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and try to estimate The tendencyis to pnsh forward with the numericalcomputations be the accuracyof your resultsThis can sometimes done by seeingif the resultssatisfy to as be the back someconditionor equation a checkOr it n'ray possible substitute results into the originalequation checkthat it is actuallysatisfied to your to Finally you shouldbe prepared pertbrm numericalexperiments increase to problols Such experiawareness cornputatiorral of errorsand possibleill-conditioned the with a difl'erent step size or methodand mentsmay involve repeating computations analysis seehow our solution to changes We comparing results may employsensitivity the or when we changernodel parameters input valuesWe may want to try different numerion computathat havedif'tbrent theoretical foundations, based dit'terent arc cal algorithms propcl'ties stabilitycharacteristics and tional strategies, haveditferentconvergence or are When the resultsof numerical computations extrcmelycritical and may involve it to cconornic ramiflcations, is appropriate takespecial lossof humanlit'eor havescvere groups solvethesame to precautions This may involvethe ussof two or morc indepcndent problenr that theirresults canbe compared so of irr ancl Thc rolesof errorswill be a topicof cclncern analysis all sections thisbook to Wc will leavethcseinvestigations spccificsections

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DBMS_MACADM Procedure(s) CREATE_REALM RENAME_REALM UPDATE_REALM UPDATE_REALM_AUTH DELETE_REALM DELETE_REALM_CASCADE ADD_OBJECT_TO_REALM DELETE_OBJECT_FROM_REALM ADD_AUTH_TO_REALM DELETE_AUTH_FROM_REALM CREATE_COMMAND_RULE UPDATE_COMMAND_RULE DELETE_COMMAND_RULE

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AND DATAUNCERTAINTY BIUNDERS, MODELERRORS,

with most of thenuol'error are not dircctly connected Although the following sources havegreatimpacton the success a of mericalmcthodsin this book, they can sometimcs techmodelingeflbrt Thus, they must alwaysbe kepl in mind when applyingnunrcrical problcms nic;ues thc contextof real-world in

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We areall f'amiliar with gross errors, blundcrs theearlyyears or In ol'conrputcrs, erroneous numericalresultscor-rld sornetimes attributcd rnalfunctions be to ol'the cornputer itself, rnustbc attributcd humar to Today thissource ol'ernlris highly unlikclyandmostblundcrs impert'ection process Blunders can occur at any stageof the rnathernltical rnodeling and canconThey can be rvoicled <-rnly soundknowledge by tributeto all the otherconlponcnts err<lr of principles and of fundarnental and by the carewith which you approach designyoursolution to a problenr Blunders usually are in ol'rrurnerical rlethods This is nodoubt disr-egardeddiscussions are extentunavoidable Horve we ver, dueto thef actthat,try aswe may,rnistakes to a certain of can In believe thattherearea number waysin which thcir occurrcnce bc nrinimizecl parfor lrabits usetul ticularthegoodplogramnring tlratwereoutlinedin Chap3 areextrcmely mitigatingprogramnring blundcrs additiontherearc usually sirnpleways to check ln whethcra particular nunrerical methodis workingproperly Throughout lhis book,wc discusswaysto chcckthe results nurrerical of calculations

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variablereflecting the system'sbehavior,F is the forcing funcwhere a is the dependent variable tion, and nr is a parameter Note that for this simple casethereis no independent variesin time or space we because are not yet predictinghow acceleration models Equation( 13)has a numberof characteristics aretypical of mathematical that of the physicalworld a terms It describes naturalprocessor systemin mathematical It represents idealization an and sirnplification realityThat is the model ignoresnegof manif'estations Thus, ligible detailsof the naturalprocessand focuseson its essential minimal importance the secondlaw doesnot include the effects of relativity that are of when appliedto objectsand forcesthat interacton or aboutthe earth'ssurfaceat velocities and on scales visible to humans resultsand,consequently, be usedfbr predictivepurcan Finally, it yields reproducible posesFor example,if the force on an object and its massare known, Eq ( 13)can be usedto compLlte acceleration

Part II:

Becauseof its simple algebraicform, the solution of Eq (12) was obtainedeasily may be much more complex modelsof physicalphenomena However,other mathernatical techniques mathematical and either cannotbe solvedexactly or requiremore sophisticated than simple algebrafor their solutionTo illustrate a more complex model of this kind, Newton's secondlaw can be usedto determinethe terminal velocity of a free-fallingbody jumper (Fig 11)For this case, nearthe earth'ssurfaceOur falling body will be a bungee a model can be derived by expressing the acceleration the time rate of changeof the as (tluldr) and substituting into Eq (13)to yield r,'elocity it duF dt nr (14)

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