2015
DOI: 10.1016/j.jksus.2014.03.001
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Solving the interaction of electromagnetic wave with electron by VIM

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Cited by 12 publications
(2 citation statements)
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“…See, for instance, De la Sen ( 1999 , 2010 ), Berinde ( 2007 ), De la Sen and Karapinar ( 2014 ), De la Sen et al ( 2010 , 2015 ), Marchenko ( 2014 , 2015 ), Delasen ( 1983 ), Istratescu ( 1981 ) and references therein. The solution of some interesting stability and solution approximation problems in some integral and physical problems have been recently investigated in Eshkuvatov et al ( 2015 ), Abdulla et al ( 2015 ), Matinfar et al ( 2015 ).…”
Section: Introductionmentioning
confidence: 99%
“…See, for instance, De la Sen ( 1999 , 2010 ), Berinde ( 2007 ), De la Sen and Karapinar ( 2014 ), De la Sen et al ( 2010 , 2015 ), Marchenko ( 2014 , 2015 ), Delasen ( 1983 ), Istratescu ( 1981 ) and references therein. The solution of some interesting stability and solution approximation problems in some integral and physical problems have been recently investigated in Eshkuvatov et al ( 2015 ), Abdulla et al ( 2015 ), Matinfar et al ( 2015 ).…”
Section: Introductionmentioning
confidence: 99%
“…The advent of symbolic computation also enables performing some complicated and tedious algebraic processes coupled with differential calculations. With the rapid development of nonlinear sciences based on computer algebraic system, many effective methods have been presented, such as the homotopy analysis method [3,4], the variational iteration method [5][6][7], the homotopy perturbation method [8,9], the sine-cosine method [10], the tanh-coth method [11][12][13], the modified extended tanhfunction method [14,15], the Exp-function method [16,17], the exp(−Φ( ))-expansion method [18,19], the ( / )expansion method [20,21], the modified simple equation method [22], the novel ( / )-expansion method [23], the new approach of the generalized ( / )-expansion method [21], the Jacobi elliptic function method [24], and the homogeneous balance method [25]. Recently, Naher and Abdullah [21] presented an effective and straightforward method, called the new approach of generalized ( / )expansion method, to obtain exact travelling wave solutions of nonlinear evolution equations.…”
Section: Introductionmentioning
confidence: 99%