200 Ideas para Dibujar y Pintar by Fiona Watt

By Fiona Watt

Two hundred principles para dibujar y pintar.

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14) 41 Definition 5. k vanishing moments of a wavelet y/(x) e L2 (R 2 ) is defined as Mvp = f * V ( * ) d * = 0 ( 0 < p < £ ) , (15) where JC'' = x"1 x^ 2 , /? = nx + n2 • 3. Convolution theorem Theorem 1. L e t ^ , e Z 2 ( R 2 ) and y/2 e l'(R 2 )I i 2 ( R 2 ) be two admissible continuous wavelets with Nx and N2 vanishing moments respectively, and consider two wavelets Wi=¥\*Wi a n d Wi=W\°V/2 > t n e n D o m V3 ana< Wt, a r e admissible wavelets too, and have Nx + N2 vanishing moments. Proof: Since y/x e I 2 ( R 2 ) , y/2 £ i ' ( R 2 ) I Z,2(R2) , so y/3 and y 4 are 2 2 in L (R ) too.

Fflf + Oi\ ' C^ is called admissibility condition of the wavelet. (14) 41 Definition 5. k vanishing moments of a wavelet y/(x) e L2 (R 2 ) is defined as Mvp = f * V ( * ) d * = 0 ( 0 < p < £ ) , (15) where JC'' = x"1 x^ 2 , /? = nx + n2 • 3. Convolution theorem Theorem 1. L e t ^ , e Z 2 ( R 2 ) and y/2 e l'(R 2 )I i 2 ( R 2 ) be two admissible continuous wavelets with Nx and N2 vanishing moments respectively, and consider two wavelets Wi=¥\*Wi a n d Wi=W\°V/2 > t n e n D o m V3 ana< Wt, a r e admissible wavelets too, and have Nx + N2 vanishing moments.

Y>+\ y> l*2A+l >x2ir+2 J l>/ >^+1 J 30 v*; Y (*> •v-^; (n) _ Yo») ¥ (") v - v(n) (m) lx2* 'X2k+1 •< '2A+1 >*2*+2 ,0V)]. Moreover, orthogonality conditions and useful integrals are given in the next proposition. Proposition 3: For any m,m',n,ri e Z and k,k',l,V e Z we have ii^-K\x,yyVf'^'-H\x,y)dxAy = 0, i = 1,2,3, JlR^"\x,y)^/\x,y)dxdy = -^Otf, -tf°), ffR^tf"*W)W#'"'W)dxdy #L7'W(4m+l -xPW-fifW'iyft-y™), i = j = 1, ^^;"'L" 1 ) -j/ ( " ) ). « = y = 3, 0 , elsewhere, where (l , if m = m' and k = &', [0, elsewhere, .

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