St. Petersburg Mathematical Journal, 17. cilt,1-551. sayfalarAmerican Mathematical Society, 2006 |
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82 sonuçtan 1-3 arası sonuçlar
Sayfa 125
... Definition . We consider the linear space Maty ( W ) and define a series of linear mappings Mat N ( W ) k → MatÑ ( W ) ® ( k + 1 ) , k ≥ 1 , by the following recurrence relations : ( 2.15 ) : = M1 : = M , MEME + 1 FMF1 , MЄ Maty ( W ) ...
... Definition . We consider the linear space Maty ( W ) and define a series of linear mappings Mat N ( W ) k → MatÑ ( W ) ® ( k + 1 ) , k ≥ 1 , by the following recurrence relations : ( 2.15 ) : = M1 : = M , MEME + 1 FMF1 , MЄ Maty ( W ) ...
Sayfa 270
... define the capacity of U by cap ( U ) = L ( U ) mesh ( U ) Є [ 0 , 1 ] ; if mesh ( U ) = 0 or L ( U ) = mesh ( U ) = ∞ , we put cap ( U ) = 1 by definition . 3.1 . First definition . For 7 > 0 , 8 € ( 0 , 1 ) , and an integer m ≥ 0 ...
... define the capacity of U by cap ( U ) = L ( U ) mesh ( U ) Є [ 0 , 1 ] ; if mesh ( U ) = 0 or L ( U ) = mesh ( U ) = ∞ , we put cap ( U ) = 1 by definition . 3.1 . First definition . For 7 > 0 , 8 € ( 0 , 1 ) , and an integer m ≥ 0 ...
Sayfa 468
Definition 4. A strong solution up Ɛ W2 ( N ) ( q > n ) of problem ( 1.1 ) – ( 1.2 ) is said to be nl - stable if for arbitrary ɛ > 0 there exists 8 > 0 such that the problem ( 1.5 ) ( 1.6 ) Lu ( x ) + g ( x , u ( x ) ) = 0 , x € N ...
Definition 4. A strong solution up Ɛ W2 ( N ) ( q > n ) of problem ( 1.1 ) – ( 1.2 ) is said to be nl - stable if for arbitrary ɛ > 0 there exists 8 > 0 such that the problem ( 1.5 ) ( 1.6 ) Lu ( x ) + g ( x , u ( x ) ) = 0 , x € N ...
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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