[PDF] Top 20 Plan de negocios Conjunto Habitacional Hacienda Iberia

... decades, fractional differentiation has been used applied scientists for solving several fractional differential equations and they proved that the fractional calculus is very useful in several ... See full document

... a new method called the inverse fractional natural transform method ...theoretical results and apply them to obtain approximate solutions of linear fractional ordinary differential ... See full document

... some new criteria of oscillatory and asymptotic behavior for ...of conformable fractional differential and integral together with a generalized Riccati transformation technique in ...some ... See full document

... the fractional derivative at a point x is a local property only when a is an integer; in non-integer cases we cannot say that the fractional derivative at x of a function f depends only on values of f very ... See full document

... Prof. Dr. Erhan Set graduated from Department of Mathematics, Atat¨ urk Uni- versity, Erzurum, Turkey in 2004. He received his PhD in Mathematics from Atat¨ urk University in 2010. He has been a member of the Department ... See full document

... laplace transform with respect to p and s exist for each terms in the right hand side of above ...dimensional conformable fractional coupled burgers equation we take the following ... See full document

... the new iterative method (NIM) is applied to solve nonlinear fractional gas dynamics ...the Sumudu transform and Adomian decomposion (STADM) is used to get an approximate solution of the same ... See full document

... time- fractional coupled Boussinesq equation, and time-fractional Whitman − Broer − Kaup system in the Caputo sense and Hashemi [18] adopted the ISM along with the con- formable fractional Laplace ... See full document

... Erhan Set is an Associate Professor at the Department of Mathematics in Ordu Uni- versity, Ordu, Turkey. He received his Ph.D. degree in Analysis in 2010 from Atat¨ urk University, Erzurum, Turkey. He is editor on the ... See full document

... general, transform mathematics allows for the conversion of differentiation and integration into algebraic processes which yield a preliminary solution that is expressed within the transform ...this ... See full document

... utilizing fractional conformable integral ...involving fractional conformable integral ...proportional fractional integral operators. Some new inequalities involving ... See full document

... The resolution of problems dealing with transport phenomena is the subject of sev- eral works, especially in the context of transfer multidimensional problems based on analytical and numerical approaches. One can refer, ... See full document

... Caputo’s fractional derivative is indeed of practical interest in heating models since it turned out to be positive for all values of α ∈ (0, 1] unlike the conformable with negative values in examples 1 and ... See full document

... In this section we introduce the generalized conformable derivative on arbitrary time scales T which also includes Definition 1.1. The readers interested in the theory of time scales are referred to the books [10, ... See full document

... Dr. Renu Chaudhary is working as Assistant Professor in the Department of Mathematics at I.T.S. Engineering College, Greater Noida. She has more than 13 years of teaching experience various Engineering Colleges ... See full document

... The modified form of the Kudryashov method is implemented for the exact solu- tions of the conformable time fractional (3 + 1)- dimensional KP and the modified Kawahara equations. The corresponding wave ... See full document

... integral transform called the Shehu transform for solving both ordinary and partial differential ...inverse transform. We presented some useful properties and their applications for solving ... See full document

... find a solution satisfying the conditions given above, then, the solutions are con- structed by using (9) - (10) and η. The final forms of the solutions are written by substitution of x and t with the relations of ... See full document

... stability results of the frac- tional differential systems have been the main goal of the previous ...of fractional differential sys- tems in control processing [11], Deng has studied the stability of ... See full document

... by applications of fractional integral inequalities (see [21–23]), we study the reliability of conformable Laplace transform method for solving linear fractional differential equations ... See full document