Abstract
The paper discusses the geophysical field simulation. Solution to the problems concerning the study of super long-period processes required the development of new methods of experimental data simulation and analysis. The authors propose the use of the spectral method to solve differential equations to describe the time history of condition probabilities of Markovian processes under unstationary probabilities of transformations. It is stated that Markovian processes are regarded as the major models for real processes in nature since their mechanism is considered to be a reliable one. The use of the spectral method to solve the systems of differential equations has the following advantages: 1. Uniform notion for operations and procedures. 2. Uniform notion for one-dimensional signal and the possibility to parametrize the structure. The number of circumstances related to the weakening of the temporary dependences of the models, which in the sphere of operator expressions come to the simple parametrical bonds are of a particular interest. The suggested method allows to solve more general tasks and to accumulate information crucial for geological supplements. The paper might be of interest for those who deal with the simulations of natural processes.
| Original language | English |
|---|---|
| Title of host publication | 8th Korea-Russia International Symposium on Science and Technology - Proceedings: KORUS 2004 |
| Pages | 176-179 |
| Number of pages | 4 |
| Volume | 1 |
| DOIs | |
| Publication status | Published - 2004 |
| Event | 8th Korea-Russia International Symposium on Science and Technology, KORUS 2004 - Tomsk, Russian Federation Duration: 26 Jun 2004 → 3 Jul 2004 |
Other
| Other | 8th Korea-Russia International Symposium on Science and Technology, KORUS 2004 |
|---|---|
| Country | Russian Federation |
| City | Tomsk |
| Period | 26.6.04 → 3.7.04 |
Fingerprint
Keywords
- Discrete variables
- Disordered probabilities
- Geologic medium
- Geologic structure
- Geophysical fields simulation
- Grid
- Interpolization method
- Markovian processes
- Random variables
- Statistic method
- Structural alteration
- Time history
- Unstationary
ASJC Scopus subject areas
- Engineering(all)
Cite this
Model of markovian processes in a geologic medium by spectral method. / Volovodenko, V. A.; Efremova, N. A.
8th Korea-Russia International Symposium on Science and Technology - Proceedings: KORUS 2004. Vol. 1 2004. p. 176-179.Research output: Chapter in Book/Report/Conference proceeding › Conference contribution
}
TY - GEN
T1 - Model of markovian processes in a geologic medium by spectral method
AU - Volovodenko, V. A.
AU - Efremova, N. A.
PY - 2004
Y1 - 2004
N2 - The paper discusses the geophysical field simulation. Solution to the problems concerning the study of super long-period processes required the development of new methods of experimental data simulation and analysis. The authors propose the use of the spectral method to solve differential equations to describe the time history of condition probabilities of Markovian processes under unstationary probabilities of transformations. It is stated that Markovian processes are regarded as the major models for real processes in nature since their mechanism is considered to be a reliable one. The use of the spectral method to solve the systems of differential equations has the following advantages: 1. Uniform notion for operations and procedures. 2. Uniform notion for one-dimensional signal and the possibility to parametrize the structure. The number of circumstances related to the weakening of the temporary dependences of the models, which in the sphere of operator expressions come to the simple parametrical bonds are of a particular interest. The suggested method allows to solve more general tasks and to accumulate information crucial for geological supplements. The paper might be of interest for those who deal with the simulations of natural processes.
AB - The paper discusses the geophysical field simulation. Solution to the problems concerning the study of super long-period processes required the development of new methods of experimental data simulation and analysis. The authors propose the use of the spectral method to solve differential equations to describe the time history of condition probabilities of Markovian processes under unstationary probabilities of transformations. It is stated that Markovian processes are regarded as the major models for real processes in nature since their mechanism is considered to be a reliable one. The use of the spectral method to solve the systems of differential equations has the following advantages: 1. Uniform notion for operations and procedures. 2. Uniform notion for one-dimensional signal and the possibility to parametrize the structure. The number of circumstances related to the weakening of the temporary dependences of the models, which in the sphere of operator expressions come to the simple parametrical bonds are of a particular interest. The suggested method allows to solve more general tasks and to accumulate information crucial for geological supplements. The paper might be of interest for those who deal with the simulations of natural processes.
KW - Discrete variables
KW - Disordered probabilities
KW - Geologic medium
KW - Geologic structure
KW - Geophysical fields simulation
KW - Grid
KW - Interpolization method
KW - Markovian processes
KW - Random variables
KW - Statistic method
KW - Structural alteration
KW - Time history
KW - Unstationary
UR - http://www.scopus.com/inward/record.url?scp=29344441670&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=29344441670&partnerID=8YFLogxK
U2 - 10.1109/KORUS.2004.1555311
DO - 10.1109/KORUS.2004.1555311
M3 - Conference contribution
AN - SCOPUS:29344441670
SN - 0780383834
SN - 9780780383838
VL - 1
SP - 176
EP - 179
BT - 8th Korea-Russia International Symposium on Science and Technology - Proceedings: KORUS 2004
ER -