نتایج جستجو برای: ell ring

تعداد نتایج: 125682  

2013
Thao Q. Tran Tham M. Duong

The present study was conducted to investigate the students‟ attitudes towards English language learning (ELL) and use of self-regulated learning (SRL) strategies at one college in Dak Lak, Vietnam. This study involved 241 non-English majors taking part in answering a questionnaire. The results showed that although the participants had positive attitudes towards ELL, they were likely to engage ...

Journal: :Blood 1996
J E Rubnitz F G Behm A M Curcio-Brint R P Pinheiro A J Carroll S C Raimondi S A Shurtleff J R Downing

MLL is fused to ENL or ELL in acute leukemias that contain t(ll;19)(q23;p13). Although ENL and ELL localize to chromosome 19, bands p13.3 and p13.1, respectively, these breakpoints are not always readily distinguished by standard cytogenetics. We therefore used reverse transcriptase-polymerase chain reaction (RT-PCR) assays to analyze 26 cases of childhood acute leukemia containing t(11;19) to ...

1999
Olivier Cuvillier Eric Mayhew Andrew S. Janoff Sarah Spiegel

ELL-12, a liposome formulation of the ether-lipid 1-Ooctadecyl-2-O-methyl-sn-glycero-3-phosphocholine (ET-18OCH3), is a nonmyelosuppressive antiproliferative agent that is more effective and less toxic than the ether lipid itself in tumor model systems. We found that ELL-12 induced apoptosis in Jurkat, H9, and U-937 cells that was preceded by activation of executioner caspases. In addition, ELL...

Journal: :Journal of neurophysiology 2003
Claudia Mohr Patrick D Roberts Curtis C Bell

This is the first of two papers on the electrosensory lobe (ELL) of mormyrid electric fish. The ELL is the first stage in the central processing of electrosensory information from electroreceptors. Cells of the mormyrid ELL are affected at the time of the electric organ discharge (EOD) by two different inputs, EOD-evoked reafferent input from electroreceptors and corollary discharge input assoc...

‎Let $S$ be an inverse semigroup with the set of idempotents $E$‎. We prove that the semigroup algebra $ell^{1}(S)$ is always‎ ‎$2n$-weakly module amenable as an $ell^{1}(E)$-module‎, ‎for any‎ ‎$nin mathbb{N}$‎, ‎where $E$ acts on $S$ trivially from the left‎ ‎and by multiplication from the right‎. ‎Our proof is based on a common fixed point property for semigroups‎.  

Journal: :Proceedings of the National Academy of Sciences of the United States of America 2000
C Lavau R T Luo C Du M J Thirman

The MLL-ELL fusion gene results from the translocation t(11;19)(q23;p13.1) that is associated with de novo and therapy-related acute myeloid leukemia. To study its transforming properties, we retrovirally transduced primary murine hematopoietic progenitors and assessed their growth properties both in vitro and in vivo. MLL-ELL increased the proliferation of myeloid colony-forming cells in methy...

Journal: :The Journal of experimental biology 1999
Meek Grant Bell

The electrosensory lateral line lobe (ELL) of mormyrid teleosts is the first central stage in electrosensory input processing. It is a well-developed structure with six main layers, located in the roof of the rhombencephalon. Its main layers are, from superficial to deep, the molecular, ganglionic, plexiform, granular, intermediate and deep fiber layers. An important input arises from electrore...

Journal: :Computers & Education 2010
Omar S. López

0360-1315/$ see front matter 2009 Elsevier Ltd. A doi:10.1016/j.compedu.2009.09.019 * Tel.: +1 512 341 0340; fax: +1 512 341 0351. E-mail address: [email protected] This study presents the findings from the first-year evaluation of the Round Rock Independent School District’s (ISD) Digital Learning Classroom project, an initiative focused on the improvement of English Language Learners’ (ELL)...

Journal: :bulletin of the iranian mathematical society 2011
e. nasrabadi a. pourabbas

let $s$ be an inverse semigroup and let $e$ be its subsemigroup of idempotents. in this paper we define the $n$-th module cohomology group of banach algebras and show that the first module cohomology group $hh^1_{ell^1(e)}(ell^1(s),ell^1(s)^{(n)})$ is zero, for every odd $ninmathbb{n}$. next, for a clifford semigroup $s$ we show that $hh^2_{ell^1(e)}(ell^1(s),ell^1(s)^{(n)})$ is a banach space,...

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