A pump with flat-ring-shaped magnets

Author(s):  
H. Saotome ◽  
T. Hagiwara ◽  
Y. Sato
Keyword(s):  
2013 ◽  
Vol 68 (2) ◽  
pp. 97-102
Author(s):  
D. Česnik ◽  
V. Bratuš ◽  
M. Bizjak
Keyword(s):  

1993 ◽  
Vol 29 (1) ◽  
pp. 30-32
Author(s):  
L. V. Popov ◽  
A. V. Gusev ◽  
S. R. Kalimulin

2015 ◽  
Vol 144 (3) ◽  
pp. 1015-1020 ◽  
Author(s):  
Lars Winther Christensen ◽  
Fatih Köksal

2016 ◽  
Vol 148 ◽  
pp. 43-49 ◽  
Author(s):  
Joshua Jackson ◽  
Aaron Turner ◽  
Tyler Mark ◽  
Michael Montross
Keyword(s):  

2019 ◽  
Vol 62 (2) ◽  
pp. 383-439 ◽  
Author(s):  
LEONID POSITSELSKI

AbstractLet R→U be an associative ring epimorphism such that U is a flat left R-module. Assume that the related Gabriel topology $\mathbb{G}$ of right ideals in R has a countable base. Then we show that the left R-module U has projective dimension at most 1. Furthermore, the abelian category of left contramodules over the completion of R at $\mathbb{G}$ fully faithfully embeds into the Geigle–Lenzing right perpendicular subcategory to U in the category of left R-modules, and every object of the latter abelian category is an extension of two objects of the former one. We discuss conditions under which the two abelian categories are equivalent. Given a right linear topology on an associative ring R, we consider the induced topology on every left R-module and, for a perfect Gabriel topology $\mathbb{G}$, compare the completion of a module with an appropriate Ext module. Finally, we characterize the U-strongly flat left R-modules by the two conditions of left positive-degree Ext-orthogonality to all left U-modules and all $\mathbb{G}$-separated $\mathbb{G}$-complete left R-modules.


1998 ◽  
Vol 83 (11) ◽  
pp. 6420-6422 ◽  
Author(s):  
H. Saotome ◽  
T. Hagiwara ◽  
Y. Sato
Keyword(s):  

1997 ◽  
Vol 117 (2) ◽  
pp. 118-121 ◽  
Author(s):  
Hideo Saotome ◽  
Kazuyuki Saito ◽  
Mieko Ueda ◽  
Yo Sakaki
Keyword(s):  

2014 ◽  
Vol 70 (a1) ◽  
pp. C1679-C1679
Author(s):  
Hideaki Unno ◽  
Shuichiro Goda ◽  
Tomomitsu Hatakeyama

CEL-III is a hemolytic lectin isolated from the sea cucumber Cucumaria echinata. This lectin is composed of two carbohydrate-binding domains (domains 1-2) and one oligomerization domain (domain 3). After binding to the cell surface carbohydrate chains through domains 1-2, domain 3 self-associates to form transmembrane pores, leading to cell lysis or death, which resembles other pore-forming toxins of diverse organisms. To elucidate the pore-formation mechanism of CEL-III, the crystal structure of the CEL-III oligomer was determined. The CEL-III oligomer has a heptameric structure with a long β-barrel as a transmembrane pore. This β-barrel is composed of 14 β-strands resulting from a large structural transition of α-helices accommodated in the interface between domains 1-2 and domain 3 in the monomeric structure, suggesting that the dissociation of these α-helices triggered their structural transition into a β-barrel. After heptamerization, domains 1-2 form a flat ring, in which all carbohydrate- binding sites remain bound to cell surface carbohydrate chains, stabilizing the transmembrane β-barrel in a position perpendicular to the plane of the lipid bilayer.


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