代码搜索:LED Matrix

找到约 10,000 项符合「LED Matrix」的源代码

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m vgg_lmultiply_matrix.m

function M = vgg_lmultiply_matrix(A, size_B) % VGG_LMULTIPLY_MATRIX Return M such that M*vec(B) = vec(A*B) % M = VGG_LMULTIPLY_MATRIX(A, size(B)) % % See also vgg_matrix_test, vgg_rmult
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m vgg_quat_matrix.m

function PM = vgg_quat_matrix(p) % VGG_QUAT_MATRIX Quaternion multiplication matrix % PM = vgg_quat_matrix(q) returns PM such that % PM * q = vgg_quat_mul(p,q) % awf
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m vgg_duplic_matrix.m

% d = vgg_duplic_matrix(n) Duplication matrix. % % Classical matrix re-arrangement operator, see book Magnus-Neudecker. % % Useful for rearranging equations with symmetric matrices. % For squar
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m vgg_commut_matrix.m

% VGG_COMMUT_MATRIX Commutation matrix, to transpose a matrix(:) % % Classical matrix re-arrangement operator, see book Magnus-Neudecker. % % Useful for rearranging matrix equations. It is % vg
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m vgg_rmultiply_matrix.m

function M = vgg_lmultiply_matrix(A, size_B) % VGG_LMULTIPLY_MATRIX Return M such that M*vec(B) = vec(B*A) % M = VGG_RMULTIPLY_MATRIX(A, size(B)) % % See also vgg_matrix_test, vgg_lmult
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m form_ref_matrix.m

function p=form_ref_matrix(P) if P==1 a=[-1 1]; b=a; elseif P==2 bits_in=[1 0 1 1 0 1 0 0]; full_len=length(bits_in); % Angle [pi/4 3*pi/4 -3*pi/4 -pi/4] corresponds to
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cfg q_matrix_jvt.cfg

# This an example configuration file for initializing the quantization matrix. # Altogether 6 matrices for 4x4 blocks and 2 matrix for 8x8 blocks. # The values range from 1 to 255. # If first value of
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m form_ref_matrix.m

function p=form_ref_matrix(P) if P==1 a=[-1 1]; b=a; elseif P==2 bits_in=[1 0 1 1 0 1 0 0]; full_len=length(bits_in); % Angle [pi/4 3*pi/4 -3*pi/4 -pi/4] corresponds to
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m compute_affine_matrix.m

function A = compute_affine_matrix(width, height, P) % % A = compute_affine_matrix(width, height, P) % % Given 4 points in P=[x1,y1; x2,y2; x3,y3; x4,y4] and the % real size (width, height) of t