Mathematical Modeling of H-processes

被引：0

作者：

Medvedev, Alexander V. ^{[1
]}

Mihov, Eugene D. ^{[2
]}

Nepomnyashchiy, Oleg V. ^{[2
]}

机构：

[1] Siberian State Aerosp Univ, Krasnoyarsky Rabochy 31, Krasnoyarsk 660014, Russia

[2] Siberian Fed Univ, Inst Space & Informat Technol, Kirensky 26, Krasnoyarsk 660074, Russia

来源：

JOURNAL OF SIBERIAN FEDERAL UNIVERSITY-MATHEMATICS & PHYSICS | 2016年 / 9卷 / 03期

关键词：

priori information; identification; nonparametric model; nonparametric algorithms; H-model; fractional dimension space;

D O I：

10.17516/1997-1397-2016-9-3-338-346

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

The problem of the discrete continuous processes having "tubular" structure in space "input-output" variables's modeling is investigated. The fact that when the trained parametrical models of "tubular" processes's creating, it's important to use corresponding nonparametric indicators, is reflected. Some private examples of "tubular" processes's modeling are reviewed. This examples proves that "tubular" processes proceed in the space of fractional dimension.

引用

页码：338 / 346

页数：9

共 50 条

[1] Rates of decay and h-processes for one dimensional diffusions conditioned on non-absorption
Martínez, S
San Martín, J
JOURNAL OF THEORETICAL PROBABILITY, 2001, 14 (01) : 199 - 212
[2] Rates of Decay and h-Processes for One Dimensional Diffusions Conditioned on Non-Absorption
Servet Martínez
Jaime San Martín
Journal of Theoretical Probability, 2001, 14 : 199 - 212
[3] Mathematical modeling of demographic processes
Dmitriev V.I.
Kurkina E.S.
Computational Mathematics and Modeling, 2009, 20 (1) : 51 - 64
[4] Mathematical modeling of microcirculatory processes
Shvab, Irina V.
Nimaev, Vadim V.
2017 INTERNATIONAL MULTI-CONFERENCE ON ENGINEERING, COMPUTER AND INFORMATION SCIENCES (SIBIRCON), 2017, : 531 - 533
[5] Mathematical modeling for developmental processes
Iwasa, Yoh
DEVELOPMENT GROWTH & DIFFERENTIATION, 2023, 65 (05) : 272 - 281
[6] Mathematical Modeling of Regenerative Processes
Chara, Osvaldo
Tanaka, Elly M.
Brusch, Lutz
MECHANISM OF REGENERATION, 2014, 108 : 283 - 317
[7] Mathematical Modeling of Biological Processes
Barbarossa, Maria Vittoria
ACTA SCIENTIARUM MATHEMATICARUM, 2015, 81 (3-4): : 719 - 719
[8] Mathematical modeling of cyclic processes
O. M. Sokovnin
N. V. Zagoskina
S. N. Zagoskin
Theoretical Foundations of Chemical Engineering, 2010, 44 : 389 - 398
[9] Mathematical modeling of cyclic processes
Sokovnin, O. M.
Zagoskina, N. V.
Zagoskin, S. N.
THEORETICAL FOUNDATIONS OF CHEMICAL ENGINEERING, 2010, 44 (04) : 389 - 398
[10] Mathematical Modeling of Inflammatory Processes
Kafi, O.
Sequeira, A.
TRENDS IN BIOMATHEMATICS: MATHEMATICAL MODELING FOR HEALTH, HARVESTING, AND POPULATION DYNAMICS, 2019, : 255 - 269

← 1 2 3 4 5 →