Search Results - Topchyan, Hrant

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  1. 1
    SPT extension of Z2 quantum Ising model's ferromagnetic phase

    SPT extension of Z2 quantum Ising model's ferromagnetic phase by Topchyan, Hrant

    Published in Physics letters. A
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  2. 2
    Z3 and (×Z3)3 symmetry protected topological paramagnets

    Z3 and (×Z3)3 symmetry protected topological paramagnets by Topchyan, Hrant, Iugov, Vasilii, Mirumyan, Mkhitar, Khachatryan, Shahane, Hakobyan, Tigran, Sedrakyan, Tigran

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  3. 3
    Geometry of random potentials: Induction of two-dimensional gravity in quantum Hall plateau transitions

    Geometry of random potentials: Induction of two-dimensional gravity in quantum Hall plateau transitions by Conti, Riccardo, Topchyan, Hrant, Tateo, Roberto, Sedrakyan, Ara

    Published in Physical review. B
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  4. 4
    Z 3 and (×Z 3)3 symmetry protected topological paramagnets

    Z 3 and (×Z 3)3 symmetry protected topological paramagnets by Hrant Topchyan, Vasilii Iugov, Mkhitar Mirumyan, Shahane Khachatryan, Tigran Hakobyan, Tigran Sedrakyan

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  5. 5
    SPT extension of \(Z_2\) quantum Ising model's ferromagnetic phase

    SPT extension of \(Z_2\) quantum Ising model's ferromagnetic phase by Topchyan, Hrant

    Published in arXiv.org
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  6. 6
    Geometry of random potentials: Induction of 2D gravity in Quantum Hall plateau transitions

    Geometry of random potentials: Induction of 2D gravity in Quantum Hall plateau transitions by Conti, Riccardo, Topchyan, Hrant, Tateo, Roberto, Sedrakyan, Ara

    Published in arXiv.org
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  7. 7
    Is the Harris criterion valid in the case of geometric disorders?

    Is the Harris criterion valid in the case of geometric disorders? by Topchyan, Hrant, Nuding, Win, Klümper, Andreas, Sedrakyan, Ara

    Published in arXiv.org
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  8. 8
    The integer quantum Hall transition: an \(S\)-matrix approach to random networks

    The integer quantum Hall transition: an \(S\)-matrix approach to random networks by Topchyan, Hrant, Gruzberg, Ilya, Nuding, Win, Klümper, Andreas, Sedrakyan, Ara

    Published in arXiv.org
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  9. 9
    Two-dimensional topological paramagnets protected by \(\mathbb{Z}_3\) symmetry: Properties of the boundary Hamiltonian

    Two-dimensional topological paramagnets protected by \(\mathbb{Z}_3\) symmetry: Properties of the boundary Hamiltonian by Topchyan, Hrant, Iugov, Vasilii, Mirumyan, Mkhitar, Hakobyan, Tigran S, Sedrakyan, Tigran A, Sedrakyan, Ara G

    Published in arXiv.org
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  10. 10
    (Z_3\) and \((\times Z_3)^3\) symmetry protected topological paramagnets

    (Z_3\) and \((\times Z_3)^3\) symmetry protected topological paramagnets by Topchyan, Hrant, Iugov, Vasilii, Mirumyan, Mkhitar, Khachatryan, Shahane A, Hakobyan, Tigran S, Sedrakyan, Tigran A

    Published in arXiv.org
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  11. 11
    Deep Lake: a Lakehouse for Deep Learning

    Deep Lake: a Lakehouse for Deep Learning by Hambardzumyan, Sasun, Tuli, Abhinav, Ghukasyan, Levon, Rahman, Fariz, Topchyan, Hrant, Isayan, David, McQuade, Mark, Harutyunyan, Mikayel, Hakobyan, Tatevik, Stranic, Ivo, Buniatyan, Davit

    Published in arXiv.org
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