Publications related to Infinitesimal asphericity changes the universality of the jamming transition

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Critical values in an anisotropic percolation on $\mathbb{Z}^2$

Hao Xue

In this thesis, we consider an anisotropic finite-range bond percolation model on

\mathbb{Z}^2

. On each horizontal layer

\{(x,i):x\in\mathbb{Z}\}

for

i\in\mathbb{Z}

, we have edges

\langle(x,i),(y,i)\rangle

for

1\leq|x-y|\leq N

with $N\in\mathbb{N ...

EPFL2021

Infinitesimal asphericity changes the universality of the jamming transition

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Eight-vertex criticality in the interacting Kitaev chain

On the Maximum Power Density of Implanted Antennas within Simplified Body Phantoms

A quantum magnetic analogue to the critical point of water

Lifshitz point at commensurate melting of chains of Rydberg atoms

Critical values in an anisotropic percolation on $\mathbb{Z}^2$

Critical scaling for an anisotropic percolation system on Z(2)

Quantum phase transitions beyond Landau-Ginzburg theory in one-dimensional space revisited

Stability for the mailing problem

Universality of jamming of nonspherical particles

Thermal Critical Points and Quantum Critical End Point in the Frustrated Bilayer Heisenberg Antiferromagnet

A quantum magnetic analogue to the critical point of water

Lifshitz point at commensurate melting of chains of Rydberg atoms

Thermal Critical Points and Quantum Critical End Point in the Frustrated Bilayer Heisenberg Antiferromagnet

Quantum phase transitions beyond Landau-Ginzburg theory in one-dimensional space revisited

Eight-vertex criticality in the interacting Kitaev chain

Stability for the mailing problem

Critical scaling for an anisotropic percolation system on Z(2)

On the Maximum Power Density of Implanted Antennas within Simplified Body Phantoms

Universality of jamming of nonspherical particles

Critical values in an anisotropic percolation on $\mathbb{Z}^2$