St. Petersburg Mathematical Journal, 17. cilt,1-551. sayfalarAmerican Mathematical Society, 2006 |
Kitabın içinden
45 sonuçtan 1-3 arası sonuçlar
Sayfa 31
... determined . We have ( A.5 ) 1 ) C1 or = g ( x + iy ) = C1 9 2Yc + d ( ax + b ) ( cx + d ) + acy2 + iy ( cx + d ) 2 ... determine the radius R of the circle arı co ( ar1 + b , R ) = g ( C ( rı , ava ) ) . · cr1 + d ' where C ( r1 , 2c ) ...
... determined . We have ( A.5 ) 1 ) C1 or = g ( x + iy ) = C1 9 2Yc + d ( ax + b ) ( cx + d ) + acy2 + iy ( cx + d ) 2 ... determine the radius R of the circle arı co ( ar1 + b , R ) = g ( C ( rı , ava ) ) . · cr1 + d ' where C ( r1 , 2c ) ...
Sayfa 52
... determined by ( 37 ) , ( 01,02 ) are determined by ( 56 ) , and ( a3 , b3 ) are determined by ( 57 ) . Now a23 is calculated either from a3 , b3 by ( 37 ) , or from a2 , 02 by the first equations in ( 57 ) and ( 56 ) ; consistency ...
... determined by ( 37 ) , ( 01,02 ) are determined by ( 56 ) , and ( a3 , b3 ) are determined by ( 57 ) . Now a23 is calculated either from a3 , b3 by ( 37 ) , or from a2 , 02 by the first equations in ( 57 ) and ( 56 ) ; consistency ...
Sayfa 71
... determined by the extremum condition d ( Seff [ P , ] ) = 0 and satisfy the stationary Gross - Pitaevskii equations ( 25 ) . For Seff [ Po , 40 ] we use ( 26 ) . The fields P1,1 are determined by the extremum condition : ( 39 ) 8 ( Seft ...
... determined by the extremum condition d ( Seff [ P , ] ) = 0 and satisfy the stationary Gross - Pitaevskii equations ( 25 ) . For Seff [ Po , 40 ] we use ( 26 ) . The fields P1,1 are determined by the extremum condition : ( 39 ) 8 ( Seft ...
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