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7.36 kB
| import numpy as np | |
| from math import ceil | |
| def decode_cfa_pattern(cfa_pattern): | |
| cfa_dict = {0: 'B', 1: 'G', 2: 'R'} | |
| return "".join([cfa_dict[x] for x in cfa_pattern]) | |
| def outOfGamutClipping(I, range=1.): | |
| """ Clips out-of-gamut pixels. """ | |
| if range == 1.: | |
| I[I > 1] = 1 # any pixel is higher than 1, clip it to 1 | |
| I[I < 0] = 0 # any pixel is below 0, clip it to 0 | |
| else: | |
| I[I > 255] = 255 # any pixel is higher than 255, clip it to 255 | |
| I[I < 0] = 0 # any pixel is below 0, clip it to 0 | |
| return I | |
| def ratios2floats(ratios): | |
| floats = [] | |
| for ratio in ratios: | |
| floats.append(float(ratio.num) / ratio.den) | |
| return floats | |
| def fractions2floats(fractions): | |
| floats = [] | |
| for fraction in fractions: | |
| floats.append(float(fraction.numerator) / fraction.denominator) | |
| return floats | |
| def gaussian(kernel_size, sigma): | |
| # calculate which number to where the grid should be | |
| # remember that, kernel_size[0] is the width of the kernel | |
| # and kernel_size[1] is the height of the kernel | |
| temp = np.floor(np.float32(kernel_size) / 2.) | |
| # create the grid | |
| # example: if kernel_size = [5, 3], then: | |
| # x: array([[-2., -1., 0., 1., 2.], | |
| # [-2., -1., 0., 1., 2.], | |
| # [-2., -1., 0., 1., 2.]]) | |
| # y: array([[-1., -1., -1., -1., -1.], | |
| # [ 0., 0., 0., 0., 0.], | |
| # [ 1., 1., 1., 1., 1.]]) | |
| x, y = np.meshgrid(np.linspace(-temp[0], temp[0], kernel_size[0]), np.linspace(-temp[1], temp[1], kernel_size[1])) | |
| # Gaussian equation | |
| temp = np.exp(-(x ** 2 + y ** 2) / (2. * sigma ** 2)) | |
| # make kernel sum equal to 1 | |
| return temp / np.sum(temp) | |
| def aspect_ratio_imresize(im, max_output=256): | |
| h, w, c = im.shape | |
| if max(h, w) > max_output: | |
| ratio = max_output / max(h, w) | |
| im = imresize.imresize(im, scalar_scale=ratio) | |
| h, w, c = im.shape | |
| if w % (2 ** 4) == 0: | |
| new_size_w = w | |
| else: | |
| new_size_w = w + (2 ** 4) - w % (2 ** 4) | |
| if h % (2 ** 4) == 0: | |
| new_size_h = h | |
| else: | |
| new_size_h = h + (2 ** 4) - h % (2 ** 4) | |
| new_size = (new_size_h, new_size_w) | |
| if not ((h, w) == new_size): | |
| im = imresize.imresize(im, output_shape=new_size) | |
| return im | |
| def cubic(x): | |
| x = np.array(x).astype(np.float64) | |
| absx = np.absolute(x) | |
| absx2 = np.multiply(absx, absx) | |
| absx3 = np.multiply(absx2, absx) | |
| f = np.multiply(1.5*absx3 - 2.5*absx2 + 1, absx <= 1) + np.multiply(-0.5*absx3 + 2.5*absx2 - 4*absx + 2, (1 < absx) & (absx <= 2)) | |
| return f | |
| def triangle(x): | |
| x = np.array(x).astype(np.float64) | |
| lessthanzero = np.logical_and((x>=-1),x<0) | |
| greaterthanzero = np.logical_and((x<=1),x>=0) | |
| f = np.multiply((x+1),lessthanzero) + np.multiply((1-x),greaterthanzero) | |
| return f | |
| def deriveSizeFromScale(img_shape, scale): | |
| output_shape = [] | |
| for k in range(2): | |
| output_shape.append(int(ceil(scale[k] * img_shape[k]))) | |
| return output_shape | |
| def deriveScaleFromSize(img_shape_in, img_shape_out): | |
| scale = [] | |
| for k in range(2): | |
| scale.append(1.0 * img_shape_out[k] / img_shape_in[k]) | |
| return scale | |
| def contributions(in_length, out_length, scale, kernel, k_width): | |
| if scale < 1: | |
| h = lambda x: scale * kernel(scale * x) | |
| kernel_width = 1.0 * k_width / scale | |
| else: | |
| h = kernel | |
| kernel_width = k_width | |
| x = np.arange(1, out_length+1).astype(np.float64) | |
| u = x / scale + 0.5 * (1 - 1 / scale) | |
| left = np.floor(u - kernel_width / 2) | |
