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By Tarun shekhawat
Roll no.:DTU/2K14/BT/027
 Dynamic programming is used for optimal
alignment of two sequences. It finds the
alignment in a more quantitative way by
giving some scores for matches and
mismatches (Scoring matrices), rather than
only applying dots. By searching the highest
scores in the matrix, alignment can be
accurately obtained.
 Sequence alignment is a way of arranging the
sequences of DNA, RNA or Protein to identify
regions of similarity between the sequences.
 The procedure of comparing two (pair-wise
alignment) or more multiple sequences is to search
for a series of individual characters or patterns that
are in the same order in the sequences.
 There are two types of alignment: local and global.
 Global alignment is attempting to match as much of
the sequence as possible. The tool for Global
alignment is based on Needleman-Wunsch
algorithm.
 Local alignment is to try to find the regions with
highest density of matches. The tool for local
alignment is based on Smith-Waterman.
 Example:Global alignment vs Local alignment
 L G P S S K Q T G K G S - S R I W D N
| | | | | | | Global alignment
L N - I T K S A G K G A I M R L G D A
 - - - - - - - T G K G - - - - - - - -
| | | Local alignment
- - - - - - - A G K G - - - - - - - -
 In optimal alignment procedures, mostly
Needleman-Wunsch and Smith-Waterman
algorithms use scoring system. For nucleotide
sequence alignment, the scoring matrices used
are relatively simpler since the frequency of
mutation for all the bases are equal.
 Positive or higher value is assigned for a match
and a negative or a lower value is assigned for
mismatch.
•The Needleman–Wunsch algorithm performs a global alignment on two
sequences (called A and B here).
•It is commonly used in bioinformatics to align protein or nucleotide
sequences.
•The algorithm was proposed in 1970 by Saul Needleman and Christian
Wunsch.
 The dynamic programming matrix is defined
with three different steps. 
 1.Initialization of the matrix with the scores possible.
2.Matrix filling with maximum scores.
3.Trace back the residues for appropriate alignment.
 This example assumes that there is gap penalty. First
row and first column of the matrix can be initially filled
with 0. If the gap score is assumed, the gap score can be
added to the previous cell of the row or column.
 step of the algorithm is matrix filling starting from the
upper left hand corner of the matrix. To find the maximum
score of each cell, it is required to know the neighbouring
scores (diagonal, left and right) of the current position.
 In terms of matrix positions, it is important to know 
[M(i-1,j-1)+S(i,j),M(i,j-1)+w,M(i-1,j)+w]
 using the above equation and method, fill all the remaining
rows and columns. Place the back pointers to the cell from
where the maximum score is obtained, which are
predecessors of the current cell
 The final step in the algorithm is the trace back
for the best alignment.
 there may be two or more alignments possible
between the two example sequences.
By Tarun Shekhawat

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Needleman wunsch computional ppt

  • 1. By Tarun shekhawat Roll no.:DTU/2K14/BT/027
  • 2.  Dynamic programming is used for optimal alignment of two sequences. It finds the alignment in a more quantitative way by giving some scores for matches and mismatches (Scoring matrices), rather than only applying dots. By searching the highest scores in the matrix, alignment can be accurately obtained.
  • 3.  Sequence alignment is a way of arranging the sequences of DNA, RNA or Protein to identify regions of similarity between the sequences.  The procedure of comparing two (pair-wise alignment) or more multiple sequences is to search for a series of individual characters or patterns that are in the same order in the sequences.  There are two types of alignment: local and global.
  • 4.  Global alignment is attempting to match as much of the sequence as possible. The tool for Global alignment is based on Needleman-Wunsch algorithm.  Local alignment is to try to find the regions with highest density of matches. The tool for local alignment is based on Smith-Waterman.
  • 5.  Example:Global alignment vs Local alignment  L G P S S K Q T G K G S - S R I W D N | | | | | | | Global alignment L N - I T K S A G K G A I M R L G D A  - - - - - - - T G K G - - - - - - - - | | | Local alignment - - - - - - - A G K G - - - - - - - -
  • 6.  In optimal alignment procedures, mostly Needleman-Wunsch and Smith-Waterman algorithms use scoring system. For nucleotide sequence alignment, the scoring matrices used are relatively simpler since the frequency of mutation for all the bases are equal.  Positive or higher value is assigned for a match and a negative or a lower value is assigned for mismatch.
  • 7. •The Needleman–Wunsch algorithm performs a global alignment on two sequences (called A and B here). •It is commonly used in bioinformatics to align protein or nucleotide sequences. •The algorithm was proposed in 1970 by Saul Needleman and Christian Wunsch.
  • 8.
  • 9.  The dynamic programming matrix is defined with three different steps.   1.Initialization of the matrix with the scores possible. 2.Matrix filling with maximum scores. 3.Trace back the residues for appropriate alignment.
  • 10.  This example assumes that there is gap penalty. First row and first column of the matrix can be initially filled with 0. If the gap score is assumed, the gap score can be added to the previous cell of the row or column.
  • 11.  step of the algorithm is matrix filling starting from the upper left hand corner of the matrix. To find the maximum score of each cell, it is required to know the neighbouring scores (diagonal, left and right) of the current position.  In terms of matrix positions, it is important to know  [M(i-1,j-1)+S(i,j),M(i,j-1)+w,M(i-1,j)+w]  using the above equation and method, fill all the remaining rows and columns. Place the back pointers to the cell from where the maximum score is obtained, which are predecessors of the current cell
  • 12.
  • 13.  The final step in the algorithm is the trace back for the best alignment.  there may be two or more alignments possible between the two example sequences.