Pages that link to "Item:Q2030826"
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The following pages link to A weighted Sobolev space theory for the diffusion-wave equations with time-fractional derivatives on \(C^1\) domains (Q2030826):
Displaying 9 items.
- An \(L_{q}(L_{p})\)-theory for the time-fractional evolution equations with variable coefficients (Q728218) (← links)
- The Cauchy problem for the fractional diffusion equation in a weighted Hölder space (Q1731396) (← links)
- On time fractional derivatives in fractional Sobolev spaces and applications to fractional ordinary differential equations (Q2050312) (← links)
- Weighted mixed norm estimates for fractional wave equations with VMO coefficients (Q2172467) (← links)
- Weighted \(L_q(L_{p})\)-estimate with Muckenhoupt weights for the diffusion-wave equations with time-fractional derivatives (Q2180588) (← links)
- Time-fractional diffusion equation in the fractional Sobolev spaces (Q2346222) (← links)
- Weighted maximal \(L_q (L_p)\)-regularity theory for time-fractional diffusion-wave equations with variable coefficients (Q2677629) (← links)
- Time fractional parabolic equations with partially SMO coefficients (Q6084184) (← links)
- The Cauchy problem for time-fractional linear nonlocal diffusion equations (Q6164082) (← links)