Konstantinos Delibasis

Prof. Konstantinos Delibasis

University of Thessaly, Department of Computer Science and Biomedical Informatics
orcid

Research Focus & Metrics

Academic Career Length

33Years (1994-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 March 1999 in IEEE Transactions on Information Technology in Biomedicine
Verified
Journal Article
Closed access
GMG.K. Matsopoulos
G.K. Matsopoulos
NMN.A. Mouravliansky
N.A. Mouravliansky
KDKonstantinos Delibasis
Konstantinos Delibasis
KNK.S. Nikita
K.S. Nikita
Retinal image registration is commonly required in order to combine the complementary information in different retinal modalities. In this paper, a new automatic scheme to register retinal images is presented and is currently tested in a clinical environment. The scheme considers the suitability and efficiency of different image transformation models and function optimization techniques, following an initial preprocessing stage. Three different transformation models-affine, bilinear and projective-as well as three optimization techniques-downhill simplex method, simulated annealing and genetic algorithms-are investigated and compared in terms of accuracy and efficiency. The registration of 26 pairs of fluoroscein angiography and indocyanine green chorioangiography images with the corresponding red-free retinal images, showed the superiority of combining genetic algorithms with the affine and bilinear transformation models. A comparative study of the proposed automatic registration scheme against the manual method, commonly used in clinical practice, is finally presented showing the advantage of the proposed automatic scheme in terms of accuracy and consistency.

1 November 2010 in Computer Methods and Programs in Biomedicine
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Journal Article
Closed access
KDKonstantinos Delibasis
Konstantinos Delibasis
AKAristides I. Kechriniotis
Aristides I. Kechriniotis
CTC. Tsonos
C. Tsonos
NANicholas Assimakis
Nicholas Assimakis

1 July 2001 in Computerized Medical Imaging and Graphics
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Journal Article
Closed access
KDKonstantinos Delibasis
Konstantinos Delibasis
GMG.K Matsopoulos
G.K Matsopoulos
NMN.A Mouravliansky
N.A Mouravliansky
KNK.S Nikita
K.S Nikita

1 February 2015 in Computer Methods and Programs in Biomedicine
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Journal Article
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Ilias MaglogiannisIlias Maglogiannis
Ilias Maglogiannis
KDKonstantinos Delibasis
Konstantinos Delibasis

25 January 2002 in Medical Physics
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Journal Article
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GKGeorge C. Kagadis
George C. Kagadis
KDKonstantinos Delibasis
Konstantinos Delibasis
GMGeorge K. Matsopoulos
George K. Matsopoulos
NMNikolaos A. Mouravliansky
Nikolaos A. Mouravliansky
PAPantelis A. Asvestas
Pantelis A. Asvestas
GNGeorge C. Nikiforidis
George C. Nikiforidis

9 March 2020 in Communications in Theoretical Physics
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Journal Article
Closed access
AKAristides I Kechriniotis
Aristides I Kechriniotis
CTChristos A Tsonos
Christos A Tsonos
KDKonstantinos Delibasis
Konstantinos Delibasis
GTGeorgios N Tsigaridas
Georgios N Tsigaridas
In this work we study in detail the connection between the solutions to the Dirac and Weyl equations and the associated electromagnetic four-potentials. First, it is proven that all solutions to the Weyl equation are degenerate, in the sense that they correspond to an infinite number of electromagnetic four-potentials. As far as the solutions to the Dirac equation are concerned, it is shown that they can be classified into two classes. The elements of the first class correspond to one and only one four-potential, and are called non-degenerate Dirac solutions. On the other hand, the elements of the second class correspond to an infinite number of four-potentials, and are called degenerate Dirac solutions. Further, it is proven that at least two of these four-potentials are gauge-inequivalent, corresponding to different electromagnetic fields. In order to illustrate this particularly important result we have studied the degenerate solutions to the force-free Dirac equation and shown that they correspond to massless particles. We have also provided explicit examples regarding solutions to the force-free Weyl equation and the Weyl equation for a constant magnetic field. In all cases we have calculated the infinite number of different electromagnetic fields corresponding to these solutions. Finally, we have discussed potential applications of our results in cosmology, materials science and nanoelectronics.