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Hooman Fatoorehchi   Dr.  Research or Laboratory Scientist 
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Hooman Fatoorehchi published an article in May 2017.
Top co-authors
Hossein Abolghasemi

17 shared publications

Advanced Control Research Laboratory, School of Chemical Engineering, College of Engineering, University of Tehran, Tehran, Iran; Oil and Gas Center of Excellence, University of Tehran, Tehran, Iran

Publication Record
Distribution of Articles published per year 
(2013 - 2017)
Total number of journals
published in
Article 2 Reads 1 Citation Explicit Frost-Kalkwarf type equations for calculation of vapour pressure of liquids from triple to critical point by th... Hooman Fatoorehchi, Randolph Rach, Hossein Sakhaeinia Published: 29 May 2017
The Canadian Journal of Chemical Engineering, doi: 10.1002/cjce.22853
DOI See at publisher website
Article 1 Read 0 Citations Erratum to “Performance assessment of Tao–Mason equation of state: Results for vapor–liquid equilibrium properties [J. I... Hooman Fatoorehchi, Mohammad Mohammadi-Khanaposhtani, Hossei... Published: 01 March 2016
Journal of Industrial and Engineering Chemistry, doi: 10.1016/j.jiec.2016.03.033
DOI See at publisher website
Article 0 Reads 3 Citations The Differential Transform Method as a New Computational Tool for Laplace Transforms Hooman Fatoorehchi, Hossein Abolghasemi, Nanjundan Magesh Published: 02 December 2014
National Academy Science Letters, doi: 10.1007/s40009-014-0308-6
DOI See at publisher website
Article 0 Reads 16 Citations Improving the differential transform method: A novel technique to obtain the differential transforms of nonlinearities b... Hooman Fatoorehchi, Hossein Abolghasemi Published: 01 April 2013
Applied Mathematical Modelling, doi: 10.1016/j.apm.2012.12.007
DOI See at publisher website ABS Show/hide abstract
Although being powerful, the differential transform method (DTM) yet suffers from a drawback which is the lack of a systematic methodology for derivation of the differential transforms for nonlinear expressions. In the current paper, it is shown that this defect can be overcome with the help of the Adomian polynomials perfectly. The application of the proposed technique in treatment of nonlinear differential equations is well illustrated by a number of examples. In addition, the transformed analogues of some frequent nonlinearities are presented.