26–31 May 2024
Western University
America/Toronto timezone
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(G*) Lattice Gauge theory on the Triamond Lattice

27 May 2024, 17:00
15m
SSC Rm 2028 (cap. 135) (Social Science Centre, Western U)

SSC Rm 2028 (cap. 135)

Social Science Centre, Western U

Oral Competition (Graduate Student) / Compétition orale (Étudiant(e) du 2e ou 3e cycle) Theoretical Physics / Physique théorique (DTP-DPT) (DTP) M3-2 Quantum and Condensed Matter Theory | Théorie quantique et de la matière condensée (DPT)

Speaker

Ali Hosseinzadehkavaki (York University)

Description

The Triamond lattice is the only maximally isotropic lattice where three links meet at each vertex, and for technical reasons, that provides an elegant bookkeeping method for quantum field theories on a lattice. Considering that until now, most researchers have not attempted to simulate Hamiltonians in three spatial dimensions, this work is an important step toward large-scale simulation on quantum computers. Specifically, we studied the geometry of the Triamond lattice, derived its Hamiltonian, and calculated the ground state of the unit cell of this lattice by imposing the periodic boundary condition on each face of the unit cell.

Keyword-1 Quantum lattice simulation
Keyword-2 Triamond Lattice

Primary author

Ali Hosseinzadehkavaki (York University)

Presentation materials

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