Pages that link to "Item:Q3775124"

The following pages link to Spectral Galerkin methods for the primary two-point boundary value problem in modelling viscoelastic flows (Q3775124):

Displaying 17 items.

• A computationally efficient iterative scheme for solving fourth-order boundary value problems (Q2657599) (← links)
• Generalized Lucas polynomial sequence treatment of fractional pantograph differential equation (Q2669831) (← links)
• Octic B-spline collocation scheme for numerical investigation of fifth order boundary value problems (Q2674813) (← links)
• Numerical solution of the two-point boundary value problems arising in modeling viscoelastic flows (Q2710267) (← links)
• Sextic spline collocation methods for nonlinear fifth-order boundary value problems (Q3101608) (← links)
• Computational Techniques for Solving Differential Equations by Cubic, Quintic, and Sextic Spline (Q3404063) (← links)
• Spectral collocation methods for the primary two-point boundary value problem in modelling viscoelastic flows (Q3777571) (← links)
• EXISTENCE AND NONEXISTENCE OF POSITIVE SOLUTIONS FOR SINGULAR nth-ORDER THREE-POINT NONHOMOGENEOUS BOUNDARY VALUE PROBLEM (Q4639465) (← links)
• The first and second kind chebyshev coefficients of the moments for the general order derivative on an infinitely differentiable function (Q4839726) (← links)
• On the legendre coefficients of the moments of the general order derivative of an infinitely differentiable function (Q4876344) (← links)
• Initial value methods for the primary two point boundary value problems in modeling viscoelastic flows (Q4955155) (← links)
• (Q4971905) (← links)
• Investigation of the eigenvalues and root functions of the boundary value problem together with a transmission matrix (Q5113373) (← links)
• (Q5144236) (← links)
• A mini-review of numerical methods for high-order problems† (Q5297946) (← links)
• The numerical solution of fifth-order boundary value problems by the decomposition method (Q5948582) (← links)
• Numerical solutions of high-order differential equations with polynomial coefficients using a Bernstein polynomial basis (Q6052757) (← links)