Pages that link to "Item:Q2237388"

The following pages link to Phase space analysis of the Hermite semigroup and applications to nonlinear global well-posedness (Q2237388):

Displaying 12 items.

• Two scale analysis of a bounded family in \(L^2\) on a submanifold of the phase space. (Q1775069) (← links)
• On the local well-posedness of the nonlinear heat equation associated to the fractional Hermite operator in modulation spaces (Q2030009) (← links)
• Characterisation of the Weyl-Hörmander classes by time-frequency shifts (Q2099085) (← links)
• Phase space analysis of semilinear parabolic equations (Q2253209) (← links)
• \( Q_\alpha^{- 1}\) spaces for Hermite operator and their applications in a class of Hermite-dissipative equations (Q2661281) (← links)
• The blow-up solutions for fractional heat equations on torus and Euclidean space (Q2677735) (← links)
• The Hermitian symmetric space Fokas–Lenells equation: spectral analysis and long-time asymptotics (Q5871266) (← links)
• Fractional Fourier transforms, harmonic oscillator propagators and Strichartz estimates on Pilipović and modulation spaces (Q6051164) (← links)
• Spectral multiplier theorems for abstract harmonic oscillators on UMD lattices (Q6117109) (← links)
• Symplectic analysis of time-frequency spaces (Q6134669) (← links)
• Estimates on modulation spaces for Schrödinger operators with time-dependent sub-linear vector potentials (Q6199836) (← links)
• Phase space analysis of spectral multipliers for the twisted Laplacian (Q6664333) (← links)