Pages that link to "Item:Q5223566"

The following pages link to Explicit hybrid six–step, sixth order, fully symmetric methods for solving  <i>y</i> ″ = <i>f</i> (<i>x</i>,<i>y</i>) (Q5223566):

Displaying 10 items.

• A new implicit high-order six-step singularly P-stable method for the numerical solution of Schrödinger equation (Q830870) (← links)
• Explicit, eighth-order, four-step methods for solving \(y^{\prime\prime}=f(x, y)\) (Q2006698) (← links)
• The new class of multistep multiderivative hybrid methods for the numerical solution of chemical stiff systems of first order IVPs (Q2201040) (← links)
• Eighth order, phase-fitted, six-step methods for solving \(y^{\prime \prime}=f(x,y)\) (Q2299051) (← links)
• Algorithm for the development of families of numerical methods based on phase-lag Taylor series (Q2299055) (← links)
• A multistage two-step fraught in phase scheme for problems in mathematical chemistry (Q2322231) (← links)
• A Runge-Kutta type crowded in phase algorithm for quantum chemistry problems (Q2322257) (← links)
• A perfect in phase FD algorithm for problems in quantum chemistry (Q2334490) (← links)
• Explicit, two‐stage, sixth‐order, hybrid four‐step methods for solving (Q4557133) (← links)
• Phase‐fitted, six‐step methods for solving <i>x</i><i>′</i><i>′</i>  =  <i>f</i>(<i>t</i>,<i>x</i>) (Q5240247) (← links)