Keywords:Tectonic of Lithospheric Plates, GPS systems, prediction of earthquakes.

Similar documents
INTERNATIONAL JOURNAL OF ADVANCED RESEARCH IN ENGINEERING AND TECHNOLOGY (IJARET) AN APPLIED TWO-DIMENSIONAL B-SPLINE MODEL FOR INTERPOLATION OF DATA

A simple algorithm for Optimal Control problems governed by Non-linear Hammerstein Integral Equations

jfljjffijffgy^^^ ^--"/.' -'V^^^V'^NcxN^*-'..( -"->"'-;':'-'}^l 7-'- -:-' ""''-' :-- '-''. '-'"- ^ " -.-V-'.'," V'*-irV^'^^amS.

Laplace Transform. Definition of Laplace Transform: f(t) that satisfies The Laplace transform of f(t) is defined as.

Hybrid Fuzzy Convolution Model Based Predictor Corrector Controller

Science & Technologies GENERAL BIRTH-DEATH PROCESS AND SOME OF THEIR EM (EXPETATION- MAXIMATION) ALGORITHM

THE LOWELL LEDGER, INDEPENDENT NOT NEUTRAL.

ANALYSIS OF FLUID-SATURATED POROUS MEDIA IN TWO DIMENSIONS UNDER EARTHQUAKE LOAD

X-Ray Notes, Part III

Chapter 2. Review of Hydrodynamics and Vector Analysis

Observations on the transcendental Equation

Chapter Simpson s 1/3 Rule of Integration. ( x)

ONE APPROACH FOR THE OPTIMIZATION OF ESTIMATES CALCULATING ALGORITHMS A.A. Dokukin

TWO INTERFACIAL COLLINEAR GRIFFITH CRACKS IN THERMO- ELASTIC COMPOSITE MEDIA

THE WEATHER f. Rain,' colder by night. New Jersey Advocate APPEALING! BENEFK VOL. XVIII. SERIAL NO Among- Those Present SIOUN AUTO CUPS

^ :" j ' ^ ' ' 7 ' . irnoere admh^dn. In tosea his. i^ll ^ A^ik A A 4 A A> t-y 1/ I t/ f ^ . «*^ :" -". n"oat"pt) A T JJi -t-vxa.

Discrete random walk with barriers on a locally infinite graph

Integral Solutions of Non-Homogeneous Biquadratic Equation With Four Unknowns

itkiblt t m 'he Hoiiohll e rain. pwettiflice. be very acceptable. - COMMERCIAL PRINTING OFFICE. i BOOK AND JOB PRINTING XCB (u S00 $1200 Jj - - THE

The stress transfer calculations presented in the main text reports only our preferred

ERASMUS Application form for entry Please use BLOCK CAPITAL letters.

FRACTIONAL MELLIN INTEGRAL TRANSFORM IN (0, 1/a)

Numerical Methods using the Successive Approximations for the Solution of a Fredholm Integral Equation

Mat e h a m t c i a lmo e il of a r T a v n er e s e S ar Defor a m t o i k S e h l T ory 2. M T T E si ce e m t n Mo e d sl. 30 www. jier.

Adver-isemen- suliber, 8 nries) PLAIN AND FANCT. forrip Sailora. starts, gtorlling5,'tv.to 'gtl. Waikiihalulu Water Lots! LARGE AND COMMODI- -,

GENESIS. God makes the world

ISS IN DIFFERENT NORMS FOR 1-D PARABOLIC PDES WITH BOUNDARY DISTURBANCES

Free Vibration Analysis of Thick Functionally Graded Rectangular Plates Using Variable Refined Plate Theory

UBI External Keyboard Technical Manual

Three-Phase Voltage-Source Converters

Stability analysis of sampled-data fuzzy-model-based control systems

Fundamental Solutions for Micropolar Fluids

Representation of Solutions of Linear Homogeneous Caputo Fractional Differential Equations with Continuous Variable Coefficients

P-Convexity Property in Musielak-Orlicz Function Space of Bohner Type

Quantum Chemistry. Lecture 1. Disposition. Sources. Matti Hotokka Department of Physical Chemistry Åbo Akademi University

". :'=: "t',.4 :; :::-':7'- --,r. "c:"" --; : I :. \ 1 :;,'I ~,:-._._'.:.:1... ~~ \..,i ... ~.. ~--~ ( L ;...3L-. ' f.':... I. -.1;':'.

