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Online since: February 2023
Authors: Billal Mahdi, Farid Rouabah
Sample PVA (Wt%) TEOS (Wt%) Silica (W%) TEOS (wt %) in Solution PVA (wt%) in the solution silica: PVA ratio in solution (by wt) H2O/TEOS (mol) ratio HCL/TEOS (mol) ratio TiO2 (g) Appearance of the films P 100 0 0 0 5 0:1 0 0 0 Transparent PS 60 40 16 3 4.5 1:1.5 1 0.04 0 Transparent PST1 60 40 16 3 4.5 1:1.5 1 0.04 0.5 opaque white PST3 60 40 16 3 4.5 1:1.5 1 0.04 0.15 opaque white PST5 60 40 16 3 4.5 1:1.5 1 0.04 0.25 opaque white Table 1 Compositions and Preparation of PVA/SiO2/TiO2 hybrid solutions.
After an average of 32 scans, the samples were scanned from 4000 to 400 cm-1 with a resolution of 2 cm-1. 3.2.
Structure and Morphology of the Hybrid Films 4.1.1.
Thermal Properties 4.3.1.
Physical Properties 4.4.1.
Online since: June 2015
Authors: Sami H. Mahmood, Aynour N. Aloqaily, Yazan Maswadeh, Ahmad Awadallah, Ibrahim Bsoul, Mufeed Awawdeh, Hassan Juwhari
Contents of Paper 1.
Magnetic Measurements 4.4.1.
Table 1.
Fig. 1.
References [1] J.
Online since: June 2018
Authors: Alexey Astapov, Ivan Lifanov, Lev Rabinskiy, Anna Yurishcheva
References [1] D.G.
Awasthy, Oxidation-resistant carbon-carbon composites up to 1700 °C, Carbon. 33 (1995) 479-490
Soc. 38(1) (2018) 1-28
Eng. 32(7) (2015) 1-6
Soc. 24 (2004) 1-10
Online since: January 2017
Authors: Rouzbeh Molaei Imen Abadi, Seyed Ali Sedigh Ziabari
It spans the integer values of 1–2n or equivalently, -n+1 to n.
Reference [1] S.
Conference 20 (2012) 1-2
Conference 10 (2012) 1-4
Device Lett. 61 (2014) 479-486
Online since: February 2020
Authors: Van Thuan Le, Thi Kieu Ngan Tran, Thi Thanh Nhi Le, Dai Lam Tran, Quang Vinh Nguyen, Thanh Minh Pham, Hoang Sinh Le
Figure 1.
Moreover, the specific surface area calculated by the BET model, total pore volume, and micropore volume of Fe3O4-NPs/AC at P/Po of 0.95 are 479 m2 g-1, 0.42 cm3 g-1 and 0.25 cm3 g-1, respectively, demonstrating a high porosity of the synthesized material.
qt= qe(1- e-k1t) (7) qt=qe2k2t1+qek2t (8) where qt (mg g-1) and qe (mg g-1) are the amount of Ni(II) ions adsorbed on Fe3O4-NPs/AC at any time t and at equilibrium, respectively; k1 (min-1) and k2 (g mg-1 min-1) are the rate constants of the pseudo-first and pseudo-second-order models, respectively.
Kinetic and isotherm parameters for adsorption of Ni(II) onto Fe3O4-NPs/AC Kinetic model Value Isotherm model Value Pseudo-first-order Langmuir qe (mg g-1)(exp) 33.06 qm (mg g-1) 50.72 qe (mg g-1)(cal) 32.83 KL (L mg-1) 0.062 K1 (min-1) 0.062 RL 0.039-0.243 R2 0.998 R2 0.989 Pseudo-second-order Freundlich qe (mg g-1)exp 37.83 KF (mg1−1/n L1/n g-1) 10.73 K2 (g mg-1 min-1) 0.002 1/n 0.291 R2 0.993 R2 0.967 Fitting the experimental adsorption data to different isotherm models is an important step to find a suitable model that can be used for designing the adsorption process in practice.
The values of ΔH (kJ mol-1) and ΔS (kJ mol-1 K-1) were calculated from the slope and the intercept of a plot of lnKc and T-1 (Figure 6), respectively [42].
Online since: March 2008
Authors: Racquel Z. LeGeros, Yong Keun Lee
Fig. 1 Fig. 2 Fig. 3 Fig.1.
References 1.
Vol. 1.
Vol. 1.
Thermochim acta 280:479-490. 33.
Online since: May 2025
Authors: Andrii Koveria, Tetiana Golub, Lavr Molchanov, Natalia Arendach
Table 1.
References [1] Y.
ISIJ Int. 54 (2014) 1–8. https://doi.org/10.2355/isijinternational.54.1 [6] S.P.
B, 36B (2005) 479–487. https://doi.org/10.1007/S11663-005-0039-7 [11] N.
Phys., 48(1) (1985). https://doi.org/10.1088/0034-4885/48/1/001 [38] F.
Online since: February 2012
Authors: Narayan C. Mishra, Amit Kumar Dinda, Sweta Gupta, Chhavi Sharma, Amiya K. Ray
Figure 1.
Table 1.
Box 1.
References [1] T.
Tech., 60 (2003) 469-479
Online since: April 2018
Authors: Elumalai Gunasundari, Ponnusamy Senthil Kumar
Fig. 1.
The metal cluster size is approximately in the range of 1 to 10 nm.
References [1] R.
Public Health, 8 (2011), 470-479
Res., 12 (2009), 1-39
Online since: August 2013
Authors: Jiun Ting Chen, Daniel Y. Chao, Ju Sheng Huang
+an(M0(Sn) – 1) = ∑ni=1 ai(M0(Si) –1)= σa (M0) - ∑ni=1 ai.
[Sn]1- [Sn-1,n]1) so that M0(r1) =M2([S1])- M2([S1,2]) [resp.
We first compute µ1Sj, j=1, 2, ..., n-1, µ1S1= [S0 ] 1 -[S1 ] 1 =M1([S2])+M1([S3]) + M1([S4])+...
+(n-2) M1([Sn-1])+(n-1)M1([Sn])- M1([S1,2])- 2M1([S2,3])-…- (n-1)M1([Sn-1,n])
J., (British Computer Society), 49(4), 470-479
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