Jeffery D. McNeal
This volume is the proceedings of a conference held at Ohio State University in May of 1999. Over sixty mathematicians from around the world participated in this conference and principal lectures were given by some of the most distinguished experts i
Publikováno v:
Equine Veterinary Journal.
Autor:
Jeffery D. McNeal, Kenneth D. Koenig
Publikováno v:
The Journal of Geometric Analysis. 31:6922-6940
The method of alternating projections is used to examine how regularity of operators associated to the $${{\bar{\partial }}}$$ -Neumann problem percolates up the $${{\bar{\partial }}}$$ -complex. The approach revolves around operator identities—rat
Autor:
L. D. Edholm, J. D. McNeal
Publikováno v:
The Journal of Geometric Analysis. 30:1293-1311
Sobolev irregularity of the Bergman projection on a family of domains containing the Hartogs triangle is shown. On the Hartogs triangle itself, a sub-Bergman projection is shown to satisfy better Sobolev norm estimates than its Bergman projection.
Autor:
Jeffery D. McNeal, Dror Varolin
Publikováno v:
Journal d'Analyse Mathématique. 139:421-451
Autor:
Brenton C. Credille, Virginia R. Fajt, Clare A. Ryan, Christina D. McNeal, Chih-Ping Lo, Londa J. Berghaus
Publikováno v:
Journal of veterinary pharmacology and therapeuticsREFERENCES. 44(4)
Cephalosporin antimicrobials can be utilized for the treatment of sepsis in neonatal foals, particularly when an aminoglycoside is contraindicated. Some cephalosporins, however, are not utilized because of cost, sporadic availability, or uncertainty
Autor:
Jeffery D. McNeal, L. Chen
Publikováno v:
Mathematische Annalen. 376:407-430
An integral solution operator for $${\bar{\partial }}$$ is constructed on product domains that include the punctured bidisc. This operator is shown to satisfy $$L^p$$ estimates for all $$1\le p
Publikováno v:
Educational Measurement: Issues and Practice. 38:25-35
Autor:
J. D. McNeal, L. D. Edholm
Publikováno v:
The Journal of Geometric Analysis. 27:2658-2683
Regularity and irregularity of the Bergman projection on $L^p$ spaces is established on a natural family of bounded, pseudoconvex domains. The family is parameterized by a real variable $\gamma$. A surprising consequence of the analysis is that, when