Pages that link to "Item:Q484302"
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The following pages link to Sharp constants for the \(L^{\infty }\)-norm on the torus and applications to dissipative partial differential equations. (Q484302):
Displaying 9 items.
- On the constants in a basic inequality for the Euler and Navier-Stokes equations (Q691755) (← links)
- On the constants in a Kato inequality for the Euler and Navier-Stokes equations (Q1947877) (← links)
- Explicit estimates on the torus for the sup-norm and the dissipative length scale of solutions of the Swift-Hohenberg equation in one and two space dimensions (Q2019047) (← links)
- Explicit estimates on the torus for the sup-norm and the crest factor of solutions of the modified Kuramoto-Sivashinky equation in one and two space dimensions (Q2181125) (← links)
- On the nature of space fluctuations of solutions of dissipative partial differential equations (Q2274806) (← links)
- On the crest factor and its relevance in detecting turbulent behaviour in solutions of partial differential equations (Q2688420) (← links)
- Sharp constants in the Sobolev embedding theorem and a derivation of the Brezis-Gallouet interpolation inequality (Q2849755) (← links)
- On some convergence results for fractional periodic Sobolev spaces (Q5106695) (← links)
- On the crest factor for dissipative partial differential equations (Q5160773) (← links)
