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第76章 对火星轨道变化问题的最后解释(2/12)

sandhysicallymeaningfuldefinitionofthestabilityofourolarsystem.

mongmanydefinitionsofstability,hereeadottheilldefinition(ladman1993):actuallythisisnotadefinitionofstability,butofinstability.edefineasystemasbeingunstablehenacloseencounterourssomehereinthesystem,startingfromacertaininitialconfiguration(hambers,etherill&to&&anikaa1999).systemisdefinedasexeriencingacloseencounterhentobodiesaroachoneanotherithinanareaofthelargerillradius.therisethesystemisdefinedasbeingstable.enceforardestatethatourlaarysystemisdynamicallystableifnocloseencounterhaensduringtheageofourolarsystem,about±5yr.ncidentally,thisdefinitionmayberelacedbyoneinhichanourrenceofanyorbitalcrossingbeteeneitherofaairoflastakeslace.hisisbecauseeknofromexeriencethatanorbitalcrossingisverylikelytoleadtoacloseencounterinlaaryandrotolaarysystems(oshinaga,okubo&&akino1999).fcoursethisstatementcannotbesimlyaliedtosystemsithstableorbitalresonancessuchastheetune–lutosystem.

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1.2reviousstudiesandaimsofthisresearch

nadditiontothevaguenessoftheconcetofstability,thelasinourolarsystemshoacharactertyicalofdynamicalchaos(ussman&&isdom1988,1992).hecauseofthischaoticbehaviourisnoartlyunderstoodasbeingaresultofresonanceoverlaing(urray&ecar,ranklin&&olman2001).oever,itouldrequireintegratingoveranensembleoflaarysystemsincludingallninelasforaeriodcoveringseveral10yrtothoroughlyunderstandthelong-termevolutionoflaaryorbits,sincechaoticdynamicalsystemsarecharacterizedbytheirstrongdeendenceoninitialconditions.

romthatointofvie,manyofthereviouslong-termnumericalintegratio
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