GSSW is an extended generalization of Farrar's striped Smith-Waterman algorithm to graphs. This repository extends the main SSW implementation in a manner that provides access to the alignment score matrix, H, and E vectors. Using these features, we extend the recurrence relation that defines the scores in the score matrix across junctions in the graph. In addition to the standard scoring features of SSW, GSSW supports affine gaps, the pinning of the traceback to an optimal start or end node, and a bonus for full-length alignments that discourages the genertaion of soft clips by small numbers of mismatches near the ends of a read.
By constructing a graph using basic methods described in gssw.h, you can align
reads against the graph and obtain a graph mapping comprised of a graph "cigar"
describing the optimal alignment of the read across the nodes in the graph and
the starting position of the alignment on the first node. Nodes contain
(char*)
s pointers which could be used to link to arbitrary metadata.
If you use this method the course of your work, please cite our article in PLOS One: SSW Library: An SIMD Smith-Waterman C/C++ Library for Use in Genomic Applications
This article does not cover the generalization of the method to work on partial order graphs, but rather the underlying structure and performance of the API used to score alignments against the graph.
The API files include gssw.h and gssw.c, which can be directly used by any C or C++ program. For the C++ users who are more comfortable to use a C++ style interface, an additional C++ wrapper is provided with the file ssw_cpp.cpp and ssw_cpp.h.
To use the C style API, please:
- Download gssw.h and gssw.c, and put them in the same folder of your own program files.
- Write
#include "gssw.h"
into your file that will call the API functions. - The API files are ready to be compiled together with your own C/C++ files.
The API function descriptions are in the file ssw.h. One simple example of the API usage is example.c. The Smith-Waterman penalties need to be integers. Small penalty numbers such as: match: 2, mismatch: -1, gap open: -3, gap extension: -1 are recommended, which will lead to shorter running time.
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