Pages that link to "Item:Q5388816"
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The following pages link to Atlas of products for wave-Sobolev spaces on ℝ¹⁺³ (Q5388816):
Displaying 19 items.
- Weighted \(L^p\)-boundedness of convolution type integral operators associated with bilinear estimates in the Sobolev spaces (Q267147) (← links)
- Local well-posedness of Yang-Mills equations in Lorenz gauge below the energy norm (Q497407) (← links)
- Existence and regularity for a model of viscous oriented fluid accounting for second-neighbor spin-to-spin interactions (Q721409) (← links)
- Null structure and local well-posedness in the energy class for the Yang-Mills equations in Lorenz gauge (Q738795) (← links)
- Infinite energy solutions for the \((3+1)\)-dimensional Yang-Mills equation in Lorenz gauge (Q1633407) (← links)
- Comparing the stochastic nonlinear wave and heat equations: a case study (Q2042850) (← links)
- Exponential attractors for the 3D fractional-order Bardina turbulence model with memory and horizontal filtering (Q2116456) (← links)
- Local well-posedness of the coupled Yang-Mills and Dirac system in temporal gauge (Q2128917) (← links)
- Global existence and regularity for the dynamics of viscous oriented fluids (Q2132765) (← links)
- Local well-posedness for the Maxwell-Dirac system in temporal gauge (Q2139530) (← links)
- Almost optimal local well-posedness for the Maxwell-Klein-Gordon system with data in Fourier-Lebesgue spaces (Q2177006) (← links)
- Bilinear estimates and applications to global well-posedness for the Dirac-Klein-Gordon equation on \(\mathbb R^{1+1}\) (Q2836508) (← links)
- Low Regularity Well-Posedness for the Yang--Mills System in Fourier--Lebesgue Spaces (Q3300863) (← links)
- Local well-posedness for low regularity data for the higher dimensional Maxwell-Klein-Gordon system in Lorenz gauge (Q4556602) (← links)
- Well-posedness results for a generalized Klein-Gordon-Schrödinger system (Q5205156) (← links)
- WELL-POSEDNESS OF THE CAUCHY PROBLEM FOR THE CHERN–SIMONS–DIRAC SYSTEM IN TWO DIMENSIONS (Q5415584) (← links)
- GAUGE CHOICE FOR THE YANG–MILLS EQUATIONS USING THE YANG–MILLS HEAT FLOW AND LOCAL WELL-POSEDNESS IN H<sup>1</sup> (Q5415587) (← links)
- Local well-posedness of the coupled Yang–Mills and Dirac system for low regularity data (Q5860539) (← links)
- A conservative stochastic Dirac-Klein-Gordon system (Q6585648) (← links)