An efficient and computational effective method for second order problems

From MaRDI portal
Publication:2402935

DOI10.1007/s10910-017-0753-9zbMath1422.65113OpenAlexW2614914453MaRDI QIDQ2402935

Jing Ma, Theodore E. Simos

Publication date: 15 September 2017

Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10910-017-0753-9




Related Items (41)

New hybrid two-step method with optimized phase and stability characteristicsNew Runge-Kutta type symmetric two-step method with optimized characteristicsA multistep method with optimal phase and stability properties for problems in quantum chemistryA multistep conditionally P-stable method with phase properties of high order for problems in quantum chemistryNew five-stages finite difference pair with optimized phase propertiesA five-stages symmetric method with improved phase propertiesNew five-stages two-step method with improved characteristicsA phase-fitting and first derivative phase-fitting singularly P-stable economical two-step method for problems in quantum chemistryA phase-fitting, first and second derivatives phase-fitting singularly P-stable economical two-step method for problems in chemistryA phase-fitting, first, second and third derivatives phase-fitting singularly P-stable economical two-step method for problems in quantum chemistryNew multiple stages two-step complete in phase algorithm with improved characteristics for second order initial/boundary value problemsNew four stages multistep in phase algorithm with best possible properties for second order problemsNew multistage two-step complete in phase scheme with improved properties for quantum chemistry problemsA new multistage multistep full in phase algorithm with optimized characteristics for problems in chemistryA new four-stages two-step phase fitted scheme for problems in quantum chemistrySolution of quantum chemical problems using an extremely successful and reasonably cost two-step, fourteenth-order phase-fitting approachSolution of quantum chemical problems by a very effective and relatively inexpensive two-step, fourteenth-order, phase-fitting procedureAn efficient and economical high order method for the numerical approximation of the Schrödinger equationPhase-fitting, singularly P-stable, cost-effective two-step approach to solving problems in quantum chemistry with vanishing phase-lag derivatives up to order 6Two-step, fourteenth-order, phase-fitting procedure with high efficiency and minimal cost for chemical problemsHighly efficient, singularly P-stable, and low-cost phase-fitting two-step method of 14th order for problems in chemistryAn exceedingly effective and inexpensive two-step, fourteenth-order phase-fitting method for solving quantum chemical issuesA four stages numerical pair with optimal phase and stability propertiesA finite difference pair with improved phase and stability propertiesSolution to quantum chemistry problems using a phase-fitting, singularly P-stable, cost-effective two-step approach with disappearing phase-lag derivatives up to order 5A hybrid finite difference pair with maximum phase and stability propertiesNew finite difference pair with optimized phase and stability propertiesNew Runge-Kutta type symmetric two step finite difference pair with improved properties for second order initial and/or boundary value problemsA new multistep method with optimized characteristics for initial and/or boundary value problemsNew multiple stages scheme with improved properties for second order problemsNew three-stages symmetric two step method with improved properties for second order initial/boundary value problemsNew hybrid symmetric two step scheme with optimized characteristics for second order problemsA new two-step finite difference pair with optimal propertiesA three-stages multistep teeming in phase algorithm for computational problems in chemistryA four-stages multistep fraught in phase method for quantum chemistry problemsAlgorithm for the development of families of numerical methods based on phase-lag Taylor seriesA multistage two-step fraught in phase scheme for problems in mathematical chemistryA Runge-Kutta type crowded in phase algorithm for quantum chemistry problemsA phase-fitting singularly P-stable cost-effective two-step method for solving chemistry problemsA multiple stage absolute in phase scheme for chemistry problemsA two-step singularly P-Stable method with high phase and large stability properties for problems in chemistry


Uses Software


Cites Work


This page was built for publication: An efficient and computational effective method for second order problems