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 175
- Downloads 0
The Computational Approach for Recommendation System Based on Tagging Data
Recommendation approaches like a platform for learning algorithm. We can use some predicted values to put them in the data pipeline forlearning. There is a hard nuance of how to calculate the similarity measurewhen we ha...
Numerical Solution of Coupled System of Nonlinear Partial Differential Equations Using Laplace-Adomian Decomposition Method
Aim of the paper is to investigate applications of Laplace Adomian Decomposition Method (LADM) on nonlinear physical problems. Some coupled system of non-linear partial differential equations (NLPDEs) are considered and...
Theory of Linear Hahn difference equations
Hahn introduced the dierence operator Dq,wf (t)=(f(qt+w)-f(t))/(t(q-1)+w) in 1949, where 0<q<1 and w>0 are fixed real numbers. This operator extends the classical differance operator Vwf(t) = (f(t +...
Uniqueness for Entropy Solutions to fully Nonlinear Equations
Let X be a metric space, the space of measurable funtions, be a domain whith boundary and a(x; ) be an operator of Leray-Lions type. If andare nondecreasing continuous function on R such...
On the solutions of nonlinear second order differential equation with finite delay
The main aim of this paper is to study the approximate solutions, uniqueness and other properties of solutions of nonlinear second order differential equation with given initial values. A variant of the well known Gronwa...