St. Petersburg Mathematical Journal, 17. cilt,1-551. sayfalarAmerican Mathematical Society, 2006 |
Kitabın içinden
78 sonuçtan 1-3 arası sonuçlar
Sayfa 219
... denote two - dimensional Lebesgue measure . The letters C and K , unless otherwise indicated , will be used to denote various absolute constants which may differ from one another , even within a single string of estimates . As in the ...
... denote two - dimensional Lebesgue measure . The letters C and K , unless otherwise indicated , will be used to denote various absolute constants which may differ from one another , even within a single string of estimates . As in the ...
Sayfa 425
... denote V ( ± ) = ỹ ( 0 ) ± ỹ ( 3 ) . Since V ( + ) d_ ( k ) + iμH D ( k ) + iμHôj + e21μõs ¢ ( ỹ ( 0 ) Î + V ( 3õ3 ) = ( de ( 4 ) riuh ( -2x + y ( ) ↑ 3 ) d + ( k ) + iμH v ( − ) e = Theorem 5.1 is equivalent to the following ...
... denote V ( ± ) = ỹ ( 0 ) ± ỹ ( 3 ) . Since V ( + ) d_ ( k ) + iμH D ( k ) + iμHôj + e21μõs ¢ ( ỹ ( 0 ) Î + V ( 3õ3 ) = ( de ( 4 ) riuh ( -2x + y ( ) ↑ 3 ) d + ( k ) + iμH v ( − ) e = Theorem 5.1 is equivalent to the following ...
Sayfa 480
... denote its length . If the ( nonnegative ) number lime_od ( ( t ) , y ( t + ) ) exists , we denote it by mD + and call it the metric differential of y at t . In fact , this metric differential exists at almost every point s Є [ t , a ) ...
... denote its length . If the ( nonnegative ) number lime_od ( ( t ) , y ( t + ) ) exists , we denote it by mD + and call it the metric differential of y at t . In fact , this metric differential exists at almost every point s Є [ t , a ) ...
İçindekiler
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