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USC - PTE - 586
Assignment 3: Gas well forecasting applicationAsal Rahimi Zeynal USC ID: 8861-27-26281. Designing an artificial neural network at first needs to be trained for providing activationfunctions and weights. As our hourly data we have gas flow rate, water f
USC - PTE - 586
Farnaz Eskandar Khalaj PTE 586 HW#2Imagine that you want to predict or forecast the gas rate in a gas well for the next 12 hoursYou have hourly data for the past six months of the following quantities: (1) gas flow rate,(2) water flow rate, (3)well hea
USC - PTE - 586
Gregory ShinPTE 582September 15, 2010Homework Assignment 31.I would design an artificial network with three layers, the input layer, the hidden layer,and the outer layer. The input layer would have 5 nodes, the hidden layer would have 3 nodes,and t
USC - PTE - 586
Ibrahim Alabdulwahab !USC ID: 8935977990PTE586 | HW#31.FirstIwillselecttheNNarchitecturewhichdeterminesthemethodbywhichtheweightsareinterconnectedinthenetwork;mostcommonlyusedisthemul$layerandnormal feed forward.LearningAlgorithm:Toprocesstheinp
USC - PTE - 586
Fall 2010 PTE 586 Assignment 3Gas Well Forecasting ApplicationJingran Ma 1549-6714-021. Explain how would you design and train an artificial neural network to forecast theGas Rate.The gas flow rate, which is to be predicted, should play the role of o
USC - PTE - 586
1. Explain how would you design and train an artificial neural network to forecast the Gas Rate?I would design my ANN by making my inputs be the average of a 12 hour increment. For gasrate I would have to look at the historical data and collect 12 hour
USC - PTE - 586
Assignment 3: Gas well forecasting applicationImagine that you want to predict or forecast the gas rate in a gas well for the next 12 hours.You have hourly data for the past six months of the following quantities: (1) gas flow rate, (2) water flow rate,
USC - PTE - 586
Miguel SaldaaPTE-586HW#31. Designing a Neural Network to solve this problem would have inputs, which would be the fourvariables presented, hidden functions that do the summation and weighting of the inputs, thefinal output, which gives the forecast,
USC - PTE - 586
Mohamed ElsafihPE 586HW # 3 Imagine that you want to predict or forecast the gas rate in a gas well for the next 12 hours You have hourly data for the past six months of the following quantities: (1) gas flow rate,(2) water flow rate, (3)well head pr
USC - PTE - 586
;Vt\ ,\ t 'tValVIt>s '", Y'':.0bit s : c4V>"\t"\ ~1 tl 5c.~Ivtj V)oJ.,e:_ e.r~A tJ~t-I.$0).1~\'ti\nt '\'1)iAh.,+~Yt1i-ere te:shVc:1.50"~c.o n ~(; s-\-~l-eo\uy-esd~I-'>Jhi11' 1 t:cL-\-~IS~.~e(12-\I~y.~t
USC - PTE - 586
PTE586 Assignment 3Nitshakhan Jitpipatpong1. Design elapsed time after wells first production as anotherparameter, Time. With other 3 parameters given (excluding gas flowrate), use 4parameter inputs. That means well have four input nodes. To keep i
USC - PTE - 586
Assignment 3Raed Alouhali2628757577Q1 Design a Network that collect hourly gas rate,water flow rate, well head pressure, and wellhead temperature for the past six months inchronological order. Calculate the trend for declining in gas flow rateas
USC - PTE - 586
1. Iwillhavetohaveseveralinputstoassistbuildingtheneuralnetwork.Myinputswouldbeperviousgasflowrate,waterflowrate,wellheadpressure,andwellheadtemperature.Iwilltraintheneuralnetworkthroughasupervisedlearningbygivingthevaluesoftheinputorthedatafoundinthe
