Pages that link to "Item:Q1066018"
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The following pages link to Computer algebra application for classification of integrable non-linear evolution equations (Q1066018):
Displaying 13 items.
- Integrability test for evolutionary lattice equations of higher order (Q898250) (← links)
- Efficiently implementing two methods of the geometrical theory of differential equations: An experience in algorithm and software design (Q908675) (← links)
- Computer classification of integrable coupled KdV-like systems (Q917316) (← links)
- Computer algebra application for classification of integrable non-linear evolution equations (Q1066018) (← links)
- The Riquier-Janet theory and its application to nonlinear evolution equations (Q1073416) (← links)
- Some examples for solving systems of algebraic equations by calculating Gröbner bases (Q1082037) (← links)
- Computer-algebra methods for investigation of hereditary operators of higher order soliton equations (Q1115545) (← links)
- Combining Maple and Form to decide on integrability questions (Q1125200) (← links)
- Review of symbolic software for Lie symmetry analysis (Q1368549) (← links)
- Application of computer algebra methods in investigating the integrability of the nonlinear dynamical systems on functional manifolds (Q2739998) (← links)
- The use of computer algebra to investigate the integrability of non-linear evolution systems (Q3476237) (← links)
- COMPUTER ALGEBRA, SYMMETRY ANALYSIS AND INTEGRABILITY OF NONLINEAR EVOLUTION EQUATIONS (Q4488275) (← links)
- On computer-assisted classification of coupled integrable equations (Q5894825) (← links)