Nussinov algorithm |
The first DDP algorithm
Efficient prediction of RNA molecule's optimal folding state through maximum base pairings calculation
Show pattern of primary RNA structure
Similar algorithmic structure as Zuker (energy minimization)
Prediction of (restricted) crossing structure can be seen as an extension
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No stacking of base-pairing considered
Loop sizes not distinguished
No special scoring of multiloops
Inability to predict pseudoknotted helices
Prediction of only one structure
Not applicable to secondary RNA structures
No suboptimal solutions
Destabilization of multibranch loops/helical junctions
Discontinuity in the formed base-pairs
Low prediction accuracy
High false positive base-pairs prediction
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[114, 119–123, 285] |
Interaction-only |
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Lower accuracy
Only consider intermolecular base-pairs during computation and in the final predicted outcome
Heavy reliance on the energies of stacked back-to-back base-pairs, interior loops, and bulges for RIP
Long interior loops are limited or excluded
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[87, 127, 142, 203] |
Accessibility-based |
Prediction of both intra- and intermolecular base-pairs
Suitable for all types of RRIs
Compatible with eukaryotic and bacterial datasets
Computation of RNA accessibility
Prediction of multiple binding sites
Ability to differentiate native interactions from a background in the bacterial dataset
Ideal for de novo predictions, especially those with smaller run-times such as IntaRNA and RNAplex
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Inclusion of MSA might decrease performance due to alignments of questionable quality
The number of variables (such as alignment, percent of identity threshold, and suboptimal results settings) make it impractical in a de novo setting
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[86, 138, 139] |
Concatenation-based |
Prediction of both intra- and intermolecular base-pairs
Prediction of RNA secondary structures of single-stranded RNA sequences upon dimer formation
Capable of handling multiple RNA strands
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Challenge in predicting accurate pseudoknots
Often computationally demanding, especially for large RNA molecules
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[87, 143] |