Optimal density determination of bouguer anomaly using fractal analysis (Case of study: Charak area,IRAN)
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2013, Vol 2, Issue 1
Abstract
In exploration geophysics the main and initial aim is to determine density of under-research goals which have certain density difference with the host rock. Therefore, we state a method in this paper to determine the density of bouguer plate, the so-called variogram method based on fractal geometry. This method is based on minimizing surface roughness of bouguer anomaly. The fractal dimension of surface has been used as surface roughness of bouguer anomaly. Using this method, the optimal density of Charak area insouth of Hormozgan province can be determined which is 2/7 g/cfor the under-research area. This determined density has been used to correct and investigate its results about the isostasy of the studied area and results well-coincided with the geology of the area and dug exploratory holes in the text area .
Authors and Affiliations
Hamid Reza Samadi
Keywords
Related Articles
- EP ID EP651179
- DOI 10.24297/jam.v2i1.6539
- Views 198
- Downloads 0
Positive Position Feedback Controllers for Reduction the Vibration of a Nonlinear Spring Pendulum
In this paper, the two positive position feedback controllers (PPF) are proposed to reduce the longitudinal and angular vibrations of the nonlinear spring pendulum system which simulated the ship roll motion. This descri...
Symmetry problem 1
A symmetry problem is solved. A new method is used. The idea of this methodis to reduce to a contradiction the PDE and the over-determined boundary data on the boundary.The new method allows one to solve other symmetry p...
On pseudo-slant submanifolds of nearly trans-Sasakian manifolds
This paper consist the study of pseudo-slant submanifolds of nearly trans-Sasakian manifolds. Integrability conditions of the distributions on these submanifolds are worked out. Some interesting results regarding such ma...
UNIT FRACTIONS AND THE ERDÖS-STRAUS CONJECTURE
This note considers some aspects of finite sums of unit fractions, including associated recurrence relations and conjectures in the context of experimental mathematics. Unit fractions provide a unifying theme.
Modelling and Analysis of HIV/AIDS Menace using Differential Equations
Mathematical models play important role in understanding the population dynamics of HIV/AIDS. In this study, a mathematical model is formulated for a community which has the structure of two classes with different levels...