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H are uniformly b ounded in the BV norm (see 13 , Corollary 11) 2 Inequiv alence in L1(Rd) 21 Pr o of The or em 1 F con v enience, w e assume that the a elets are normalized in L1(Rd), ie w e ha v kψekL 1 = 1 ψe j,k(x) = ψλ(x) = 2djψe(2jx− k), and similarly for H Let A b e a linear mapping suc h that A(hλ) = ψλ all λComplete Sports @ V Y a @ e / u c t B b e B OSurface A = l*b Extent U = 2*l2*b Corner measure (ment) e = SQR(l^2b^2)) Rhomboid/Parallelogramm l = Lengthens h = Height b = Width A = Surface U = Extent Surface A = l*h Extent U = 2*l2*b Trapezoid a = Side 1 b = Side 2 c = Side 3 d = Side 4 lm = Middle length h = Height A = Surface U = Extent Surface A = (ac)/2*h Extent U = ab Light Vortex Astronomy Tutorial Pixinsight Combining Monochrome R G And B Images Into A Colour Rgb Image And Applying Luminance L m r a b h
