Pages that link to "Item:Q2319014"

The following pages link to Solution of fractional partial differential equations in fluid mechanics by extension of some iterative method (Q2319014):

Displaying 17 items.

• Twin iterative solutions for a fractional differential turbulent flow model (Q296250) (← links)
• Iterative methods for solving the fractional form of unsteady axisymmetric squeezing fluid flow with slip and no-slip boundaries (Q310389) (← links)
• New iterative method: an application for solving fractional physical differential equations (Q370074) (← links)
• The variational iteration method: an efficient scheme for handling fractional partial differential equations in fluid mechanics (Q979733) (← links)
• Modelling the nonlinear wave motion within the scope of the fractional calculus (Q1724209) (← links)
• Two hybrid methods for solving two-dimensional linear time-fractional partial differential equations (Q1724906) (← links)
• Fractional Hermite interpolation using RBFs in high dimensions over irregular domains with application (Q2002315) (← links)
• Solving random fractional second-order linear equations via the mean square Laplace transform: theory and statistical computing (Q2073122) (← links)
• New iterative approach for the solutions of fractional order inhomogeneous partial differential equations (Q2131545) (← links)
• Pure traveling wave solutions for three nonlinear fractional models (Q2247647) (← links)
• Analytical approach to linear fractional partial differential equations arising in fluid mechanics (Q2267236) (← links)
• Solution of fractional partial differential equations using iterative method (Q2347205) (← links)
• New iterative method: Application to partial differential equations (Q2378988) (← links)
• Modified iteration method for solving fractional gas dynamics equation (Q2977983) (← links)
• (Q3538108) (← links)
• A Friendly Iterative Technique for Solving Nonlinear Integro-Differential and Systems of Nonlinear Integro-Differential Equations (Q4563134) (← links)
• (Q5213128) (← links)