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Marco Vassura

dblp:63/6159 · DBLP profile ↗
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9ranked-venue papers
5as first author
0since 2021 · last 2011
—ORCID · none

Domains — the database's venue-derived domains; a paper can count in several

Applied, interdisciplinary, general and emerging computing · 7 · 4 first-authorArtificial intelligence and machine learning · 1 · 1 first-authorTheory of computation · 1

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Interdisciplinary, comprehensive, and emerging computing
2 papers
Bioinformatics and computational biology · 100%

Topics — the 4 heaviest of 4, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Bioinformatics and computational biology › protein structure analysis › protein structure alignment
contact map overlap
0.112010
Fast overlapping of protein contact maps by alignment of eigenvectors · Bioinform. 2010
Bioinformatics and computational biology
protein structure analysis
0.112010
Fast overlapping of protein contact maps by alignment of eigenvectors · Bioinform. 2010
Bioinformatics and computational biology
protein structure prediction
0.112008
FT-COMAR: fault tolerant three-dimensional structure reconstruction from protein contact maps · Bioinform. 2008
Bioinformatics and computational biology › protein structure analysis
structural alignment
0.012010
Fast overlapping of protein contact maps by alignment of eigenvectors · Bioinform. 2010

Methods — techniques the papers use, named apart from their topics

heuristic alignment · 0.1eigendecomposition · 0.1heuristic algorithm · 0.1
YearPublicationVenuePosition
2011 Is There an Optimal Substitution Matrix for Contact Prediction with Correlated Mutations?
abstract
Correlated mutations in proteins are believed to occur in order to preserve the protein functional folding through evolution. Their values can be deduced from sequence and/or structural alignments and are indicative of residue contacts in the protein three-dimensional structure. A correlation among pairs of residues is routinely evaluated with the Pearson correlation coefficient and the MCLACHLAN similarity matrix. In literature, there is no justification for the adoption of the MCLACHLAN instead of other substitution matrices. In this paper, we approach the problem of computing the optimal similarity matrix for contact prediction with correlated mutations, i.e., the similarity matrix that maximizes the accuracy of contact prediction with correlated mutations. We describe an optimization procedure, based on the gradient descent method, for computing the optimal similarity matrix and perform an extensive number of experimental tests. Our tests show that there is a large number of optimal matrices that perform similarly to MCLACHLAN. We also obtain that the upper limit to the accuracy achievable in protein contact prediction is independent of the optimized similarity matrix. This suggests that the poor scoring of the correlated mutations approach may be due to the choice of the linear correlation function in evaluating correlated mutations.
Pietro Di Lena, Piero Fariselli, Luciano Margara, Marco Vassura, Rita Casadio
IEEE ACM Trans. Comput. Biol. Bioinform.4
2010 Fast overlapping of protein contact maps by alignment of eigenvectors
abstract
MOTIVATION: Searching for structural similarity is a key issue of protein functional annotation. The maximum contact map overlap (CMO) is one of the possible measures of protein structure similarity. Exact and approximate methods known to optimize the CMO are computationally expensive and this hampers their applicability to large-scale comparison of protein structures. RESULTS: In this article, we describe a heuristic algorithm (Al-Eigen) for finding a solution to the CMO problem. Our approach relies on the approximation of contact maps by eigendecomposition. We obtain good overlaps of two contact maps by computing the optimal global alignment of few principal eigenvectors. Our algorithm is simple, fast and its running time is independent of the amount of contacts in the map. Experimental testing indicates that the algorithm is comparable to exact CMO methods in terms of the overlap quality, to structural alignment methods in terms of structure similarity detection and it is fast enough to be suited for large-scale comparison of protein structures. Furthermore, our preliminary tests indicates that it is quite robust to noise, which makes it suitable for structural similarity detection also for noisy and incomplete contact maps. AVAILABILITY: Available at http://bioinformatics.cs.unibo.it/Al-Eigen.
Pietro Di Lena, Piero Fariselli, Luciano Margara, Marco Vassura, Rita Casadio
Bioinform.4
2009 On the Upper Bound of the Prediction Accuracy of Residue Contacts in Proteins with Correlated Mutations: The Case Study of the Similarity Matrices
Pietro Di Lena, Piero Fariselli, Luciano Margara, Marco Vassura, Rita Casadio
WABI4
2009 A graph theoretic approach to protein structure selection
Marco Vassura, Luciano Margara, Piero Fariselli, Rita Casadio
Artif. Intell. Medicine1
2008 FT-COMAR: fault tolerant three-dimensional structure reconstruction from protein contact maps
abstract
Abstract Summary: Fault Tolerant Contact Map Reconstruction (FT-COMAR) is a heuristic algorithm for the reconstruction of the protein three-dimensional structure from (possibly) incomplete (i.e. containing unknown entries) and noisy contact maps. FT-COMAR runs within minutes, allowing its application to a large-scale number of predictions. Availability: http://bioinformatics.cs.unibo.it/FT-COMAR Contact: [email protected] Supplementary information: Supplementary data are available on Bioinformatics online.
Marco Vassura, Luciano Margara, Pietro Di Lena, Filippo Medri, Piero Fariselli, Rita Casadio
Bioinform.1
2008 Reconstruction of 3D Structures From Protein Contact Maps
abstract
The prediction of the protein tertiary structure from solely its residue sequence (the so called Protein Folding Problem) is one of the most challenging problems in Structural Bioinformatics. We focus on the protein residue contact map. When this map is assigned it is possible to reconstruct the 3D structure of the protein backbone. The general problem of recovering a set of 3D coordinates consistent with some given contact map is known as a unit-disk-graph realization problem and it has been recently proven to be NP-Hard. In this paper we describe a heuristic method (COMAR) that is able to reconstruct with an unprecedented rate (3-15 seconds) a 3D model that exactly matches the target contact map of a protein. Working with a non-redundant set of 1760 proteins, we find that the scoring efficiency of finding a 3D model very close to the protein native structure depends on the threshold value adopted to compute the protein residue contact map. Contact maps whose threshold values range from 10 to 18 Angstroms allow reconstructing 3D models that are very similar to the proteins native structure.
Marco Vassura, Luciano Margara, Pietro Di Lena, Filippo Medri, Piero Fariselli, Rita Casadio
IEEE ACM Trans. Comput. Biol. Bioinform.1
2007 Reconstruction of 3D Structures from Protein Contact Maps
Marco Vassura, Luciano Margara, Filippo Medri, Pietro Di Lena, Piero Fariselli, Rita Casadio
ISBRA1
2007 Fault Tolerance for Large Scale Protein 3D Reconstruction from Contact Maps
Marco Vassura, Luciano Margara, Pietro Di Lena, Filippo Medri, Piero Fariselli, Rita Casadio
WABI1
2004 Perfect Token Distribution on Trees
Luciano Margara, Alessandro Pistocchi, Marco Vassura
SIROCCO3