Pages that link to "Item:Q1951427"
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The following pages link to Nontrivial periodic solutions for asymptotically linear Hamiltonian systems at resonance (Q1951427):
Displaying 16 items.
- Periodic solutions for asymptotically linear Hamiltonian system with resonance both at infinity and origin via computation of critical groups (Q395391) (← links)
- Nontrivial periodic motions for resonant type asymptotically linear lattice dynamical systems (Q483010) (← links)
- Nontrivial periodic solutions for strong resonance Hamiltonian systems via a local linking theorem (Q555068) (← links)
- Existence of periodic solutions for Hamiltonian systems at resonance (Q676736) (← links)
- Computations of cohomology groups and nontrivial periodic solutions of Hamiltonian systems (Q874937) (← links)
- Sharp non-resonance conditions for periodically perturbed Liènard systems (Q1063166) (← links)
- Existence of nontrivial periodic solutions for a class of resonance Hamiltonian systems (Q1289032) (← links)
- Nontrivial periodic solutions for strong resonance Hamiltonian systems (Q1357500) (← links)
- Maslov-type index and periodic solution of asymptotically linear Hamiltonian systems which are resonant at infinity (Q1898796) (← links)
- Nontrivial solutions for asymptotically linear Hamiltonian systems with Lagrangian boundary conditions (Q1954093) (← links)
- Nontrivial periodic solutions of asymptotically linear Hamiltonian systems (Q2761576) (← links)
- PERIODIC SOLUTIONS OF LIÉNARD EQUATIONS WITH ASYMMETRIC NONLINEARITIES AT RESONANCE (Q4433317) (← links)
- Perturbation theory methods in problem of parametric resonance for linear periodic Hamiltonian systems (Q5067185) (← links)
- Multiple solutions for second-order Hamiltonian systems via computation of the critical groups (Q5940171) (← links)
- Infinite dimensional cohomology groups and periodic solutions of asymptotically linear Hamiltonian systems (Q5945082) (← links)
- Nontrivial periodic solutions for asymptotically linear Hamiltonian systems with resonance (Q5946976) (← links)