TEACHERS ASSESS STUDENT S MATHEMATICAL CREATIVITY COMPETENCE IN HIGH SCHOOL

Chapter Trapezoidal Rule of Integration

12781 Velp Avenue. West County B Rural Residential Development

ELEC 6041 LECTURE NOTES WEEK 3 Dr. Amir G. Aghdam Concordia University

DIFFERENCE EQUATIONS

P a g e 5 1 of R e p o r t P B 4 / 0 9

A Fusion Method of Fault Diagnosis Based on Nonlinear Spectral Analysis

Derivation of the Metal-Semiconductor Junction Current

700 STATEMENT OF ECONOMIC

State The position of school d i e t i c i a n, a created position a t S t a t e,

SIMULATING THE SOLUTION OF THE DISTRIBUTED ORDER FRACTIONAL DIFFERENTIAL EQUATIONS BY BLOCK-PULSE WAVELETS

H STO RY OF TH E SA NT

African Journal of Science and Technology (AJST) Science and Engineering Series Vol. 4, No. 2, pp GENERALISED DELETION DESIGNS

('(IMMr.lti'lAb I It I TI'J ;i tnn t - ' ".rt.r- - ; lire-- K. !llolplll fir on square, f r :h spice f J lir.e,.--, r quarter HAWAIIAN ISLANDS

Nonlocal Boundary Value Problem for Nonlinear Impulsive q k Symmetric Integrodifference Equation

11. Ideal Gas Mixture

176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s

Development of a Nodeless and Consistent Finite Element Method force method forever

A L A BA M A L A W R E V IE W

THE LOWELL LEDGER. X

Vibration control of a flexible structure with electromagnetic actuators

Analysis of error propagation in profile measurement by using stitching

x xi r 0. The most popular RBFs are given as follows: IUST International Journal of Engineering Science, Vol. 19, No.5-2, 2008, Page 21-26

PDF hosted at the Radboud Repository of the Radboud University Nijmegen

Differential Equation of Eigenvalues for Sturm Liouville Boundary Value Problem with Neumann Boundary Conditions

Hyperbolic Heat Equation as Mathematical Model for Steel Quenching of L-shape and T-shape Samples, Direct and Inverse Problems

Physics 232 Exam II Mar. 28, 2005

Chapter #2 EEE State Space Analysis and Controller Design

Instruction Sheet COOL SERIES DUCT COOL LISTED H NK O. PR D C FE - Re ove r fro e c sed rea. I Page 1 Rev A

Modeling and Predicting Sequences: HMM and (may be) CRF. Amr Ahmed Feb 25

T h e C S E T I P r o j e c t

(ril"s::lli '*Y, ,dr4{n. w.j. ",;:ii:{..._, I i,ai I. AOEP'IIICKOTO MyHI4TIUIIA.JTbHO O PAI,rOrrA nepmckoto KpA.fl TIOCTAHOBJTEHPIE

STOCHASTIC CALCULUS I STOCHASTIC DIFFERENTIAL EQUATION

Maximum likelihood estimate of phylogeny. BIOL 495S/ CS 490B/ MATH 490B/ STAT 490B Introduction to Bioinformatics April 24, 2002

and SUMMIT RECORD SUBOMT,N.'j., TUESDAY AFTERNOON, FEBRUARY II, 1930

AN ALGEBRAIC APPROACH TO M-BAND WAVELETS CONSTRUCTION

CONSTACYCLIC CODES OF LENGTH OVER A FINITE FIELD

VANCOUVER NURSE SLASHED BY CRAZED MEXICAN, DIES

Dynamic Classification for Video Stream using Support Vector Machine

Chapter #2 EEE Subsea Control and Communication Systems

T Promotion. Residential. February 15 May 31 LUTRON. NEW for 2019

APPLICATION OF A Z-TRANSFORMS METHOD FOR INVESTIGATION OF MARKOV G-NETWORKS

CH 45 INTRO TO FRACTIONS

DERIVING THE DEMAND CURVE ASSUMING THAT THE MARGINAL UTILITY FUNCTIONS ARE LINEAR

Root behavior in fall and spring planted roses...

