First International Conference on Analysis and Applied Mathematics (Hardcover)

Well-posedness of boundary value problems for partial diffferential equations of even order.- Existence and uniqueness of solutions for nonlinear impulsive differential equations with two-point and integral boundary conditions.- Optimal control problem for impulsive systems with integral boundary conditions.- On the solution of a three dimensional convection diffusion problem.- On the numerical solution of a diffusion equation arising in two-phase fluid flow.- Composited dual summability methods of the new kind.- Bright and dark soliton solutions for the variable coefficient generalizations of the KP equation.- On some new inequalities of Hadamard type for h-convex functions.- Parabolic problems with parameter occurring in environmental engineering.- Remez type inequality for trigonometric polynomials on an interval.- Newton-Pade approximations for univariate and multivariate functions.- The nature of solutions of the difference equation xn = max{A/xn 2,B/xn 3 }.- On Darboux helices in Minkowski space.- The structure of fractional spaces generated by the positive operator with periodic conditions.- A third-order of accuracy difference scheme for the Bitsadze-Samarskii type nonlocal boundary value problem.- NBVP for hyperbolic equations involving multi-point and integral conditions.- Fractional parabolic differential and difference equations with the Dirichlet-Neumann condition.- On stability of hyperbolic-elliptic differential equations with nonlocal integral condition.- Positivity of two-dimensional elliptic differential operators in Holder spaces.- On numerical solution of multipoint NBVP for hyperbolic-parabolic equations with Neumann condition.- High order of accuracy stable difference schemes for numerical solutions of NBVP for hyperbolic equations.- Identifying an unknown function in a parabolic equation by homotopy analysis method and comparison with the adomian decomposition method.- A note on the numerical solution of fractional Schrodinger differential equations.- Some basic results on the sets of sequences with geometric calculus.- For more extended version please click on following link: http://scitation.aip.org/getpdf/servlet/GetPDFServlet?filetype=pdf&id=APCPCS001470000001@frontmatter.pdf&idtype=tocpdf