About: Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems

Facets (new session)
Description
Metadata
Settings
- owl:sameAs
- Inference Rule:

About: Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems Goto Sponge NotDistinct Permalink

An Entity of Type : wikibase:Item, within Data Space : wikidata.demo.openlinksw.com associated with source document(s)

scientific article published on 01 October 1992

Attributes	Values
rdf:type	Item
description	wetenschappelijk artikel (nl) наукова стаття, опублікована в жовтні 1992 (uk) im Oktober 1992 veröffentlichter wissenschaftlicher Artikel (de) article scientifique publié en 1992 (fr) artículu científicu espublizáu n'ochobre de 1992 (ast) scientific article published on 01 October 1992 (en)
publication date	wds:Q77868924-A476A273-ACCC-4F78-A0E8-B37EA893CA5F
publication date	1992-10-01 00:00:00Z (xsd:dateTime)
language of work or name	wds:Q77868924-C7A2EA4D-1091-45B6-81BB-998177921CF4
language of work or name	English
cites work	wds:Q77868924-0BCE4BD4-5E94-46A1-AD1D-5A4C749D6C8E wds:Q77868924-599270E9-20AE-490F-9CD1-84D9B7FEC36E wds:Q77868924-64A30285-2219-4426-AB6F-B4298978E985 wds:Q77868924-87E15FE5-668A-4BD3-B6BC-504122FDCAF5 wds:Q77868924-8DDCE4A7-C19F-4D58-BFD1-841A8D3003BD wds:Q77868924-A1640C73-CAB3-4926-B614-D3385E4B3908 wds:Q77868924-A6A39A38-AE5B-4468-9F30-403AC691F1D0
cites work	Correlation properties of dynamical chaos in Hamiltonian systems Markov-Tree model of intrinsic transport in Hamiltonian systems Transition to chaotic scattering Ionization of H Rydberg atoms: Fractals and power-law decay Routes to chaotic scattering Long-time tails in a chaotic system Algebraic decay and phase-space metamorphoses in microwave ionization of hydrogen Rydberg atoms
author name string	wds:Q77868924-0137918C-D52B-489A-BB2A-2B54E2DE8689 wds:Q77868924-7177904F-487E-459D-A3E9-9B1BF3A5A3F6 wds:Q77868924-E7DC4F04-9714-4B95-A60A-C04BCB004621 wds:Q77868924-FB087CF2-8C78-45AE-8761-041157D4B175
author name string	Ding M Lai YC Blümel R Grebogi C
rdfs:label	Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (en) Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (nl)
skos:prefLabel	Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (en) Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (nl)
name	Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (en) Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (nl)
title	wds:Q77868924-EAE899F0-E67D-4610-A0D9-D6EB7904F6CF
title	Algebraic decay and fluctuations of the decay exponent in Hamiltonian systems (en)
page(s)	wds:Q77868924-BFE52805-2006-4632-9A0F-3B915B9B43F0
page(s)	4661-4669
instance of	wds:Q77868924-73611FB5-7834-4C81-AFE4-4C3E33B580EB
instance of	scholarly article
main subject	wds:Q77868924-CDEAA089-0D3B-4333-8F4A-B912A866553E
main subject	algebra
PubMed ID	wds:Q77868924-262C5D07-3497-4655-8344-3BDC3F839412
PubMed ID	http://rdf.ncbi.nlm.nih.gov/pubchem/reference/9908682
PubMed ID	9908682
published in	wds:Q77868924-11DD045B-E6D7-4DD4-8FB8-BBE42AF6B1F4
published in	Physical Review A
issue	wds:Q77868924-102DCCB1-9370-4447-9F6B-592EA67A192E
volume	wds:Q77868924-14275DF0-C7C8-458C-8BEF-3749AEF9A0A6
issue	8
volume	46
DOI	wds:Q77868924-3495F5FB-6EFE-4B87-BCC8-91C58F869F79
DOI	http://dx.doi.org/10.1103/PHYSREVA.46.4661
DOI	10.1103/PHYSREVA.46.4661
ADS bibcode	wds:Q77868924-6A47F6A8-EC77-49E5-A55F-F16F5F8319A1
ADS bibcode	1992PhRvA..46.4661L
is about of	https://www.wikidata.org/wiki/Special:EntityData/Q77868924
is cites work of	Chaotic scattering in deformed optical microlasing cavities. Average exit time for volume-preserving maps. Stabilizing chaotic-scattering trajectories using control Lagrangian chaos and correlated Lévy flights in a non-Beltrami flow: transient versus long-term transport Deterministic diffusion in almost integrable systems Crisis in chaotic scattering Abrupt bifurcation to chaotic scattering with discontinuous change in fractal dimension. Can simple renormalization theories describe the trapping of chaotic trajectories in mixed systems? Truncated horseshoes and formal languages in chaotic scattering
is cites work of	wds:Q52040642-9C5709BF-9152-4054-A693-C5AF9FB60416 wds:Q73770294-6956EA6E-6AB8-4AB1-954D-B7F684EDB08A wds:Q73464857-5DF371F3-FC84-4B62-A5D8-F7076E239C56 wds:Q74539485-C7FF3384-5733-4070-8563-0390EDFB7BDE wds:Q52041624-B1FD4E1F-E86D-40D6-B189-2BB757E75EAA wds:Q52271323-B0C3066E-DF65-49CD-92B5-45084182DB03 wds:Q73479700-0065256B-B3DC-4931-ACA0-E215842A864B wds:Q78057246-96169DD9-66B0-4752-9CD8-53D780C0E615 wds:Q35142494-29BFC7AE-A9D3-4983-B44B-9600C2FADDAA

Faceted Search & Find service v1.16.117 as of May 05 2024

Alternative Linked Data Documents: ODE Content Formats:

RDF

ODATA

Microdata

About

OpenLink Virtuoso version 07.20.3239 as of May 5 2024, on Linux (x86_64-centos_6-linux-gnu), Single-Server Edition (378 GB total memory, 194 GB memory in use)
Data on this page belongs to its respective rights holders.
Virtuoso Faceted Browser Copyright © 2009-2024 OpenLink Software