A generalized mathematical model for the analysis of sediment basins

被引：0

作者：

Mihai, Saramet ^{[1
]}

Razvan, Raducanu ^{[2
]}

Constantin, Popa G. ^{[3
]}

机构：

[1] Alexandru Ioan Cuza Univ, Dept Geog & Geol, Bulevardul Carol I,11, Iasi 700506, Romania

[2] Alexandru Ioan Cuza Univ, Dept Math, Iasi 700506, Romania

[3] Petrol Gaze Univ, Dept Oil & Gases Engn, Ploiesti 100680, Romania

来源：

PROCEEDINGS OF THE 2ND INTERNATIONAL CONFERENCE ON ENVIRONMENTAL AND GEOLOGICAL SCIENCE AND ENGINEERING: ADVANCES IN ENVIRONMENTAL AND GEOLOGICAL SCIENCE AND ENGINEERING | 2009年

关键词：

sediment basin; variabile porosity; subsidence;

D O I：

暂无

中图分类号：

X [环境科学、安全科学];

学科分类号：

08 ; 0830 ;

摘要：

There is a process of compactness of sediments in geological time determined by the subsidence of the sedimentation basin. This process is accompanied by a modification of the sediments porosity and a variation of their thickness. The determination of the decompacted thickness of the sediments is crucial for the analysis of the sedimentation basins in order to evaluate the subsidence and the sedimentation rate. The present paper elaborates a general method for the study and analysis of the porosity variation and sediment thickness in geological time.Our case study points out the fact that exponent of the variation law can have rational values, depending upon the analyzed sediment. The proposed mathematical model brings a substantial improvement to the precision of the calculus of sediment basins.

引用

页码：107 / +

页数：2

共 50 条

[41] A new 2-D sediment mathematical model
Lu, YJ
Chen, GX
Xie, LF
RIVER SEDIMENTATION: THEORY AND APPLICATIONS, 1999, : 783 - 788
[42] A Mathematical Model of Suspension Filtration With Formation of a Consolidated Sediment
Khuzhayorov, Bakhtiyor Kh.
Makhmudov, Jamol M.
Viswanathan, K. K.
Nazarov, Otabek U.
Begmatov, Tulkin I.
JOURNAL OF APPLIED MATHEMATICS, 2024, 2024 (01)
[43] Mathematical model for movement of high concentrated sediment in reservoirs
Zhang, Hong-Yi
Yang, Ming
Zhang, Jun-Hua
Deng, Hong-Liang
Shuili Xuebao/Journal of Hydraulic Engineering, 2001, (11):
[44] Sediment mathematical model for sand ridges and sand waves
Daming Li
Xiao Wang
Xin Wang
Yangyang Li
Acta Oceanologica Sinica, 2016, 35 : 141 - 149
[45] MATHEMATICAL MODEL FOR SEDIMENT TRANSPORT CAPACITY OF HYPERCONCENTRATED FLOW
CAO Ruxuan
WU Peian
REN Xiaofeng and LIU Mingyun
International Journal of Sediment Research, 1994, (01) : 63 - 76
[46] Some problems on mathematical model of sediment transport in Estuary
Sun, Zhi-Lin
Ni, Xiao-Jing
Xu, Dan
Nie, Hui
Zhejiang Daxue Xuebao (Gongxue Ban)/Journal of Zhejiang University (Engineering Science), 2015, 49 (02): : 232 - 237
[47] A mathematical model of the generalized calcium buffer in cardiomyocytes
Solov'eva, OE
Markhasin, VS
Romanchenko, TY
Katsnelson, LB
BIOFIZIKA, 1999, 44 (01): : 91 - 101
[48] Study on the generalized mathematical model of noncircular gears
Tsay, MF
Fong, ZH
MATHEMATICAL AND COMPUTER MODELLING, 2005, 41 (4-5) : 555 - 569
[49] Generalized Mathematical Model of the Grain Drying Process
Myhan, Ryszard
Markowski, Marek
PROCESSES, 2022, 10 (12)
[50] New generalized mathematical model of milling force
Zhongguo Jixie Gongcheng, 2 (41-44):

← 1 2 3 4 5 →