Pages that link to "Item:Q1614109"

The following pages link to The Cauchy problem for the wave equation using the decomposition method (Q1614109):

Displaying 17 items.

• Modeling of vibration for functionally graded beams (Q318902) (← links)
• The Adomian decomposition method for solving partial differential equations of fractal order in finite domains (Q942552) (← links)
• The decomposition method for initial value problems (Q945356) (← links)
• Solving fractional boundary value problems with Dirichlet boundary conditions using a new iterative method (Q980175) (← links)
• A reliable technique for solving the wave equation in an infinite one-dimensional medium (Q1294449) (← links)
• A new analytical formula for the wave equations with variable coefficients (Q1644239) (← links)
• The Cauchy problem for linear inhomogeneous wave equations with variable coefficients (Q1726461) (← links)
• Approximately solving the Cauchy problem for the wave equation by the method of differential operators of infinite order (Q1825012) (← links)
• A new approach to the wave equation - an application of the decomposition method (Q1826030) (← links)
• One-phase inverse Stefan problem solved by Adomian decomposition method (Q2494708) (← links)
• (Q3153588) (← links)
• Comparing the Adomian decomposition method and the Runge–Kutta method for solutions of the Stefan problem (Q3423761) (← links)
• A computational approach to the wave equations (Q4832511) (← links)
• A hybrid scheme for time fractional inverse parabolic problem (Q5104307) (← links)
• Another way of solving a free boundary problem related to DCIS model (Q5164916) (← links)
• DECOMPOSITION OF TRAVELING WAVES PROBLEMS (Q5884752) (← links)
• Profile decomposition for the wave equation outside a convex obstacle (Q5932255) (← links)