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t → ∞ , 2) modeli iZleva δ → 0 , xolo 3) modeli- δ → δ 0 , romelic−1emTxveva 2) modelis sawyis sisqes ( ) 1 2δ = λ m α .0 62) da 3) variantebis ricxviTi analizisaTvis, gansxvavebiT1) modelisagan, gamoviyenoT saWiro parametrebis sxvamniSvnelobebi. am SemTxvevebSi fizikurad gamarTlebuliamagnitosferos dRis mxaris mTeli sazRvris maxasiaTebelisidideebis gamoyeneba. amrigad, formalurad 1) modelimisadagebulia magnitosferos Subla areze, sadac maqsimaluradiCens Tavs magnitosferos dedamiwis <strong>magnituri</strong> <strong>velis</strong> ganapiraZalwirebis perioduli deformaciebi [53], romelTac SeiZlebagavlena hqondeT magnitur siblanteze. nax.5-ze mocemulia <strong>magnituri</strong>sasazRvro fenis sisqis droSi yofaqcevis xasiaTi mzisqaris parametrebis zeda mniSvnelobebis nakrebisaTvis, anu rocaτ 0 = 500 wm, 7V0 = 4 ⋅10sm/wm,l 0 = 1010sm,014λ0 = 10 sm 2 /wm. rogorcaRvniSneT, aseTi sidideebi damaxasiaTebelia wynari da naklebadSeSfoTebuli mzis qarisaTvis [3].mδ ,sm4 x 1083.5332.521.5120.500 50 100 150 200 250 300 350 400 450 500t,snax.5. sasazRvro fenis yofaqceva droSi<strong>magnituri</strong> <strong>velis</strong> daZabulobis gansazRvris Semdeg magnitopauzazegenerirebuli msxvilmasStabovani eleqtruli <strong>velis</strong>ganawileba, msgavsad (2.2.18)-sa, miiReba (2.2.17)-dan. magram, arsebobsagreTve sxva gzac, Tu omis kanonSi denis simkvrive75

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