Pages that link to "Item:Q5495895"
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The following pages link to The Dirichlet problem for non‐divergence parabolic equations with discontinuous in time coefficients in a wedge (Q5495895):
Displaying 17 items.
- Oblique derivative problem for non-divergence parabolic equations with time-discontinuous coefficients in a wedge (Q892315) (← links)
- Describing the singular behaviour of parabolic equations on cones in fractional Sobolev spaces (Q2000752) (← links)
- A weighted Sobolev regularity theory of the parabolic equations with measurable coefficients on conic domains in \(\mathbb{R}^d\) (Q2034020) (← links)
- A refined Green's function estimate of the time measurable parabolic operators with conic domains (Q2073784) (← links)
- Sobolev space theory and Hölder estimates for the stochastic partial differential equations on conic and polygonal domains (Q2087619) (← links)
- Mixed boundary value problems for parabolic equations in Sobolev spaces with mixed-norms (Q2093418) (← links)
- On the nonstationary Stokes system in a cone \((L_p\) theory) (Q2199721) (← links)
- Weighted parabolic Aleksandrov estimates: PDE and stochastic versions (Q2307841) (← links)
- On the regularity of the stochastic heat equation on polygonal domains in \(\mathbb{R}^2\) (Q2323835) (← links)
- \(L_p\)-Estimates for solutions to the Dirichlet and Neumann problems for the heat equation in a wedge with edge of arbitrary codimension (Q2773603) (← links)
- Parabolic equations in simple convex polytopes with time irregular coefficients (Q2878981) (← links)
- The Dirichlet problem for non-divergence parabolic equations with discontinuous in time coefficients (Q3181990) (← links)
- On the 𝐿_{𝑝}-boundedness of the stochastic singular integral operators and its application to 𝐿_{𝑝}-regularity theory of stochastic partial differential equations (Q3298976) (← links)
- (Q3477240) (← links)
- On $L_p$-estimates for elliptic and parabolic equations with $A_p$ weights (Q4635489) (← links)
- On the Neumann problem for the nonstationary Stokes system in angles and cones (Q6093833) (← links)
- A survey of results of St. Petersburg State university research school on nonlinear partial differential equations. I (Q6638373) (← links)