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V. Drakopoulos
V. Drakopoulos
Other namesΒ. Δρακόπουλος
Department of Computer Science and Biomedical Informatics
Verified email at uth.gr - Homepage
Title
Cited by
Cited by
Year
Construction of recurrent bivariate fractal interpolation surfaces and computation of their box-counting dimension
P Bouboulis, L Dalla, V Drakopoulos
Journal of Approximation Theory 141 (2), 99-117, 2006
1082006
On the parameter identification problem in the plane and the polar fractal interpolation functions
L Dalla, V Drakopoulos
Journal of Approximation Theory 101 (2), 289-302, 1999
761999
Curve fitting by fractal interpolation
P Manousopoulos, V Drakopoulos, T Theoharis
Transactions on Computational Science I, 85-103, 2008
462008
Image compression using affine fractal interpolation on rectangular lattices
V Drakopoulos, P Bouboulis, S Theodoridis
Fractals 14 (04), 259-269, 2006
402006
An overview of parallel visualisation methods for Mandelbrot and Julia sets
V Drakopoulos, N Mimikou, T Theoharis
Computers & Graphics 27 (4), 635-646, 2003
302003
Parameter identification of 1D fractal interpolation functions using bounding volumes
P Manousopoulos, V Drakopoulos, T Theoharis
Journal of computational and applied mathematics 233 (4), 1063-1082, 2009
282009
On the box dimension for a class of nonaffine fractal interpolation functions
L Dalla, V Drakopoulos, M Prodromou
Analysis in Theory and Applications 19, 220-233, 2003
282003
Image compression using recurrent bivariate fractal interpolation surfaces
P Bouboulis, L Dalla, V Drakopoulos
International Journal of Bifurcation and Chaos 16 (07), 2063-2071, 2006
242006
Parameter identification of 1D recurrent fractal interpolation functions with applications to imaging and signal processing
P Manousopoulos, V Drakopoulos, T Theoharis
Journal of Mathematical Imaging and Vision 40, 162-170, 2011
232011
Generalized computation of Schröder iteration functions to motivate families of Julia and Mandelbrot-like sets
V Drakopoulos, N Argyropoulos, A Böhm
SIAM journal on numerical analysis 36 (2), 417-435, 1999
231999
On non-tensor product bivariate fractal interpolation surfaces on rectangular grids
V Drakopoulos, P Manousopoulos
Mathematics 8 (4), 525, 2020
162020
On the additional fixed points of Schröder iteration functions associated with a one-parameter family of cubic polynomials
V Drakopoulos
Computers & Graphics 22 (5), 629-634, 1998
161998
Julia and Mandelbrot-like sets for higher order König rational iteration functions
N Argiropoulos, V Drakopoulos, A Böhm
Fractal frontiers, 169-178, 1997
161997
Scale-free fractal interpolation
MA Navascués, C Pacurar, V Drakopoulos
Fractal and Fractional 6 (10), 602, 2022
132022
Efficient computation of the Hutchinson metric between digitized images
V Drakopoulos, NP Nikolaou
IEEE transactions on image processing 13 (12), 1581-1588, 2004
132004
How is the dynamics of König iteration functions affected by their additional fixed points?
V Drakopoulos
Fractals 7 (03), 327-334, 1999
131999
Comparing rendering methods for Julia sets
V Drakopoulos
UNION Agency, 2013
122013
Schröder iteration functions associated with a one-parameter family of biquadratic polynomials
V Drakopoulos
Chaos, Solitons & Fractals 13 (2), 233-243, 2002
112002
Fractal active shape models
P Manousopoulos, V Drakopoulos, T Theoharis
Computer Analysis of Images and Patterns: 12th International Conference …, 2007
92007
Are there any Julia sets for the Laguerre iteration function?
V Drakopoulos
Computers & Mathematics with Applications 46 (8-9), 1201-1210, 2003
92003
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