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20152020
most citedLamellar phase solutions for diblock copolymers with nonlocal diffusions

5 citations · 6 across the 5 of their papers we have counts for

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math.AP20205 cited

Lamellar phase solutions for diblock copolymers with nonlocal diffusions

Hardy Chan, Masomeh Jamshid Nejad, Juncheng Wei

For a diblock copolymer with total chain length and mass ratio , we consider the problem of minimizing the doubly nonlocal free energy $$ \mathcal{E}_{\varepsilon…

math.AP2020

Singular solutions for fractional parabolic boundary value problems

Hardy Chan, David Gómez-Castro, Juan Luis Vázquez

The standard problem for the classical heat equation posed in a bounded domain of is the initial and boundary value problem. If the Laplace operator is replaced b…

math.AP2020

Uniqueness of entire ground states for the fractional plasma problem

Hardy Chan, María del Mar González, Yanghong Huang +2

We establish uniqueness of vanishing radially decreasing entire solutions, which we call ground states, to some semilinear fractional elliptic equations. In particular, we treat th…

math.AP2019

An analytic construction of singular solutions related to a critical Yamabe problem

Hardy Chan, Azahara DelaTorre

We answer affirmatively a question of Aviles posed in 1983, concerning the construction of singular solutions of semilinear equations without using phase-plane analysis. Fully expl…

math.AP2019

ODE-methods in non-local equations

Weiwei Ao, Hardy Chan, Azahara DelaTorre +3

Non-local equations cannot be treated using classical ODE theorems. Nevertheless, several new methods have been introduced in the non-local gluing scheme of our previous article "O…

math.AP2018

Convergence of the fractional Yamabe flow for a class of initial data

Hardy Chan, Yannick Sire, Liming Sun

This work is a follow-up on the work of the second author with P. Daskalopoulos and J.L. Vázquez. In this latter work, we introduced the Yamabe flow associated to the so-called fra…