Master equations for subordinated processes

1990 ◽  
Vol 60 (3-4) ◽  
pp. 413-444 ◽  
Author(s):  
F. Monti ◽  
H. R. Jauslin
Keyword(s):  
Master Equations ◽  
Subordinated Processes

Boltzmann and Master Equations for MHD in Weakly Ionized Air Plasmas

2008 ◽  
Author(s):  
Gianpiero Colonna ◽  
mario Capitelli ◽  
Lucia Daniela Pietanza ◽  
Annarita Casavola
Keyword(s):  
Master Equations ◽  
Air Plasmas ◽  
Weakly Ionized ◽  
Ionized Air

scholarly journals Validity of Born-Markov master equations for single- and two-qubit systems

2021 ◽  
Vol 103 (21) ◽  
Author(s):  
Vasilii Vadimov ◽  
Jani Tuorila ◽  
Tuure Orell ◽  
Jürgen Stockburger ◽  
Tapio Ala-Nissila ◽  
...  
Keyword(s):  
Master Equations

scholarly journals Quantum thermodynamically consistent local master equations

2021 ◽  
Vol 3 (1) ◽  
Author(s):  
Adam Hewgill ◽  
Gabriele De Chiara ◽  
Alberto Imparato
Keyword(s):  
Master Equations

scholarly journals Master equations and stability of Einstein-Maxwell-scalar black holes

2019 ◽  
Vol 2019 (12) ◽  
Author(s):  
Aron Jansen ◽  
Andrzej Rostworowski ◽  
Mieszko Rutkowski
Keyword(s):  
Black Holes ◽  
Master Equations

scholarly journals Master equations and quasinormal modes of spin- 3/2 fields in Schwarzschild (A)dS black hole spacetimes

2019 ◽  
Vol 100 (10) ◽  
Author(s):  
Chun-Hung Chen ◽  
Hing-Tong Cho ◽  
Alan S. Cornell ◽  
Gerhard E. Harmsen
Keyword(s):  
Black Hole ◽  
Quasinormal Modes ◽  
Master Equations ◽  
Black Hole Spacetimes

scholarly journals Quantum adiabatic Markovian master equations

2012 ◽  
Vol 14 (12) ◽  
pp. 123016 ◽  
Author(s):  
Tameem Albash ◽  
Sergio Boixo ◽  
Daniel A Lidar ◽  
Paolo Zanardi
Keyword(s):  
Master Equations

RESTRICTED SOLID-ON-SOLID MODEL: FROM LOCAL MORPHOLOGY TO CORRELATION FUNCTIONS AND SCALING EXPONENTS

2004 ◽  
Vol 18 (06) ◽  
pp. 827-840
Author(s):  
CHIH-CHUN CHIEN ◽  
NING-NING PANG ◽  
WEN-JER TZENG
Keyword(s):  
Computer Simulation ◽  
Probability Distribution ◽  
Correlation Functions ◽  
Master Equations ◽  
Interfacial Phenomena ◽  
Solid Model ◽  
Direct Simulation ◽  
Kpz Equation ◽  
Scaling Exponents ◽  
New Approach

We study the restricted solid-on-solid (RSOS) model by grouping consecutive sites into local configurations and obtain the master equations of the probability distribution of these local configurations in closed forms. The obtained solutions to these equations fit very well with those from direct computer simulation of the RSOS model. To demonstrate the effectiveness of this new approach for studying interfacial phenomena, we then calculate the correlation functions and even scaling exponents based on this obtained probability distribution of local configurations. The results are also consistent very well with those obtained from the KPZ equation or direct simulation of the RSOS model.

Mixing for stationary processes with finite-order multiple Wiener-Itô integral representation

1996 ◽  
Vol 16 (5) ◽  
pp. 1087-1100
Author(s):  
Eric Slud ◽  
Daniel Chambers
Keyword(s):  
Large Class ◽  
Order Term ◽  
Sufficient Conditions ◽  
Polynomial Form ◽  
Itô Integral ◽  
Ito Integral ◽  
Weakly Mixing ◽  
Subordinated Processes ◽  
Infinite Sums ◽  
Necessary And Sufficient

abstractNecessary and sufficient analytical conditions are given for homogeneous multiple Wiener-Itô integral processes (MWIs) to be mixing, and sufficient conditions are given for mixing of general square-integrable Gaussian-subordinated processes. It is shown that every finite or infinite sum Y of MWIs (i.e. every real square-integrable stationary polynomial form in the variables of an underlying weakly mixing Gaussian process) is mixing if the process defined separately by each homogeneous-order term is mixing, and that this condition is necessary for a large class of Gaussian-subordinated processes. Moreover, for homogeneous MWIs Y1, for sums of MWIs of order ≤ 3, and for a large class of square-integrable infinite sums Y1, of MWIs, mixing holds if and only if Y2 has correlation-function decaying to zero for large lags. Several examples of the criteria for mixing are given, including a second-order homogeneous MWI, i.e. a degree two polynomial form, orthogonal to all linear forms, which has auto-correlations tending to zero for large lags but is not mixing.

Sign in / Sign up

Export Citation Format

Share Document