Current Programmed Control (i.e. Peak Current-Mode Control) Lecture slides part 2 More Accurate Models

OH BOY! Story. N a r r a t iv e a n d o bj e c t s th ea t e r Fo r a l l a g e s, fr o m th e a ge of 9

First assignment of MP-206

Stillma. Uun. B. Al.'ca ha. already her cargo. - CALENDAR. Island Notes. ua.. Eo'" e"'lej- - :" THE PAOIPXC P. C ADVERTISER CO. i&tilistmtnts.

DETAIL MEASURE EVALUATE

Ch. 22: Classical Theory of Harmonic Crystal

Calculation of Effective Resonance Integrals

2. Elementary Linear Algebra Problems

A NEW ALGORITHM FOR SOLVING FULLY FUZZY BI-LEVEL QUADRATIC PROGRAMMING PROBLEMS

Software Process Models there are many process model s in th e li t e ra t u re, s om e a r e prescriptions and some are descriptions you need to mode

J. Org. Chem., 1997, 62(12), , DOI: /jo961896m

Integral Equations and their Relationship to Differential Equations with Initial Conditions

4. Runge-Kutta Formula For Differential Equations

C5 PRO Ignition Kit. Instruction manual with visual guide for Magneto style distributor kit

CHARACTERIZATION FROM EXPONENTIATED GAMMA DISTRIBUTION BASED ON RECORD VALUES

EX. WOODS 7.37± ACRES (320,826± SQ. FT.) BM# EX. WOODS UNKNOWN RISER 685

LOW VOLTAGE FROM CABLE TRAY DRAFT 2 37 WAGO END PLATE - -

4. Runge-Kutta Formula For Differential Equations. A. Euler Formula B. Runge-Kutta Formula C. An Example for Fourth-Order Runge-Kutta Formula

'5E _ -- -=:... --!... L og...

Transcription:

Te Reer of Loper Ple Teo of e Er o e Be of D of Seoo GPS Se e Solo of Prole of El Teor d e Erqe Predo L.. glo Ie of Me of S of re SUMMRY: Moder ee oe e re of rog erqe e Loper Ple eo of e Er 95% of e erqe. Te eee of dee e of eoo d oder elle GPS e per o follo e eor of e Er Loper Ple d epre pr perel prlrl o ere e dplee of po o e fl rfe of e Loper Ple d epre pr d follo er ge e. I r per o deere e re-r e of e ple d follo ge e ge e erl. Te orrepodg oll ree-deol prole of el eor oled. I proed e olo eoe ell e e e fo eerg e odr odo rele o dplee re polol. ollog e d of e re-r e ge of Loper Ple pole o gle o ore eodgero oe of e Er e ge oe. Keord:Teo of Loper Ple GPS e predo of erqe.. ITRODUCTIO Te oder ee oe e re of rog erqe e eo of Loper ple of e Er 95% of erqe Po e l 97 Kr 98. d re e Loper ple of e Er? I o e ple Er o oogeeo e Er rd = 678 d o of e er r pper d loer le; oer d er erel eled o e e of e geologl d oer ego. rle e eell dffere peed of propgo e ler of logdl Vp d ro er e V re e de fere of dfferee of ee ler. Te poer e of e er r o e oe ge fro o 7 e oe fro 5 o 5. Te er r oled fro e pper le Mooro Moo erfe.e. e order o e peed of e logdl el e ree p-le p o e le oer 8e. ere e er r ll 6-7 e. Vp=74e. I e od of e er r ree lere re oled e rer: I edel ler Vp 5 e. = 5 II gr ler Vp 6 e. = 4 III l ler 65 Vp 74 e. =5. Te er r d pr of e pper le p o e order o o pere lled Lopere. Te Lopere pl o oe g pee re lled ple. Te ere of e ple ge fro dred p o oe od. Te gge Loper ple of e Er re:

rd Er Id-rl fr So-er or-er Pf lppe ol r d oer Loper ple. Te geogrp of e e of e errerl gloe po o e f e oerelg or of e erqe re groped o relel leder oe e oe e d eo e of re l red o er o of dere o e oer Loper ple re eed o rele dplee log er og rfe. To pe of eo oee re dged: lo er d q p-le oeed e erqe. I e e of e e proe of lo ro deforo e reg rl le -4 d Re d 47-5 rg o glol dero e pr of e lo of e gre poel of eerg oled e for of olе P logdl or prr d S eodr or er e pred peed Vp d V. V p E V G E.5 V V. 7V l Vp V. p W e elp of e peed Vp V e epeer of e erqe fo deered. Hg e d for ree e o o lg e e ple e epeer of e erqe deered gre ee. ro e ed oe e derled pore of deero of re-r e of e Er Loper ple d e oorg of ge e follo. or pole o e erg d of e rer dee e of e eg eoo d elle GPS e prlrl ere e le of e po dplee of e Loper ple rfe. I e pper e olo of e orrepodg ree-deol prole of el eor for oelered ple d llered pe fro ple perg o fd re-r e of e ple or e pe o e e of e d of eoo d GPS e re fod. Te orrepodg prole oll odr-le prole e odo e re re ol ge o e fl rfe of e ple or e pe e orrepodg ree eor opoe re eql o ero e le of e po of rfe e d of eoo d GPS e re o. B e fod olo e e oppor o follo e ge of e re-r e d reel e rl e e ell ple.. THE BSIC EQUTIOS D ORMULTIO O THE BOUDRY-VLUE PROBLEM Le e pe fro ororop ler opg re D { : } g.. I reqred o fd e olo of e eqo d orrelo of ree-deol prole of el eor g o o e ole fore prlrl e eg of e ler d eperre o Del-e odel glo 997 Le 98:

... e ; 44 66 e. der e odr odo. d der e odo of fll o eee e ler for ler re re e for of H H H... H H. ere re e ree eor opoe re e ee of e ler re e o of el re e dplee eor opoe re e oeffe of e eperre eeo e eer e odo Eq.. preer rerg e ree d dplee le for efored ge e.e. e oe of e e e deo of e o d GPS e ere oded. gre. Pe fro ororop ler

Te odo o e lerl rfe of e pe re o defed oreel ler ll e o e olo of odr ler pe orrepod o e.e. olo deree ql epoell e reog fro e lerl rfe o e de e pe. I prl pplo e odr ler ll egleed.. THE SYMPTOTIC SOLUTIO O THE PROBLEM I order o ole e e p odr-le prole e eqo d orrelo Eq.. e p o deole rle d dplee. rel glrl perred e rele o ll preer oed. Te olo of e Eq.. oed of e olo of e er prole I d e odr ler I glo 997 fe. 976. Te olo of e er prole og e for of glo 997 glo 8 M. ere d ler e oo M e g e repeg de egеr le fro ero o e er of pproo M. Sg Eq.. o e rfored ordg Eq.. e Eq.. d eqlg e eqo e oeffe der e e degree for deero e ge e e... ; ; ; e. 66 44 Se Eq.. per egro rel e e

66.4... 44 ere d.5 44 d d d... Q I geerl e e olo Eq..4 Eq..5 o 6 o fo.. re qel deered fro odr odo Eq.. d 6- odo of e o Eq... We oder e proe of lo of rl deforo q e eqo of eqlr e ee ed Eq... Te eod per o oder d prole ell. We dere e proedre of fo of odo Eq.. Eq... fr e le of e fr ler re deered e of e fo of e odo Eq.. glo. Ug e forle Eq.. Eq..4 Eq..5 d fg e odo Eq.. e e