USC - PTE - 586
1.The variables in this problem are:Gas Flow Rate: GFR, Water Flow Rate: WFR,Well Head Temperature:WHT, Well Head Pressure: WHPPhysically GFR strongly depends on WHP, to a less extent depends on WHT and has a weak dependencyto WFR (In the trained neu
USC - PTE - 586
1-For designing an artificial neural network , first of all, we should provide theactivation function and weight for data. for this purpose, we should train ourneural network.For input data we have water flow rate, well head temperature, well headpres
USC - PTE - 586
Tayeb A. TaftiAssignment No.2PTE 586 Dr. AminzadehPTE-586 - Prof. AminzadehIntelligent and Collaborative Oilfield SystemsCharacterization and ManagementTayeb A. TaftiFall 2010Tayeb A. TaftiAssignment No.2PTE 586 Dr. Aminzadeh1) We are trying to
USC - PTE - 586
PTE 586Homework #3Tracy Lenz9/16/2010Assignment 3: Gas well forecasting application Imagine that you want to predict or forecast the gas rate in a gaswell for the next 12 hours You have hourly data for the past six months of the followingquantitie
USC - PTE - 586
PTE 586HOMEWORK 3: GAS WELL FORECASTINGAPPLICATIONUCHENNA UGWU1.The network will be realized using a Multilayer Perception(MLP) topology. This is asupervised learning network were known examples of input patterns andcorresponding outputs are offere
USC - PTE - 586
HW#3PTE 586Waleepon SukarasepID : 1506042814Question 1 ANN Model Design Selecting the ANN Architecture Construct Learning Algorithm Established Activation RuleQuestion 1 Training ANN Development process is to divide data into training set & tes
USC - PTE - 586
PTE586 Assignment 3 Zhefeng, Zhang Sep, 15 2010 1.Explain how would you design and train an artificial neural network to forecast the Gas rate Because of the known values, an ANN can be designed
USC - PTE - 586
Petroleum EngineeringHow will you push yourself further?How will you build on past accomplishments?At Chevron, we believe that the answer is collaboration talented individuals like yourself working in concertwith other exceptional professionals.Ever
USC - PTE - 586
Application for Student EmploymentDate: _ /_ /_Name: _ USC ID#: _E-mail: _Date of Birth: _/_/_ Major: _Year: _Local Address:Permanent Address:____________(City)(Zip)(State)Phone:_CWSP Funding Available (Work Study): Yes(City)(Zi
USC - PTE - 586
AggregatorsAggregatorsData FusionAggregatorswithAttributesAttributesAggregatorsUncertain and Incomplete InformationUncertain and Incomplete InformationAggregation treeAggregation treeAttributesMasoud NikraveshCITRIS Director Computational Sc
USC - PTE - 586
USC Petroleum Engineering Program/Department of Chemical EngineeringPTE 586Intelligent and Collaborative OilfieldSystems Characterization and ManagementLecture 5:Genetic Algorithms and other Optimization MethodsFred Aminzadeh,September 30, 2010Ou
USC - PTE - 586
Home Work 5Submitted by:-Abhinav PurohitAns 1)A Radial Basis Function Neural Network (RBFN) is used for this problem which is the mostdurable feed forward neural network With the help of reinforced or supervised learning thisneural network would be t
USC - PTE - 586
