Search Results - Shalev, Matan

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  1. 1
    The GHP Scaling Limit of Uniform Spanning Trees in High Dimensions

    The GHP Scaling Limit of Uniform Spanning Trees in High Dimensions by Archer, Eleanor, Nachmias, Asaf, Shalev, Matan

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  2. 2
    The diameter of uniform spanning trees in high dimensions

    The diameter of uniform spanning trees in high dimensions by Michaeli, Peleg, Nachmias, Asaf, Shalev, Matan

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  3. 3
    The GHP scaling limit of uniform spanning trees of dense graphs

    The GHP scaling limit of uniform spanning trees of dense graphs by Archer, Eleanor, Shalev, Matan

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  4. 4
    The union of independent USFs on $\mathbb{Z}^d$ is transient

    The union of independent USFs on $\mathbb{Z}^d$ is transient by Archer, Eleanor, Nachmias, Asaf, Shalev, Matan, Tang, Pengfei

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  5. 5
    The union of independent USFs on Zd is transient

    The union of independent USFs on Zd is transient by Archer, Eleanor, Nachmias, Asaf, Shalev, Matan, Tang, Pengfei

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  6. 6
    The diameter of the uniform spanning tree of dense graphs

    The diameter of the uniform spanning tree of dense graphs by Alon, Noga, Nachmias, Asaf, Shalev, Matan

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  7. 7
    Random choice spanning trees

    Random choice spanning trees by Archer, Eleanor, Shalev, Matan

    Published in arXiv.org
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  8. 8
    The GHP scaling limit of uniform spanning trees of dense graphs

    The GHP scaling limit of uniform spanning trees of dense graphs by Archer, Eleanor, Shalev, Matan

    Published in arXiv.org
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  9. 9
    The diameter of uniform spanning trees in high dimensions

    The diameter of uniform spanning trees in high dimensions by Michaeli, Peleg, Nachmias, Asaf, Shalev, Matan

    Published in arXiv.org
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  10. 10
    The GHP scaling limit of uniform spanning trees in high dimensions

    The GHP scaling limit of uniform spanning trees in high dimensions by Archer, Eleanor, Nachmias, Asaf, Shalev, Matan

    Published in arXiv.org
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  11. 11
    The union of independent USFs on \(\mathbb{Z}^d\) is transient

    The union of independent USFs on \(\mathbb{Z}^d\) is transient by Archer, Eleanor, Nachmias, Asaf, Shalev, Matan, Tang, Pengfei

    Published in arXiv.org
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  12. 12
    The diameter of the uniform spanning tree of dense graphs

    The diameter of the uniform spanning tree of dense graphs by Noga Alon, Nachmias, Asaf, Shalev, Matan

    Published in arXiv.org
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  13. 13
    Global mRNA polarization regulates translation efficiency in the intestinal epithelium

    Global mRNA polarization regulates translation efficiency in the intestinal epithelium by Moor, Andreas E., Golan, Matan, Massasa, Efi E., Lemze, Doron, Weizman, Tomer, Shenhav, Rom, Baydatch, Shaked, Mizrahi, Orel, Winkler, Roni, Golani, Ofra, Stern-Ginossar, Noam, Itzkovitz, Shalev

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  14. 14
    Transcriptional Heterogeneity of Beta Cells in the Intact Pancreas

    Transcriptional Heterogeneity of Beta Cells in the Intact Pancreas by Farack, Lydia, Golan, Matan, Egozi, Adi, Dezorella, Nili, Bahar Halpern, Keren, Ben-Moshe, Shani, Garzilli, Immacolata, Tóth, Beáta, Roitman, Lior, Krizhanovsky, Valery, Itzkovitz, Shalev

    Published in Developmental cell
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  15. 15
    Single-cell spatial reconstruction reveals global division of labour in the mammalian liver

    Single-cell spatial reconstruction reveals global division of labour in the mammalian liver by Halpern, Keren Bahar, Shenhav, Rom, Matcovitch-Natan, Orit, Tóth, Beáta, Lemze, Doron, Golan, Matan, Massasa, Efi E., Baydatch, Shaked, Landen, Shanie, Moor, Andreas E., Brandis, Alexander, Giladi, Amir, Stokar-Avihail, Avigail, David, Eyal, Amit, Ido, Itzkovitz, Shalev

    Published in Nature (London)
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  16. 16
    Erratum: Single-cell spatial reconstruction reveals global division of labour in the mammalian liver

    Erratum: Single-cell spatial reconstruction reveals global division of labour in the mammalian liver by Halpern, Keren Bahar, Shenhav, Rom, Matcovitch-Natan, Orit, Tóth, Beáta, Lemze, Doron, Golan, Matan, Massasa, Efi E., Baydatch, Shaked, Landen, Shanie, Moor, Andreas E., Brandis, Alexander, Giladi, Amir, Stokar-Avihail, Avigail, David, Eyal, Amit, Ido, Itzkovitz, Shalev

    Published in Nature (London)
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