St. Petersburg Mathematical Journal, 17. cilt,1-551. sayfalarAmerican Mathematical Society, 2006 |
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17 sonuçtan 1-3 arası sonuçlar
Sayfa 239
... Banach couple , then each linear subspace NCT determines the normed ( in general , non - Banach ) couple ( XoN , X10 N ) of intersections . The norm on X N is simply the restriction of the norm of X ; ( i = 0 , 1 ) . Now , it is natural ...
... Banach couple , then each linear subspace NCT determines the normed ( in general , non - Banach ) couple ( XoN , X10 N ) of intersections . The norm on X N is simply the restriction of the norm of X ; ( i = 0 , 1 ) . Now , it is natural ...
Sayfa 247
... Banach couple ( Yo , Y1 ) , every y € Yo + Y1 , and t € ( 0 , 1 ] we have ¦ K ( t , y ; Yo , Y1 ) ≤ K ( t , y ; Yo + Y1 , Y1 ) ≤ K ( t , y ; Yo , Y1 ) . Proof . It suffices to verify the left - hand inequality . By the definition of ...
... Banach couple ( Yo , Y1 ) , every y € Yo + Y1 , and t € ( 0 , 1 ] we have ¦ K ( t , y ; Yo , Y1 ) ≤ K ( t , y ; Yo + Y1 , Y1 ) ≤ K ( t , y ; Yo , Y1 ) . Proof . It suffices to verify the left - hand inequality . By the definition of ...
Sayfa 486
... Banach space . If the norm of B is uniformly convex , then the geodesics are affine lines , and each function that is semiconcave on the Euclidean space R " is also semiconcave on B. If the norm of B is not strongly convex , then a ...
... Banach space . If the norm of B is uniformly convex , then the geodesics are affine lines , and each function that is semiconcave on the Euclidean space R " is also semiconcave on B. If the norm of B is not strongly convex , then a ...
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Антипов М А Генералов А И Конечная порожденность алгебр | 1 |
A Antipov and A I Generalov The Yoneda algebras of symmetric special | 377 |
of index issues of Mathematical Reviews | 379 |
Telif Hakkı | |
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a₁ absolutely continuous algebraic solutions amoebas analytic arbitrary assume asymptotic Bäcklund transformations Belyĭ function Bose gas bounded c₁ coefficients condition conjugacy classes consider constant convex Corollary correlation functions corresponding curves defined deformation denote dessins Dirac operator discrete edges eigenvalues element English transl estimate exists finite formula G-cycle Goursat problem graph hyperbolic identity implies inequality integral K-functional K-surfaces k₁ lattice Lemma linear Lipschitz Math Mathematics Subject Classification matrix functions mesh(U metric metric space Newton polygon notation obtain Painlevé equation parameter Phys polygon polynomial proof of Theorem Proposition prove quantum R-matrix relation result RS-transformations satisfies Schrödinger operator selfadjoint sequence sixth Painlevé equation space spectrum Subsection subspace symmetric Theorem 2.1 theory transformation vector vertex vertices X₁ YB equation zero