Vesselin Petkov 1999 Nonlinearity 12 1663 doi:10.1088/0951-7715/12/6/315
Analytic singularities of the dynamical zeta function
Vesselin Petkov
Show affiliationsRecommended by P Cvitanovic
We study the dynamical zeta function ZD(s) related to the periodic trajectories of the billiard flow for several disjoint strictly convex bodies in 
3. We show that the analytic properties of ZD(s) close to the line of absolute convergence Re s = s0 are similar to the behaviour close to the line Re s = 1 of the inverse Q(s) = 1/R(s) of the classical Riemann zeta function R(s).
- PACS
- MSC
- Subjects
- Dates
-
Issue 6 (November 1999)
Received 21 October 1998, in final form 3 September 1999
-
Analytic singularities of the dynamical zeta function
Vesselin Petkov 1999 Nonlinearity 12 1663
-
Completeness of classical spin models and universal quantum computation
Gemma De las Cuevas et al J. Stat. Mech. (2009) P07001
-
First-principles studies of liquid lithium under pressure
Jianjun Yang et al 2010 J. Phys.: Condens. Matter 22 095503
-
Epsilon-measures of entanglement
Caterina-E Mora et al 2008 New J. Phys. 10 083027
-
Characterization of micro-contact properties using a novel micromachined apparatus
Ben-Hwa Jang et al 2008 J. Micromech. Microeng. 18 055020
-
The pull-in behavior of electrostatically actuated bistable microstructures
Slava Krylov et al 2008 J. Micromech. Microeng. 18 055026
-
Optocoupler driving of MEMS electrostatic switches
S Bermejo et al 2008 J. Micromech. Microeng. 18 055004
-
A single-sided process for differentially cooled electrothermal micro-actuators
H Veladi et al 2008 J. Micromech. Microeng. 18 055033
-
Very Large Array H I Zeeman Observations of NGC 1275 (Perseus A)
A. P. Sarma et al. 2005 The Astronomical Journal 130 2566
-
Two-phase interdigitated microelectrode arrays for electrokinetic transport of microparticles
Mathew Bligh et al 2008 J. Micromech. Microeng. 18 055007
Users also read
What's this?Related review articles
What's this?- Discrete breathers in Bose–Einstein condensates
- Rogue waves in nonlinear hyperbolic systems (shallow-water framework)*
- Progress in normal form theory