Pages that link to "Item:Q1882461"
From MaRDI portal
The following pages link to Existence of wavefronts and impulses to FitzHugh-Nagumo equations (Q1882461):
Displaying 19 items.
- New results on averaging theory and applications (Q520509) (← links)
- Liouvillian integrability of the FitzHugh-Nagumo systems (Q608314) (← links)
- Stochastic stability of Fitzhugh-Nagumo systems in infinite lattice perturbed by Gaussian white noise (Q644643) (← links)
- Fitzhugh-Nagumo equations in a nonhomogeneous medium (Q934402) (← links)
- Diversity of traveling wave solutions in Fitzhugh-Nagumo type equations (Q1029151) (← links)
- A relaxation wave solution of the FitzHugh-Nagumo equations (Q1204343) (← links)
- A new numerical algorithm for fractional Fitzhugh-Nagumo equation arising in transmission of nerve impulses (Q1640181) (← links)
- Dynamics of the FitzHugh-Nagumo system having invariant algebraic surfaces (Q2026438) (← links)
- The random attractor of stochastic Fitzhugh-Nagumo equations in an infinite lattice with white noises (Q2383547) (← links)
- Turning points and traveling waves in Fitzhugh--Nagumo type equations (Q2496732) (← links)
- Zero-Hopf bifurcation in the Fitzhugh-Nagumo system (Q2795430) (← links)
- Homoclinic Orbits of the FitzHugh–Nagumo Equation: Bifurcations in the Full System (Q3558725) (← links)
- Application of semi-analytic methods for the Fitzhugh-Nagumo equation, which models the transmission of nerve impulses (Q3576842) (← links)
- BOUNDS FOR WAVE-FRONT SOLUTIONS TO THE FITZHUGH-NAGUMO EQUATIONS (Q3739557) (← links)
- The Existence of Infinitely Many Traveling Front and Back Waves in the FitzHugh–Nagumo Equations (Q3984157) (← links)
- Planar Standing Wavefronts in the FitzHugh--Nagumo Equations (Q5415073) (← links)
- Comparative Study of Some Numerical Methods for the Standard FitzHugh-Nagumo Equation (Q5860605) (← links)
- Construction and analysis of some nonstandard finite difference methods for the <scp>FitzHugh–Nagumo</scp> equation (Q6071688) (← links)
- On the ``Traveling pulses'' of the limit of the FitzHugh-Nagumo equation when \(\varepsilon \to 0\) (Q6158297) (← links)