myari deformadi sxeulis meqanikis ganviTarebis etapebi XX ...

∫∫ ×Φ(M , Q)dO μ=0R ˆ0(35)da adgili aqvs gausis ganzogadebul Teoremas∫∫0Φˆ( M.Q)dO= −Eˆδ ( Q)μ,⎧ 1 Q ⊂ Vi⎪δ ( Q)= ⎨12 Q ⊂ O(36)⎪⎩ 0 Q ⊂ Vt( V i− moculoba O-s SigniT, Ve− O-s gareT).v. kupraZis mier Semotanili drekadobis Teoriis veqtorebipotencialebidan ganixileba ori: pirveli, msgavsi O zedapirze.martivi fenis A (Q)potenciali da meore msgavsi ormagi fenisB (Q) potencialiA ( Q)= ∫∫a(M ) ⋅Uˆ ( M , Q)doμ, (37)0B Q)= b(M ) ⋅Φˆ( M , Q)do . (38)∫∫aSkaraa, rom A(Q) da B(Q),(μ0Q ⊄ 0 − isas, warmoadgenen drekadobisTeoriis gantolebebis amonaxsns gadaadgilebebSi, rodesac argvaqvs moculobiTi Zalebi.pirveli potencialis zRvruli mniSvnelobebi O-zeSignidan da garedan, romlebic aRniSnuliaA ( Qi) = lim ( A(), A ( Q ) = lim ( A() − Ti0QVi⊃Q→Q0e0QVi⊃Q→Q0toli arian misi pirdapiri mniSvnelobis, gansazRvrulisarasakuTrivi krebadi integraliTA Q0 ) = ∫∫a(M )0⋅Uˆ ( M , Q0) do . (39)(μ0meore potencialis zRvruli mniSvnelobebisaTvis adgiliaqvs Tanafardobebs11B i( Q0 ) = B(Q0) − b(Q0), B e( Q0 ) = B(Q0) + b(Q0) , (40)22analogiurebs plemelis formulebisa, amasTan pirdapirimniSvneloba ganisazRvreba integraliT, romelic krebadia mxolodmTavari mniSvnelobis azriTB ( Q ) = b(M ) − Φˆ( M , Q ) do = lim b(M ) ⋅Φˆ( M , Q ) do ,0∫∫00μ∫∫ε →0o−o(Q0ε)0μ27