Harsh Prasad

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20212026

most citedLocal Hölder regularity for nonlocal parabolic

p

-Laplace equations

2 citations · 4 across the 12 of their papers we have counts for

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math.AP2026

Harnack Inequality for Parabolic Fractional $p$ -Laplace Equations

Harsh Prasad

We establish an intrinsic Harnack inequality with an optimal tail term for weak solutions of parabolic fractional $p$ -Laplace equations with $p > 2$ and $s \in (0, 1)$ whose kernels are…

math.AP2026

Strong Unique Continuation for Fractional Schrödinger Operators

Harsh Prasad

We prove the strong unique continuation property for the fractional Schrödinger equation \[ (-Δ)^s u=Vu \] with scaling-critical potentials $V \in L_{loc}^{\frac{n}{2 s}}$ …

math.AP2026

Global UCP For Parabolic Fractional $p$ -Laplace Equation With Very Rough Potentials

Harsh Prasad

We show that the global unique continuation principle holds for the parabolic fractional $p -$ Laplace equation with very rough potentials $V (x, t) \in L_{t}^{p^{'}} W_{x}^{- s, p^{'}}$ . Whereas t…

Harnack Inequality for Parabolic Fractional p-Laplace Equations

Strong Unique Continuation for Fractional Schrödinger Operators

Global UCP For Parabolic Fractional p-Laplace Equation With Very Rough Potentials

Harnack Inequality for Parabolic Fractional $p$ -Laplace Equations

Global UCP For Parabolic Fractional $p$ -Laplace Equation With Very Rough Potentials