| P = int(ceil(kernel_width)) + 2 | |
| ind = np.expand_dims(left, axis=1) + np.arange(P) - 1 # -1 because indexing from 0 | |
| indices = ind.astype(np.int32) | |
| weights = h(np.expand_dims(u, axis=1) - indices - 1) # -1 because indexing from 0 | |
| weights = np.divide(weights, np.expand_dims(np.sum(weights, axis=1), axis=1)) | |
| aux = np.concatenate((np.arange(in_length), np.arange(in_length - 1, -1, step=-1))).astype(np.int32) | |
| indices = aux[np.mod(indices, aux.size)] | |
| ind2store = np.nonzero(np.any(weights, axis=0)) | |
| weights = weights[:, ind2store] | |
| indices = indices[:, ind2store] | |
| return weights, indices | |
| def imresizemex(inimg, weights, indices, dim): | |
| in_shape = inimg.shape | |
| w_shape = weights.shape | |
| out_shape = list(in_shape) | |
| out_shape[dim] = w_shape[0] | |
| outimg = np.zeros(out_shape) | |
| if dim == 0: | |
| for i_img in range(in_shape[1]): | |
| for i_w in range(w_shape[0]): | |
| w = weights[i_w, :] | |
| ind = indices[i_w, :] | |
| im_slice = inimg[ind, i_img].astype(np.float64) | |
| outimg[i_w, i_img] = np.sum(np.multiply(np.squeeze(im_slice, axis=0), w.T), axis=0) | |
| elif dim == 1: | |
| for i_img in range(in_shape[0]): | |
| for i_w in range(w_shape[0]): | |
| w = weights[i_w, :] | |
| ind = indices[i_w, :] | |
| im_slice = inimg[i_img, ind].astype(np.float64) | |
| outimg[i_img, i_w] = np.sum(np.multiply(np.squeeze(im_slice, axis=0), w.T), axis=0) | |
| if inimg.dtype == np.uint8: | |
| outimg = np.clip(outimg, 0, 255) | |
| return np.around(outimg).astype(np.uint8) | |
| else: | |
| return outimg | |
| def imresizevec(inimg, weights, indices, dim): | |
| wshape = weights.shape | |
| if dim == 0: | |
| weights = weights.reshape((wshape[0], wshape[2], 1, 1)) | |
| outimg = np.sum(weights*((inimg[indices].squeeze(axis=1)).astype(np.float64)), axis=1) | |
| elif dim == 1: | |
| weights = weights.reshape((1, wshape[0], wshape[2], 1)) | |
| outimg = np.sum(weights*((inimg[:, indices].squeeze(axis=2)).astype(np.float64)), axis=2) | |
| if inimg.dtype == np.uint8: | |
| outimg = np.clip(outimg, 0, 255) | |
| return np.around(outimg).astype(np.uint8) | |
| else: | |
| return outimg | |
| def resizeAlongDim(A, dim, weights, indices, mode="vec"): | |
| if mode == "org": | |
| out = imresizemex(A, weights, indices, dim) | |
| else: | |
| out = imresizevec(A, weights, indices, dim) | |
| return out | |
| def imresize(I, scalar_scale=None, method='bicubic', output_shape=None, mode="vec"): | |
| if method == 'bicubic': | |
| kernel = cubic | |
| elif method == 'bilinear': | |
| kernel = triangle | |
| else: | |
| print ('Error: Unidentified method supplied') | |
| kernel_width = 4.0 | |
| # Fill scale and output_size | |
| if scalar_scale is not None: | |
| scalar_scale = float(scalar_scale) | |
| scale = [scalar_scale, scalar_scale] | |
| output_size = deriveSizeFromScale(I.shape, scale) | |
| elif output_shape is not None: | |
| scale = deriveScaleFromSize(I.shape, output_shape) | |
| output_size = list(output_shape) | |
| else: | |
| print ('Error: scalar_scale OR output_shape should be defined!') | |
| return | |
| scale_np = np.array(scale) | |
| order = np.argsort(scale_np) | |
| weights = [] | |
| indices = [] | |
| for k in range(2): | |
| w, ind = contributions(I.shape[k], output_size[k], scale[k], kernel, kernel_width) | |
| weights.append(w) | |
| indices.append(ind) | |
| B = np.copy(I) | |
| flag2D = False | |
| if B.ndim == 2: | |
| B = np.expand_dims(B, axis=2) | |
| flag2D = True | |
| for k in range(2): | |
| dim = order[k] | |
| B = resizeAlongDim(B, dim, weights[dim], indices[dim], mode) | |
| if flag2D: | |
| B = np.squeeze(B, axis=2) | |
| return B |