Pages that link to "Item:Q1382767"
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The following pages link to Slow motion in the gradient theory of phase transitions via energy and spectrum (Q1382767):
Displaying 19 items.
- Density estimates for vector minimizers and applications (Q255551) (← links)
- Slow motion for the 1D Swift-Hohenberg equation (Q338440) (← links)
- Slow motion for the nonlocal Allen-Cahn equation in \(n\) dimensions (Q514267) (← links)
- On the motion law of fronts for scalar reaction-diffusion equations with equal depth multiple-well potentials (Q523796) (← links)
- Dynamic phase transition for binary systems in cylindrical geometry (Q553470) (← links)
- Slow motion for gradient systems with equal depth multiple-well potentials (Q616464) (← links)
- Refined Jacobian estimates and Gross-Pitaevsky vortex dynamics (Q1000557) (← links)
- Exponentially slow dynamics and interfaces intersecting the boundary (Q1365215) (← links)
- Critical points of a singular perturbation problem via reduced energy and local linking (Q1970029) (← links)
- Periodic motions for multi-wells potentials and layers dynamic for the vector Allen-Cahn equation (Q2097624) (← links)
- Stochastic Cahn-Hilliard equation in higher space dimensions: the motion of bubbles (Q2175197) (← links)
- Effective dynamics of magnetic vortices (Q2576991) (← links)
- Stability of spot and ring solutions of the diblock copolymer equation (Q3024098) (← links)
- Influence of corner layers in the variational determination of bubble solutions of the constrained Allen–Cahn equation (Q3529505) (← links)
- Semilinear Neumann boundary value problems on a rectangle (Q4529731) (← links)
- Gradient Dynamics: Motion Near a Manifold of Quasi-Equilibria (Q4686620) (← links)
- Gradient invariance of slow energy descent: spectral renormalization and energy landscape techniques (Q5136546) (← links)
- Second-order \(\Gamma\)-limit for the Cahn-Hilliard functional (Q5962889) (← links)
- In honor of Giorgio Fusco. Opening note on the occasion of the 8th IST-IME meeting, September 5-9, 2022, Instituto Superior Técnico, Lisbon, Portugal, on ordinary and partial differential equations and related topics (Q6656118) (← links)
