Presentation is loading. Please wait.

Presentation is loading. Please wait.

Lecture 5 - Bitmapped Images

Similar presentations


Presentation on theme: "Lecture 5 - Bitmapped Images"— Presentation transcript:

1 Lecture 5 - Bitmapped Images
Digital Multimedia, 2nd edition Nigel Chapman & Jenny Chapman Chapter 5

2 Bitmapped Images Also known as raster graphics
Record a value for every pixel in the image Often created from an external source Scanner, digital camera, … Painting programs allow direct creation of images with analogues of natural media, brushes, …

3 Device Resolution Printers, scanners: specify as dots per unit length, often dots per inch (dpi) Desktop printer 600dpi, typesetter 1270dpi, scanner 300–3600dpi,… Video, monitors: specify as pixel dimensions PAL TV 768x576px, 17" CRT monitor 1024x768px,… dpi depends on physical size of screen

4 Image Resolution Array of pixels has pixel dimensions, but no physical dimensions By default, displayed size depends on resolution (dpi) of output device physical dimension = pixel dimension/resolution Can store image resolution (ppi) in image file to maintain image's original size Scale by device resolution/image resolution

5 Changing Resolution If image resolution < output device resolution, must interpolate extra pixels Always leads to loss of quality If image resolution > output device resolution, must downsample (discard pixels) Quality will often be better than that of an image at device resolution (uses more information) Image sampled at a higher resolution than that of intended output device is oversampled

6 Compression Image files may be too big for network transmission, even at low resolutions Use more sophisticated data representation or discard information to reduce data size Effectiveness of compression will depend on actual image data For any compression scheme, there will always be some data for which 'compressed' version is actually bigger than the original

7 Lossless Compression Always possible to decompress compressed data and obtain an exact copy of the original uncompressed data Data is just more efficiently arranged, none is discarded Run-length encoding (RLE) Huffmann coding Dictionary-based schemes – LZ77, LZ78, LZW (LZW used in GIF, licence fee charged)

8 JPEG Compression Lossy technique, well suited to photographs, images with fine detail and continuous tones Consider image as a spatially varying signal that can be analysed in the frequency domain Experimental fact: people do not perceive the effect of high frequencies in images very accurately Hence, high frequency information can be discarded without perceptible loss of quality

9 DCT Discrete Cosine Transform
Similar to Fourier Transform, analyses a signal into its frequency components Takes array of pixel values, produces an array of coefficients of frequency components in the image Computationally expensive process – time proportional to square of number of pixels Apply to 8x8 blocks of pixels

10 JPEG – Quantization Applying DCT does not reduce data size
Array of coefficients is same size as array of pixels Allows information about high frequency components to be identified and discarded Use fewer bits (distinguish fewer different values) for higher frequency components Number of levels for each frequency coefficient may be specified separately in a quantization matrix

11 JPEG – Encoding After quantization, there will be many zero coefficients Use RLE on zig-zag sequence (maximizes runs) Use Huffman coding of other coefficients (best use of available bits)

12 JPEG – Decompression Expand runs of zeros and decompress Huffman-encoded coefficients to reconstruct array of frequency coefficients Use Inverse Discrete Cosine Transform to take data back from frequency to spatial domain Data discarded in quantization step of compression procedure cannot be recovered Reconstructed image is an approximation (usually very good) to the original image

13 Compression Artefacts
If use low quality setting (i.e. coarser quantization), boundaries between 8x8 blocks become visible If image has sharp edges these become blurred Rarely a problem with photographic images, but especially bad with text Better to use good lossless method with text or computer-generated images

14 Image Manipulation Many useful operations described by analogy with darkroom techniques for altering photos Correct deficiencies in image Remove 'red-eye', enhance contrast,… Create artificial effects Filters: stylize, distort,… Geometrical transformations Scale (change resolution), rotate,…

15 Selection No distinct objects (contrast vector graphics)
Selection tools define an area of pixels Draw selection (pen tool, lasso) Select regular shape (rectangular, elliptical, 1px marquee tools) Select on basis of colour/edges (magic wand, magnetic lasso) Adjustments &c restricted to selected area

16 Masks Area not selected is protected, as if masked by stencil
Can represent on/off mask as array of 1 bit per pixel (b/w image) Generalize to greyscale image (semi-transparent mask) – alpha channel Feathered and anti-aliased selections Use as layer mask to modify layer compositing

17 Pixel Point Processing
Compute new value for pixel from its old value p' = f(p), f is a mapping function In greyscale images, ppp alters brightness and contrast Compensate for poor exposure, bad lighting, bring out detail Use with mask to adjust parts of image (e.g. shadows and highlights)

18 Adjustments in Photoshop
Brightness and contrast sliders Adjust slope and intercept of linear f Levels dialogue Adjust endpoints by setting white and black levels Use image histogram to choose values visually Curves dialogue Interactively adjust shape of graph of f

19 Pixel Group Processing
Compute new value for pixel from its old value and the values of surrounding pixels Filtering operations Compute weighted average of pixel values Array of weights k/a convolution mask Pixels used in convolution k/a convolution kernel Computationally intensive process

20 Blurring Classic simple blur Convolution mask with equal weights
Unnatural effect Gaussian blur Convolution mask with coefficients falling off gradually (Gaussian bell curve) More gentle, can set amount and radius

21 Sharpening Low frequency filter Unsharp masking
3x3 convolution mask coefficients all equal to -1, except centre = 9 Produces harsh edges Unsharp masking Copy image, apply Gaussian blur to copy, subtract it from original Enhances image features

22 Geometrical Transformations
Scaling, rotation, etc. Simple operations in vector graphics Requires each pixel to be transformed in bitmapped image Transformations may 'send pixels into gaps' i.e. interpolation is required Equivalent to reconstruction & resampling; tends to degrade image quality

23 Interpolation Nearest neighbour Bilinear interpolation
Use value of pixel whose centre is closest in the original image to real coordinates of ideal interpolated pixel Bilinear interpolation Use value of all four adjacent pixels, weighted by intersection with target pixel Bicubic interpolation Use values of all four adjacent pixels, weighted using cubic splines


Download ppt "Lecture 5 - Bitmapped Images"

Similar presentations


Ads by Google