In this paper, a fast, cheap, simple, sensitive and selective spectrophotometric method based on high spin peroxo-Fe(III)-EDTA complex in the alkaline medium was developed for the determination of hydrogen peroxide (H
2
O
2
) in real water samples. The purple-coloured complex with a maximum absorbance at a wavelength of 525 nm was formed. Various parameters such as type of stabilizer reagent and its concentration, reaction time, Fe(III), EDTA and NH
3
concentration were optimized. The method was confirmed with the Beer’s law with a molar absorption coefficient of 267.36 L mol
-1
cm
-1
in the 8.3 ×10
-6
–4.08 ×10
-3
mol/L concentration range. Sandell’s sensitivity of the proposed method was also calculated as 0.188 μg/cm
2
. LOD and LOQ were determined as 2.5 ×10
-6
and 8.3 ×10
-6
mol/L, respectively. Intraday and interday relative standard deviation of the proposed method for 2.0 ×10
-4
mol / L of H
2
O
2
were found as 1.5% and 6.1%, respectively. The developed method is suitable for fast monitoring of H
2
O
2
in different types of aqueous water samples without any sample preparation steps and acceptable recovery values between 90% and 118% were obtained. In the sample analysis, H
2
O
2
removed solutions from the real water samples were used for blank correction in their analysis and this process provides more reliable and accurate results in real sample analysis.
In this paper we introduce general subclasses of bi-univalent functions by using convolution. Bounds for the first two coefficients |a2| and |a3| for bi-univalent functions in these classes are obtained. The obtained results generalize the results which are given in [Murugusundaramoorthy, G., Magesh, M., Prameela, V., Coefficient bounds for certain subclasses of bi-univalent function, Abstr. Appl. Anal., (2013), Art. ID 573017, 3 pp.] and [Brannan, D. A. and Taha, T. S., On some classes of bi-univalent functions, Studia Univ. Babes¸ Bolyai Math., 31 (1986), No. 2, 70–77].
Let E r be the elliptical domainLet S(E r ) denote the class of functions F analytic and univalent in E r satisfying the normalization conditions F(0) = 0 and F (0) = 1. In this paper, we obtain sharp bounds for the Faber coefficients of functions which belong to certain subclasses of S(E r ).
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