St. Petersburg Mathematical Journal, 6. cilt,4-6. sayılarAmerican Mathematical Society, 1995 |
Kitabın içinden
15 sonuçtan 1-3 arası sonuçlar
Sayfa 1110
... semigroups { U1 € L ( U ) : t Є R. } and { F1 € L ( F ) : t Є R + } generated by the operators L and M are studied . The former turns out to be the semigroup of resolving operators of equation ( 0.7 ) ( coinciding with the semigroup ...
... semigroups { U1 € L ( U ) : t Є R. } and { F1 € L ( F ) : t Є R + } generated by the operators L and M are studied . The former turns out to be the semigroup of resolving operators of equation ( 0.7 ) ( coinciding with the semigroup ...
Sayfa 1113
... semigroup of resolving operators of equation ( 2.1 ) ( or , simply , a semigroup of equation ( 2.1 ) ) if ( i ) vs V1 = Vs + t for all s , te R + ; Vi ( ii ) for all v 。€ V , the vector - valued function v ( t ) = V'v 。 is a solution ...
... semigroup of resolving operators of equation ( 2.1 ) ( or , simply , a semigroup of equation ( 2.1 ) ) if ( i ) vs V1 = Vs + t for all s , te R + ; Vi ( ii ) for all v 。€ V , the vector - valued function v ( t ) = V'v 。 is a solution ...
Sayfa 1119
... semigroup { U ' : t € R + } ( respectively , of { F1 : t € R + } ) . Proof . Let uЄ dom M. Then ( U3 — U1 ) u = U1 ( Us − 1 — I ) u for all s > t > 0 . = – ( 2ni ) −2 [ ↓ e11d2 [ R } ( M ) ( μL – M ) ̄'eμ ( t − 3 ) dμ Mu Hence , by ...
... semigroup { U ' : t € R + } ( respectively , of { F1 : t € R + } ) . Proof . Let uЄ dom M. Then ( U3 — U1 ) u = U1 ( Us − 1 — I ) u for all s > t > 0 . = – ( 2ni ) −2 [ ↓ e11d2 [ R } ( M ) ( μL – M ) ̄'eμ ( t − 3 ) dμ Mu Hence , by ...
İçindekiler
THE THEORY OF DECREASING SEQUENCES | 706 |
1 Main definitions and terminology | 712 |
4 Universal models | 719 |
Telif Hakkı | |
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algebra analytic arbitrary assume asymptotic automorphic boundary conditions boundary value C*-algebras c₁ Cauchy problem coefficients composition series cone consider constant convex Corollary corresponding decreasing sequence defined definition denote differential Dirac operator domain dyadic sequence eigenvalues elements English transl entropy ergodic estimate exists finite follows formula function groupoid h₁ Hilbert space Hölder homogeneous implies inequality integral invariant irreducible representations isomorphic Jacobi K3 surfaces kernel lattice Lemma linear mapping Mathematical matrix measurable partitions metric modular forms moduli moduli spaces Moreover neighborhood obtain operator orbit orthogonal orthogonal group parabolic equations polynomials proof of Theorem Proposition proved quantum relation respect satisfying selfadjoint semigroup smooth solution solvability Soviet Math space spectrum Subsection subspace theory Toeplitz operators topology vector y₁ zero