St. Petersburg Mathematical Journal, 5. cilt,4-6. sayılarAmerican Mathematical Society, 1994 |
Kitabın içinden
68 sonuçtan 1-3 arası sonuçlar
Sayfa 668
... interval J satisfying to EJCI and ( * ) will fit . - μ ( EJ ) > ( 1 ( 1 - 21/12 ) μ ( 3 ) 2n Indeed , such a point to splits the interval J into two subintervals J and J. At least for one of them ( * ) is also valid . Assume , for ...
... interval J satisfying to EJCI and ( * ) will fit . - μ ( EJ ) > ( 1 ( 1 - 21/12 ) μ ( 3 ) 2n Indeed , such a point to splits the interval J into two subintervals J and J. At least for one of them ( * ) is also valid . Assume , for ...
Sayfa 699
... interval J white and in case 2 ) we call it black . If we think y to be very small , we can say that every black interval consists mostly of points of E , while every white one contains a noticeable piece of R 、 E. Let J be white ...
... interval J white and in case 2 ) we call it black . If we think y to be very small , we can say that every black interval consists mostly of points of E , while every white one contains a noticeable piece of R 、 E. Let J be white ...
Sayfa 1058
... interval [ a , ẞ ] Co. uo Remark . If , in Theorem 3.3 , the function uo is of class C - 1 , then μu { x } = 0 for every point x of the interval . Therefore , No = N. For example , in the simplest case = d / dx the above assumption ...
... interval [ a , ẞ ] Co. uo Remark . If , in Theorem 3.3 , the function uo is of class C - 1 , then μu { x } = 0 for every point x of the interval . Therefore , No = N. For example , in the simplest case = d / dx the above assumption ...
İçindekiler
LOCAL ESTIMATES OF EXPONENTIAL POLYNOMIALS | 665 |
Random periodization technique and the Morgan theorem | 678 |
Mathematics Subject Classification Primary 4202 | 719 |
Telif Hakkı | |
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a₁ algebra arbitrary assume asymptotic B₁ Bergman spaces boundary bounded coefficients coincides commutative compact condition cone consider convergence convex Corollary corresponding d₁ decomposition defined definition denote diagram differential distribution dµ(R elements embedding English transl equation equivalent estimate exists exponential polynomial finite follows formula function ƒ functor Gibbs phenomenon Hankel operators Hence Hom(X homomorphism homotopy ideal implies inequality integral interval L²(R lattice Lebesgue measure Lemma linear M₁ mapping Math Mathematical Mathematics Subject Classification matrix metric modulo Moreover N₁ norm obtain orthogonal P₁ problem Proof of Theorem properties Proposition proved quadratic forms quadratic space Radon transform relation representation respect ring satisfying selfadjoint sequence singular smooth solenoidal solution spectrum subset subspace sufficiently theory Toeplitz operators topology transformation u₁ V₁ whence zero