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quant-phNov 22, 2002
17
citations (OpenAlex)
authors
  • W. E. Bies
  • N. Lepore
  • E. J. Heller
institutions
  • Harvard University
arXiv abstractPDF
paper

Quantum billiards and constrained random wave correlations

arXiv:quant-ph/0211141 · doi:10.1088/0305-4470/36/6/306

Abstract

We study chaotic eigenfunctions in wedge-shaped and rectangular regions using a generalization of Berry's conjecture. An expression for the two-point correlation function is derived and verified numerically.

References in corpus (4)

  • Linear and Nonlinear Theory of Eigenfunction Scars
  • Correlations in Chaotic Eigenfunctions at Large Separation
  • Wavefunction Intensity Statistics from Unstable Periodic Orbits
  • Weak Quantum Ergodicity

Cited by in corpus (9)

  • Nodal portraits of quantum billiards: Domains, lines, and statistics
  • Semiclassical Construction of Random Wave Functions for Confined Systems
  • Universal intensity statistics of multifractal resonance states
  • A Method to Modify RMT using Short-Time Behavior in Chaotic Systems
  • Local random vector model for semiclassical fractal structure of chaotic resonance states
  • Statistical Properties of Many Particle Eigenfunctions
  • Integrating Random Matrix Theory Predictions with Short-Time Dynamical Effects in Chaotic Systems
  • Quantum birthmarks: Ergodicity breaking beyond scarring
  • Relaxation Fluctuations of Correlation Functions: Spin and Random Matrix Models
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