The following pages link to (Q4261270):
Displaying 24 items.
- POINCARé CODE: a package of open-source implements for normalization and computer algebra reduction near equilibria of coupled ordinary differential equations (Q313055) (← links)
- Integral form of the COM-Poisson renormalization constant (Q334019) (← links)
- Spectral sequences and parametric normal forms (Q652465) (← links)
- Non-quadratic additional conserved quantities in Birkhoff normal forms (Q868494) (← links)
- Chebyshev economization in Poincaré-Dulac transformations of nonlinear systems (Q999917) (← links)
- Real Birkhoff normal forms and complex coordinates (Q1209752) (← links)
- Ways of computing a normal form (Q1363264) (← links)
- Reduction of Poincaré normal forms (Q1372946) (← links)
- Investigation of the Foias-Saut normalization in the finite-dimensional case (Q1382717) (← links)
- Normal forms (Q1404729) (← links)
- Normal form theory and spectral sequences. (Q1405019) (← links)
- Further reductions of normal forms for dynamical systems (Q1582638) (← links)
- \(C^\infty\)-normal forms of local vector fields (Q1597430) (← links)
- Poincaré normal and renormalized forms (Q1597435) (← links)
- Estimates for normal forms of differential equations near an equilibrium point (Q1826180) (← links)
- Formal Poincaré-Dulac renormalization for holomorphic germs (Q1948771) (← links)
- An algorithm for computing a new normal form for dynamical systems (Q1976669) (← links)
- Leaf-normal form classification for \(n\)-Tuple Hopf singularities (Q2094608) (← links)
- Versal normal form for nonsemisimple singularities (Q2420509) (← links)
- On the computation of normal forms (Q3975245) (← links)
- Normal forms of double Hopf oscillators with radial nonlinearities (Q6111915) (← links)
- The infinite level normal forms for non-resonant double Hopf singularities (Q6174047) (← links)
- Symmetry and perturbation theory in non-linear dynamics (Q6599392) (← links)
- Orbital and Parametric normal forms for families of Hopf-zero singularity (Q6608802) (← links)
