Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO.

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Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO
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Transcript of Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO.

Page 1: Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO.

Adaptive Huffman coding

The trees are automatically generated by a Generator Designed

at SUCO

Page 2: Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO.

• Adaptive Huffman coding (also called Dynamic Huffman coding) is an adaptive coding technique based on Huffman coding.

• It permits building the code as the symbols are being transmitted, having no initial knowledge of source distribution, that allows one-pass encoding and adaptation to changing conditions in data.

• The benefit of one-pass procedure is that the source can be encoded in real time, though it becomes more sensitive to transmission errors, since just a single loss ruins the whole code.

Page 3: Adaptive Huffman coding The trees are automatically generated by a Generator Designed at SUCO.

Algorithms

• There are a number of implementations of this method, the most notable are – FGK (Faller-Gallager-Knuth) and– Vitter algorithm

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Vitter algorithm• Code is represented as a tree structure in which every node has a corresponding weight and a unique number.• Numbers go down, and from right to left.

– Weights must satisfy the sibling property, which is that nodes can be listed in order of nonincreasing weight with each node adjacent to its sibling. Thus if A is parent node of B and node C is child of B, then W(A) > W(B) > W(C).

– The weight is merely the count of symbols transmitted which codes are associated with children of that node.• A set of nodes with same weights make a block.• To get the code for every node, in case of binary tree we could just traverse all the path from the root to the node,

writing down (for example) "1" if we go to the right and "0" if we go to the left.• We need some general and straightforward method to transmit symbols which are not yet transmitted (NYT), we

could use, for example, transmission of binary numbers for every symbol in alphabet.• Encoder and decoder start with only the root node, which has the maximum number. In the beginning it is our

initial NYT node.• When we transmit an NYT symbol we have to transmit code for the NYT node, then for its generic code.• For every symbol which is already in the tree we only have to transmit code for its leaf node.• For every symbol transmitted on both sides we must execute update procedure:• If current symbol is NYT, add two child nodes to NYT node, one will be a new NYT node the other is leaf node for

our symbol, increase weight for new leaf node and old NYT, go to step 4, else go to symbol's leaf node. • If this node does not have the highest number in a block swap it with which has the highest number • Increase weight for current node • If this is not the root node go to parent node, go to step 2, else end. • Note: swapping nodes means swapping weights and corresponding symbols, but not the numbers.

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• Simple to summarize• Difficult to visualize• The following slides will help to visualize of

the process.– For different input strings, our generator can

generate different slides, thus can greatly facilitate teaching of this algorithm.

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Computer science is the science about everything related to computer, hardware and software

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