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1“... coefficient and local Nusselt and Sherwood numbers have been physically interpreted. Our results indicate...”
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2“... conditions are implemented at the boundary. The governing problems are nonlinear. Optimal homotopic procedure...”
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3“... and local Nusselt and Sherwood numbers are computed and analyzed. Keywords: Three-dimensional flow, MHD...”
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4“..., thermophoresis and chemical reaction effects are also considered. The governing nonlinear boundary layer...”
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5“... coefficient and local Nusselt number are analyzed graphically for both SWCNTs and MWCNTs cases. Keywords...”
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6“... as the condition of zero mass flux. Convergent series solutions for the nonlinear governing system are established...”
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7“... and chemical reaction effects are accounted. The governing nonlinear boundary layer equations are converted...”
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8“... approximations are invoked to simplify governing partial differential system. Optimal homotopy analysis method...”
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9“... are transformed into dimensionless systems. Convergent homotopic solutions of the governing systems are worked out...”
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10“.... Boundary layer partial differential systems are deduced. Governing systems are then converted into ordinary...”
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11“.... The modeled equations are reduced into dimensionless quantities. The governing mathematical phenomenon...”
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12“.... The governing equations are transformed into system of ordinary differential equations by similarity...”
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13“... with convective boundary condition. The governing partial differential equations are first converted into ordinary...”
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14“... concentration are displayed and analyzed for governing parameters. The skin friction coefficient and local...”
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15“... and mass transfer characteristics are studied using heat and mass convective conditions. The governing...”
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16“... in the presence of viscous dissipation, Joule heating and nonlinear thermal radiation. The governing nonlinear...”
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17“... simultaneously. The technique of local similarity transformation is utilized in order to transform the governing...”
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18“... Newtonian heat and mas conditions. The partial differential systems governing the fluid flow, heat and mass...”
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