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HTML Summary of #30920
Sparse differential resultant formulas: between the linear and the nonlinear case
Sparse differential resultant formulas: between the linear and the nonlinear case (PDF)
Sparse differential resultant formulas: between the linear and the nonlinear case (Other)
Sparse differential resultant formulas: between the linear and the nonlinear case (Other)
Sparse differential resultant formulas: between the linear and the nonlinear case (Other)
Sparse differential resultant formulas: between the linear and the nonlinear case (Other)
Sparse differential resultant formulas: between the linear and the nonlinear case (Other)
A matrix representation of the sparse differential resultant is the basis for efficient computation algorithms, whose study promises a great contribution to the development and applicability of differential elimination techniques.
It is shown how sparse linear differential resultant formulas provide bounds for the order of derivation, even in the nonlinear case, and they also provide (in many cases) the bridge with results in the nonlinear algebraic case.
2013-07
Sparse differential resultant formulas: between the linear and the nonlinear case
Matemáticas
Mathematics
ACA 2013
Galán García
José Luis
José Luis Galán García
Rueda Pérez
Sonia Luisa
Sonia Luisa Rueda Pérez
Aguilera Venegas
Gabriel
Gabriel Aguilera Venegas
Rodríguez Cielos
Pedro
Pedro Rodríguez Cielos