@article{1463529,
      recid = {1463529},
      author = {Avramidi, Ivan G.,},
      title = {Heat kernel on lie groups and maximally symmetric spaces  /},
      publisher = {Birkhäuser,},
      address = {Cham, Switzerland :},
      pages = {1 online resource},
      year = {2023},
      abstract = {This monograph studies the heat kernel for the spin-tensor  Laplacians on Lie groups and maximally symmetric spaces. It  introduces many original ideas, methods, and tools  developed by the author and provides a list of all known  exact results in explicit form and derives them for the  heat kernel on spheres and hyperbolic spaces. Part I  considers the geometry of simple Lie groups and maximally  symmetric spaces in detail, and Part II discusses the  calculation of the heat kernel for scalar, spinor, and  generic Laplacians on spheres and hyperbolic spaces in  various dimensions. This text will be a valuable resource  for researchers and graduate students working in various  areas of mathematics such as global analysis, spectral  geometry, stochastic processes, and financial mathematics  as well in areas of mathematical and theoretical physics  including quantum field theory, quantum gravity, string  theory, and statistical physics.},
      url = {http://library.usi.edu/record/1463529},
      doi = {https://doi.org/10.1007/978-3-031-27451-0},
}