Multiple Aggregation TeesMasoud Nikravesh and Zhiheng HuangElectrical Engineering and Computer Science,University of California at BerkeleyCA 94720, USA.cfw_nikravesh, zhiheng@cs.berkeley.eduAbstract. In order to fit real-world data and represent th
USC - PTE - 586
PTE 589Advanced Oilfield Operations withRemote Visualization and ControlFred AminzadehResearch Professor, USCLecture 2,General overview &Highlights of the CourseJanuary 21, 2010From the Course Topics Visualization to Help Integration Visualizat
USC - PTE - 586
FundamentalsFundamentals of Oil and GasExploration ProductionExploration & ProductionFred AminzadehJuly 20091History of PetroleumFirst Use: Egyptians: oil to preserve mummies Chinese: natural gas for fuel Babylonians: oil to seal walls and pave
Oregon State University - CS - 534
ReviewofLinearAlgebraandVectorCalculusAdoptedfromnotesbyAndrewRosenbergofCUNYLinearAlgebraBasicsWhatisavector?Whatisamatrix?TranspositionAddingmatricesandvectorsMultiplyingmatrices.Definitions Avectorisaonedimensionalarray. Wedenotevectorsasbo
Reed - PHYSICS - 100
GENERAL PHYSICS IPHYS 100LECTURE & QUIZ SCHEDULESpring 2012johnny powellDepartment of PhysicsReed College, Portland, OR 97202Week ofTopicsSections inLabsText - Giancoli23 JanL #1 Introduction to Maxwells eqsNo labCourse operation Honor Prin
Waterloo - STAT - 340
Winter 2011 Version 1Stat 340STAT 340 - Winter 2011 Version 1In this exam please assume the following:1. All Condence Intervals and Hypothesis Tests are at a 95% and 5% level respectively.2. You are marked according to the clarity and completness of
Waterloo - STAT - 340
STAT 340 W12 Tutorial 4 Part BThe following 3 data points are assumed to be from a N(0,1) distribution.-1, 0, 2a) Calculate the KS distance.b) What distribution should we generate our simulated data from?c) The following is data that was generated fr
Waterloo - STAT - 340
STAT 340 W12 Tutorial 4 Part Ba)abs(pnorm(0)-1/3);abs(pnorm(0)-2/3);abs(pnorm(-1)-1/3);abs(pnorm(-1)-0);abs(pnorm(2)1);abs(pnorm(2)-2/3)[1] 0.1666667[1] 0.1666667[1] 0.1746781[1] 0.1586553[1] 0.02275013[1] 0.3105832So the KS distance is 0.3105832
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 1 - Part ATutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downlo
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 1 - Part BTutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downlo
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 2 - Part ATutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downlo
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 2 - Part BTutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downlo
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 6Tutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downloadable fr
Waterloo - STAT - 340
W12Stat 340STAT 340 - W12 - Tutorial 6 - Part BTutorials are NOT handed in for marks. However, solutions to Part A can be obtained frominstructors/TAs only. Part B solutions will be posted online and covered in tutorial.Using R, a free program downlo
Waterloo - ACTSC - 446
STAT/ACTSC 446/846Assignment #5 (due April 2, 2012)(in M3-4009 between 2:00 and 3:00 pm)1-3. Problems from the textbook:Chapter 13: 13.5, 13.14, and 13.164. Using the risk-neutral pricing formula, nd a closed-form expression for the price at time t =
Waterloo - ACTSC - 446
