St. Petersburg Mathematical Journal, 4. cilt,4-6. sayılarAmerican Mathematical Society, 1993 |
Kitabın içinden
45 sonuçtan 1-3 arası sonuçlar
Sayfa 1200
... reduces to a system of equations ( 3.18 ) ( 3.19 ) ƏP ( ¿ ) Ĵ / ət = ÎP ( ¿ ) ƒ + P ( § ) ĝ ( ƒ ) , Ə ( I − P ( ¿ ) ) Î / ət = Î ( 1 − P ( § ) ) Î + ( I − P ( § ) ) ĝ ( Î ) - - - for the projections of ƒ on the subspaces P ( ) H and ...
... reduces to a system of equations ( 3.18 ) ( 3.19 ) ƏP ( ¿ ) Ĵ / ət = ÎP ( ¿ ) ƒ + P ( § ) ĝ ( ƒ ) , Ə ( I − P ( ¿ ) ) Î / ət = Î ( 1 − P ( § ) ) Î + ( I − P ( § ) ) ĝ ( Î ) - - - for the projections of ƒ on the subspaces P ( ) H and ...
Sayfa 1210
... reduces in view of ( 1.28 ) to computation of the functions Ej = Fx ̄1 ( Î , ej ) н , Χ whose equations have the ... reducing to the Stokes equation is given by Lƒ = v · ( f , v ) – f . If r ( ƒ ) = − { ( v • ( ƒ , v ) H ) 2 , then ...
... reduces in view of ( 1.28 ) to computation of the functions Ej = Fx ̄1 ( Î , ej ) н , Χ whose equations have the ... reducing to the Stokes equation is given by Lƒ = v · ( f , v ) – f . If r ( ƒ ) = − { ( v • ( ƒ , v ) H ) 2 , then ...
Sayfa 1211
... reduces ( 4.1 ) to the form DCF = J ( F , F ) , Dc = ( c + v ) • Vx . The problem is being considered in a domain NC R3 with a smooth boundary N. Let S = { ( x , v ) € IN × R3 [ sgn n ( x ) • ( v + c ) = ± 1 } , y + F = F \ s + , where ...
... reduces ( 4.1 ) to the form DCF = J ( F , F ) , Dc = ( c + v ) • Vx . The problem is being considered in a domain NC R3 with a smooth boundary N. Let S = { ( x , v ) € IN × R3 [ sgn n ( x ) • ( v + c ) = ± 1 } , y + F = F \ s + , where ...
İçindekiler
MATHEMATICS | 665 |
150 | 832 |
ABSTRACT Let be an elliptic differential operator of order n2 with constant | 940 |
Telif Hakkı | |
4 diğer bölüm gösterilmiyor
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a₁ analytic assertion assume asymptotic Blaschke product boundary bounded C₁ cone consider const constant construction convex corresponding covector cubes D₁ decomposition defined definition denote diffeomorphisms differential domain eigenvalues English transl equality equation equivalent estimate exists finite follows function f H₁ hence Hilbert space Hölder holds inequality inner function integral irreducible lattice Lemma Leningrad Lie algebra linear M₁ mapping Mathematical Mathematics Subject Classification maximum principle morphism multiplicity nonlinear norm obtained operator pair perturbation polynomial problem proof of Theorem properties Proposition proved representation Riemann-Roch theorem S₁ satisfying the conditions scattering matrix scattering theory selfadjoint singular smooth solution Soviet Math space spectral spectrum Steklov subspace sufficiently Suppose t₁ Theorem 1.1 theory trace formula trace-class unique unitary V₁ zero