Pages that link to "Item:Q1427896"

The following pages link to Numerical solution of a parabolic equation subject to specification of energy. (Q1427896):

Displaying 13 items.

• A spline collocation approach for a generalized parabolic problem subject to non-classical conditions (Q440855) (← links)
• A dual-reciprocity boundary element approach for solving axisymmetric heat equation subject to specification of energy (Q443232) (← links)
• Radial basis functions method for solving of a non-local boundary value problem with Neumann's boundary conditions (Q449319) (← links)
• The operational matrices of Bernstein polynomials for solving the parabolic equation subject to specification of the mass (Q633986) (← links)
• The boundary penalty method for the diffusion equation subject to the specification of mass (Q876657) (← links)
• The solution of a parabolic differential equation with non-local boundary conditions in the reproducing kernel space (Q942396) (← links)
• The method of lines for ternary diffusion problems (Q1724304) (← links)
• Using Newton basis functions for solving diffusion equation with nonlocal boundary condition (Q1742866) (← links)
• On the numerical solution of the diffusion equation with a nonlocal boundary condition (Q1774471) (← links)
• A numerical solution for non-classical parabolic problem based on Chebyshev spectral collocation method (Q2383742) (← links)
• Numerical solution of a nonclassical parabolic problem: an integro-differential approach (Q2493680) (← links)
• Numerical solution of a mathematical model for capillary formation in tumor angiogenesis <i>via</i> the tau method (Q5302286) (← links)
• Approximate solution for a variable-coefficient semilinear heat equation with nonlocal boundary conditions (Q5850770) (← links)