Problem 2: (With method presented in class)0.2390From time 1 to 2,0.446710.842010.4425From time 2 to 3,0.84200.4425100.382510.38259.9425+(2,1) = 0.8420 3 (2,3) = 0.4467 > (2,1) = 0.3825+(1,1) = 0.4467 2 (1,2) = 0.2390 < (1,1) = 0.4425Case
Waterloo - ACTSC - 446
Q4.Q5. ) o/= d t .7 'd3'/,'= Q7== 'aJ 2f)'@ y^''`nf/r 8f f^r v ;D)'; 0,/7F a pJ) =t3 /`) u / /r / / Fa0`), & ug s-jV a/rr`)J?D"rz-/h | , /y' :~` Rm=/o/cl
Waterloo - ACTSC - 446
Problem 1. The processZt =t0es dBshas an integral representation with u = 0 and v (s) = es . The process cfw_Xt can beobtained from cfw_Zt through the transformation Xt = g (t, Zt ) withg (t, z ) = et [x + z ],for which we havegt = et [x + z ],
Waterloo - ACTSC - 446
STAT/ACTSC 446/846Assignment #2 (Solution)Exercise 9.3: Solution1. We can calculate an initial investment of:800 + 75 45 = 770.This position yields $815 after one year for sure, because either the sold call commitmentor the bought put cancel out the
Waterloo - ACTSC - 446
Monte Carlo methods for option pricingMotivation: using the risk-neutral approach, options can be valued using the formulaX (0) = EQ (erT X (T )where X (T ) represents the options payo at time T . When the above expectation cannot becomputed exactly,
Waterloo - ACTSC - 446
Question 11.9Stock Priceudrhkp1001.10.90.080.251000.60100673 months->1 time-stepS100P 5.891060.5B -44.1089SPB1101000SPB900006 months->2 time-stepsS100P 7.287963 0.618561B -54.5682S110P 12.3712254 0.95454545B -9
Waterloo - ACTSC - 446
STAT/ACTSC 446/846ASSIGNMENT #4 Solutions (Nov 30, 2007)Exercise 1: Practice of Itos Formula (Solution)(a)1dYt = 0 + 3Xt2 dXt + 6Xt (dXt )22= 3Xt2 (dt + dWt ) + 3Xt 2 dt212= (3Yt 3 + 3Yt 3 2 )dt + 3Yt 3 dWt(b)1dYt = 2tdt + 4e4Xt dXt + 16e4Xt
CUNY City - ECO - B9520
A s of 8/2 7 /201 1C ity College of Ne w York (CUNY)G raduate Level - A ccountingF ALL 2011 : E CO B 9520I nstructor : J oseph J . L iberatore, CPANUMBB9520SECTUCODE2940LMTDAYST,THSTARTS ENDS6:30-8:10 PMBLDGSHROOM378DESCRIPTIONACCOUNT
CUNY City Tech - ECON - B9520
November/December 2011Audit Committee BriefTax Complexities Drive Audit CommitteeOversightTax processes oftendevelop outside ofexisting enterprise-wideplatforms, so the moreestablished financialreporting environment,controls, and governancemay
Irvine Valley College - MATH - 4A
l( 0.",",\ L.\-\ I>-~t./ A~"-(\~~"- \)\I"'Y:;:- ( )( I1,i ) "'"a =' )('-\-.',H5 .!\-.J ~. T~. ~("U.1C )6.lL)(1'1.)'C '"~ \l:>3 ~zIj, \1 ~l H H,.;!:('.X2+ \too',-f.r\j ~\"-~cl i\,-~ "'e.)( : \ ~'>9">o~9=. 2.1\/lTt\ J~
Irvine Valley College - MATH - 4A
fr-iIIr~I8 =-r-r-. -,C:,-) \( w"'S"1-'_'\ tf \1sc.D ~(J:~\Jv\\>)=e.c:)Ie=r-:-:=.- ')Ii'-=-,'--(-=S-.-\ .--1+-\/-.-\/II---- -O. S' <0~-~-~'~-~\~-~,o~~--f--o~\,-.-.-.-.--~-~-L (ACoL. \) 0 ) I,>Q ~C
Irvine Valley College - MATH - 4A
~"'"Lcfw_(.\Mu.Th('0"\( \/- ~)eJd '. Pr-,e,\ -:"-.L.2,(S)~'L = \'Y\& ,C =(LI,o,r=(1:)-t-\-+-'-f"2--_~)'L.i,-=-]:2'1L.f\-(~7f'~~\ ~fi"L/--I-I-c: I. ~. \j2.0r---i:.:>'S,c-)-~j'2~W~S- Y)-iTq' -:0-3-20
Irvine Valley College - MATH - 4A
C_=c.\t(~)~rc.~W _ =_3t:.!-,\2 '._X 2.C-.=(.p t':> ')).~\.\c.0\.u\~ ll.\\-e:.'I'()(\':\)~(\1-\)(x+)Xi-.k).,,~-. ---. x= ~ .G)t(:.--\-V)L w)I,z:.).',Q'j.'~v-)~z:~Q)uoh_._-_.n~.lr.,"\-:2 \'W.'1) -? (I 1-l ')ujx
Irvine Valley College - MATH - 4A
cv/0\.Vn>.l.o \~)lc.rC\.\W-.,()(.\ ()-) t II ,)Y. '2.b)A-o;.)V\)l~(.,.'i) - ~ :((-_~)\\'-'IA.J0 ~s\6.\.c-~o-1,-'12-12-)<-=-0I(Y+-1 ~-=:2.( )( \ '1) -) (. I d)X- ~2.It\.~)(!."'\?.1~D .-: _1)<2,=-1'1z-\\-\ \'-L' ~