Article
Licensed
Unlicensed
Requires Authentication
Spectra of Perron–Frobenius operator and new construction of two dimensional low discrepancy sequences
Published/Copyright:
May 26, 2008
Abstract
For high dimensional transformations, the essential spectral radius of the Perron–Frobenius operator restricted to some natural space is generally smaller than the reciprocals of the radius of convergence of the dynamical zeta function. We will construct transformations whose essential spectral radius coincide with the reciprocal of the radius of convergence of the dynamical zeta functions, and construct new type of 2 dimensional low discrepancy sequences.
Keywords.: Perron–Frobenius operator; low discrepancy sequences
Received: 2008-01-16
Revised: 2008-03-15
Published Online: 2008-05-26
Published in Print: 2008-May
© de Gruyter 2008
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- Sequential Monte Carlo for linear systems – a practical summary
- Some new simulations schemes for the evaluation of Feynman–Kac representations
- Spectra of Perron–Frobenius operator and new construction of two dimensional low discrepancy sequences
- Computing percentage points of the largest among Student's t random variables
- A new nonrecursive pseudorandom number generator based on chaos mappings
Articles in the same Issue
- Sequential Monte Carlo for linear systems – a practical summary
- Some new simulations schemes for the evaluation of Feynman–Kac representations
- Spectra of Perron–Frobenius operator and new construction of two dimensional low discrepancy sequences
- Computing percentage points of the largest among Student's t random variables
- A new nonrecursive pseudorandom number generator based on chaos mappings
