Research

preprint

  1. Preprint
    [11] Stein-Weiss inequality on non-compact symmetric spaces
    Kumar, V., Ruzhansky, M., and Zhang, H.-W.
    preprint
    arXiv
  2. Preprint
    [10] Smoothing properties of dispersive equations on non-compact symmetric spaces
    Kumar, V., Ruzhansky, M., and Zhang, H.-W.
    preprint
    arXiv

2024

  1. Article
    [9] L^2-spectrum, growth indicator function and critical exponent on locally symmetric spaces
    Wolf, L. L., and Zhang, H.-W.
    Proc. Amer. Math. Soc., 2024
    DOI arXiv
  2. Article
    [8] Wave equation on general noncompact symmetric spaces
    Anker, J.-Ph., and Zhang, H.-W.
    Amer. J. Math. 2024
    DOI arXiv HAL
  3. Chapter
    [7] Space-Time mixed norm estimates in Riemannian symmetric spaces of non-compact type
    Zhang, H.-W.
    In: Extended Abstracts 2021/2022 Methusalem Lectures, Trends in Mathematics, Birkhäuser, Cham, 2024
    DOI

2023

  1. Chapter
    [6] Asymptotic behavior of the heat semigroup on certain Riemannian manifolds
    Grigor’yan, A., Papageorgiou, E., and Zhang, H.-W.
    In: From Classical Analysis to Analysis on Fractals - The Robert Strichartz Memorial Volume, Springer, 2023
    DOI arXiv HAL
  2. Article
    [5] Schrödinger equation on noncompact symmetric spaces
    Anker, J.-Ph., Meda, S., Pierfelice, V., Vallarino, M., and Zhang, H.-W.
    J. Differ. Equ., 2023
    DOI arXiv HAL
  3. Article
    [4] Asymptotic behavior of solutions to the heat equation on noncompact symmetric spaces
    Anker, J.-Ph., Papageorgiou, E., and Zhang, H.-W.
    J. Funct. Anal., 2023
    DOI arXiv HAL

2022

  1. Article
    [3] Bottom of the L^2 spectrum of the Laplacian on locally symmetric spaces
    Anker, J.-Ph., and Zhang, H.-W.
    Geom. Dedicata, 2022
    DOI arXiv HAL

2021

  1. Article
    [2] Wave equation on certain noncompact symmetric spaces
    Zhang, H.-W.
    Pure Appl. Anal., 2021
    DOI arXiv HAL

2020

  1. Article
    [1] Wave and Klein-Gordon equations on certain locally symmetric spaces
    Zhang, H.-W.
    J. Geom. Anal., 2020
    DOI arXiv HAL
  2. Thesis
    [0] Équation des ondes sur les espaces symétriques et localement symétriques de type non compact (FR)
    Zhang, H.-W.
    2020
    HAL