Yulong Li

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20182022

most citedRaising the regularity of generalized Abel equations in fractional Sobolev spaces with homogeneous boundary conditions

3 citations · 7 across the 5 of their papers we have counts for

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math.CA2020★ 3 cited

Raising the regularity of generalized Abel equations in fractional Sobolev spaces with homogeneous boundary conditions

Yulong Li

The generalized (or coupled) Abel equations on the bounded interval have been well investigated in H $o ¨$ lderian spaces that admit integrable singularities at the endpo…

math.CA2020★ 2 cited

On the Skewed Fractional Diffusion Advection Reaction Equation on the Interval

Yulong Li

This article provides techniques of raising the regularity of fractional order equations and resolves fundamental questions on the one-dimensional homogeneous boundary-value proble…

math.CA2018

Symmetric Decompositions of $f \in L^{2} (R)$ Via Fractional Riemann-Liouville Operators

Yulong Li

It is proved that given $- 1/2 < s < 1/2$ , for any $f \in L^{2} (R)$ , there is a unique $u \in H^{∣ s ∣} (R)$ such that $$ f=\boldsymbol{D}^{-s}u+\boldsymbol{D}^{s*}…

Raising the regularity of generalized Abel equations in fractional Sobolev spaces with homogeneous boundary conditions

On the Skewed Fractional Diffusion Advection Reaction Equation on the Interval

Symmetric Decompositions of f∈L2(R) Via Fractional Riemann-Liouville Operators

Symmetric Decompositions of $f \in L^{2} (R)$ Via Fractional Riemann-Liouville Operators