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The Local Strategies of Global Brands in Turkey: Cultural Signs and Advertisement Messages
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作者 Isil Zeybek Volkan Ekin 《Journalism and Mass Communication》 2012年第8期804-811,共8页
关键词 广告信息 跨文化 本土化战略 品牌 土耳其 随机选择 语言符号 消费者
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Soil-Structure Interaction under the Effect of High Groundwater Table
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作者 Ilhan Burak Duran 《Open Journal of Civil Engineering》 2017年第4期561-569,共9页
This paper gives an account of a study performed for the raft foundation of a commercial building of considerable height and area. A raft 175?m long was designed without due consideration to the buoyancy effect due to... This paper gives an account of a study performed for the raft foundation of a commercial building of considerable height and area. A raft 175?m long was designed without due consideration to the buoyancy effect due to high groundwater table as the building is near the sea. Although the raft was designed as an uninterrupted system, the designer used different, and insufficient, thicknesses for the foundation in order to lower costs. A 3D study was subsequently undertaken to analyze the settlements of the raft using finite elements. There was reasonable agreement between the computed and the measured settlements. However, the front block of the raft was observed to float as soon as pumping for?lowering of the groundwater table was halted. This instigated the analyzers to tie this portion of the raft to the surrounding piled curtain that was used for excavation of the foundation pit, by means of reinforced concrete beams. The computations show that?the?heave of the floor was restrained at acceptable levels. It is planned to stop pumping in the near future and compare the computed and measured vertical movements. 展开更多
关键词 FINITE ELEMENT RAFT 3D Analysis BUOYANCY SETTLEMENT
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Surface Modification of Nanoclays with Styrene-Maleic Anhydride Copolymers
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作者 Refik Arat Nurseli Uyanik 《Natural Resources》 2017年第3期159-171,共13页
This study presents the modification of surfaces of nanoclays, halloysite nanotubes (HNT) and sepiolite (SEP), with styrene-maleic anhydride copolymers (SMA) via esterification reaction between hydroxyl groups of the ... This study presents the modification of surfaces of nanoclays, halloysite nanotubes (HNT) and sepiolite (SEP), with styrene-maleic anhydride copolymers (SMA) via esterification reaction between hydroxyl groups of the nanoclays and anhydride groups of SMA. The structural, thermal, and morphological analyses of the modified nanoclays were performed by Fourier transform infrared spectroscopy (FTIR), X-ray diffraction analysis (XRD), thermal gravimetric analysis (TGA), and field emission scanning electron microscopy (FESEM). All of these results suggested that the expected modification of HNT and SEP surfaces were performed. Although XRD patterns of HNT containing samples showed that the basal spacing shifted to higher distances, it was found that those of the crystalline structure of SEP remained unchanged. Thermal gravimetric analysis exhibited that SMA copolymers were grafted onto the surfaces of nanoclays varying amounts between 15 and 43 wt. % depending on the types of nanoclays and SMA copolymers. This modification indicates that these nanoclays can be added to the polystyrene matrix without any compatibilizers. 展开更多
关键词 Halloysite Nanotubes SEPIOLITE Styrene-Maleic Anhydride Copolymer Surface Modification of Nanoclays
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Fourier Coefficients of a Class of Eta Quotients of Weight 16 with Level 12
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作者 Baris Kendirli 《Applied Mathematics》 2015年第8期1426-1493,共68页
Recently, Williams [1] and then Yao, Xia and Jin [2] discovered explicit formulas for the coefficients of the Fourier series expansions of a class of eta quotients. Williams expressed all coefficients of 126 eta quoti... Recently, Williams [1] and then Yao, Xia and Jin [2] discovered explicit formulas for the coefficients of the Fourier series expansions of a class of eta quotients. Williams expressed all coefficients of 126 eta quotients in terms of and and Yao, Xia and Jin, following the method of proof of Williams, expressed only even coefficients of 104 eta quotients in terms of and . Here, by using the method of proof of Williams, we will express the even Fourier coefficients of 360 eta quotients i.e., the Fourier coefficients of the sum, f(q) + f(?q), of 360 eta quotients in terms of and . 展开更多
关键词 Dedekind Eta Function Eta Quotients Fourier Series
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