Pages that link to "Item:Q4653786"
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The following pages link to AN EFFICIENT METHOD FOR COMPUTING THE SIMPLEST NORMAL FORMS OF VECTOR FIELDS (Q4653786):
Displaying 13 items.
- The simplest parametrized normal forms of Hopf and generalized Hopf bifurcations (Q842224) (← links)
- A matching pursuit technique for computing the simplest normal forms of vector fields (Q1404420) (← links)
- Computation of the simplest normal forms with perturbation parameters based on Lie transform and rescaling (Q1612380) (← links)
- Nine limit cycles around a singular point by perturbing a cubic Hamiltonian system with a nilpotent center (Q1735089) (← links)
- An explicit recursive formula for computing the normal forms associated with semisimple cases (Q2299862) (← links)
- Normal forms of vector fields with perturbation parameters and their application (Q2468108) (← links)
- The simplest normal form and its application to bifurcation control (Q2468193) (← links)
- An explicit recursive formula for computing the normal form and center manifold of general \(n\)-dimensional differential systems associated with Hopf bifurcations (Q2849230) (← links)
- A recursive approach to compute normal forms (Q2882076) (← links)
- FORMAL DECOMPOSITION METHOD AND PARAMETRIC NORMAL FORMS (Q3086267) (← links)
- FURTHER REDUCTION OF NORMAL FORMS AND UNIQUE NORMAL FORMS OF SMOOTH MAPS (Q3536109) (← links)
- A SUFFICIENT CONDITION FOR THE UNIQUENESS OF NORMAL FORMS AND UNIQUE NORMAL FORMS OF GENERALIZED HOPF SINGULARITIES (Q4655722) (← links)
- INFINITE ORDER PARAMETRIC NORMAL FORM OF HOPF SINGULARITY (Q5322582) (← links)