.6 Hg e olo Eq..6 e orrepodg forle Eq..4 Eq..5 e ree re deered. So e le of e fr ler ere opleel deered fer e fo of e odo Eq... Hg e le of e ree d dplee of e fr ler e of fo of e o odo Eq.. eee e fr d eod ler ll e dered le of e eod ler re deered. Te g e o odo Eq.. eee e eod d rd ler e ree d dplee of e rd ler re deered d ler e e e le of e re of e ler re deered. I geerl e e fo of e odo Eq.. for rrr ler rg o e olo of e follog rerre eqo 44 ; ; ;.7 H H fro ere d fro e forle Eq..4 follo ; ; 44.8...

or e fr ler e e e olo Eq..6 e fro Eq..8 e olo for e eod ler ll e deered e olo of e rd ler deered e.. T e odo Eq.. Eq.. red o o e ffe for deero of ll e dered le of ll e ler. ro ere follo e olo of e odr ler I ll e deered depedel d ll reoe oordo e fg e odr odo o e lerl rfe. deoed oe prl pplo rle e odr ler egleed. 4. O MTHEMTICLLY EXCT SOLUTIOS If e fo eerg e odr odo Eq.. re polol fro e ered proe of deero off o er pproo depedg o e degree of e polol. rel e o ell e olo e er prole. or e llro of ee d oe e olo of e odr prole Eq.. Eq.. ll e rog d 4. Ug e forle Eq..6 Eq..8 e o e oed e pproo ll e dffere fro ero. Cllg ee pproo for ree-lered pe ordg o e forle Eq.. Eq.. e follog e olo ll e oed: e le of e fr ler 66 4. e le of e -rd ler...

66 4. O e e of e oo reglre forle Eq. 4. Eq. 4. o dffl o re o e e olo of e er prole for -lered pe. or e pe of e fe gel deo loe o e lerl rfe o olo e olo of e odr ler old e dded. Te oe rog proper of e olo e por ppled gfe. Rell le for e oe of e e d of e o d GPS e o po of e fl rfe of -lered pe fodo-e. Te e dplee of e fl rfe e repreeed e for of Lgrge polol 4.4 ere e prod. Sg Eq.4.4 o e forle Eq.. Eq.. Eq..4 Eq..8 fer e fl er of ero e deere ell e olo of e prole orrepodg o e deo of e o d GPS e.e. e re-r e of e ole pe orrepodg o e. Moder opol ool deere olo fe e. Codg e oorg of e olo e d oerg e ge of e re-r e of repole rre oro re e dgero oe e fll repreeo o e oro re e e opoed d e pol of rl o re e reeled. 5. COCLUSIO Moder ee l rele e eergee of rog erqe o Loper ple eo of e Er 95% of erqe. I pper e prole of deerg re-r e of Loper ple ed o eqo d relo of e ree-deol prole of el eor d d of e o d GPS e odered. Te orrepodg o-ll ree-deol prole oled e po eod. Te d fro GPS e d e o o e le of dplee of po of e fe rfe of ple pproed Lgrge polol d e orrepodg ell e olo of e erl prole dered. Trg e eor of re-r e of Loper ple oer e oorg prode oppor for elg e ple d e of rl re-r e ledg o glol

dero. Togeer e l of olo peoe opg erqe ope for predo rog erqe. KCOWLEDGEMET Te ego flflled e ppor gr -46 of Se Coee of See of re. REERECES Po X. Le ree J. Bo J. 97. Ple eo. Eleer. Kr K. 98. Erqe Me. Crdge Uer. Pre Crdge. glo L.. 997. po eor of orop ple d ell.. Moo. Le S.G. 98. Teor of el of orop od.. Moo. glo L.. 8. po Meod for olg ree-deol odr le prole of d d of T Bode. Proeedg of e UTM Spo o e Relo of Sell Ple Be d D Model. Sprger -. fe. K. 976. Meod of perro. Mr. Moo. glo L... O oe l of ree-deol prole of el eor for ple. Proeedg of. Rde Mel Ie of Georg. Vol. -.