St. Petersburg Mathematical Journal, 4. cilt,4-6. sayılarAmerican Mathematical Society, 1993 |
Kitabın içinden
50 sonuçtan 1-3 arası sonuçlar
Sayfa 946
... Theorem 2.1 , we can write - | 0 ( z ) | 2 α IS ( 2 ) 1 ( 1 + 10 ( 2212 ) * ≤ ( 2 ) 10 ( 2 ) | ° ≤ C < + ∞ | f ( z ) | - | f ( z ) || © ( z ) | a for z Є D. If in addition | 0 ( z ) | < ɛ , then , estimating the left - hand side of ...
... Theorem 2.1 , we can write - | 0 ( z ) | 2 α IS ( 2 ) 1 ( 1 + 10 ( 2212 ) * ≤ ( 2 ) 10 ( 2 ) | ° ≤ C < + ∞ | f ( z ) | - | f ( z ) || © ( z ) | a for z Є D. If in addition | 0 ( z ) | < ɛ , then , estimating the left - hand side of ...
Sayfa 1088
... proof of Theorem 2.1 is based on estimates of the integral ( 2.5 ) derived from differential inequalities for this integral considered as a function of t . This technique was first applied in [ 20 ] and [ 21 ] to justify Saint ...
... proof of Theorem 2.1 is based on estimates of the integral ( 2.5 ) derived from differential inequalities for this integral considered as a function of t . This technique was first applied in [ 20 ] and [ 21 ] to justify Saint ...
Sayfa 1158
... ( 2.1 ) . Theorem 2.1 . Suppose u is a generalized solution of an equation of the form ( 1.1 ) , ( 2.1 ) for m ≥2 , 1≥0 . Let Q ' = ' × ( e , T ] , ' c N , e > 0 . Then the function u belongs to the class CA , λ / m ( Q ) for some λ ...
... ( 2.1 ) . Theorem 2.1 . Suppose u is a generalized solution of an equation of the form ( 1.1 ) , ( 2.1 ) for m ≥2 , 1≥0 . Let Q ' = ' × ( e , T ] , ' c N , e > 0 . Then the function u belongs to the class CA , λ / m ( Q ) for some λ ...
İçindekiler
HADAMARDS CONJECTURE | 634 |
1993 No 4 | 921 |
AND ESTIMATES OF THE GREEN FUNCTION | 1054 |
Telif Hakkı | |
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According algebra analytic apply assertion assume asymptotic boundary bounded closed complete condition cone connected Consequently consider const constant construction contains continuous corresponding cubes defined definition denote depend derivatives described determined differential domain eigenvalues element English transl equality equation equivalent estimate example exists extension fact field finite fixed follows formula function given gives hence holds implies inequality integral introduce Lemma limit linear mapping Math Mathematical means measure multiplicity norm obtained Obviously operator pair particular perturbation positive possible principle problem Proof properties Proposition proved reduced relation remains Remark representation respect satisfies scattering side smooth solution space spectral spectrum subspace sufficiently Suppose Theorem theory unique vector zero