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Dana Cerná

Dana Černá

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affiliation: Technical University in Liberec, Department of Mathematics and Didactics of Mathematics, Czech Republic
unicode name: Dana Černá

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2020 – today

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2022
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  - journals/corr/abs-2211-13890
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Dana Cerná, Katerina Finková:
Option Pricing under Multifactor Black-Scholes Model Using Orthogonal Spline Wavelets. CoRR abs/2211.13890 (2022)
2020
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Dana Cerná, Václav Finek:
Galerkin method with new quadratic spline wavelets for integral and integro-differential equations. J. Comput. Appl. Math. 363: 426-443 (2020)

2010 – 2019

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2019
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Laura Rebollo-Neira, Dana Cerná:
Wavelet based dictionaries for dimensionality reduction of ECG signals. Biomed. Signal Process. Control. 54 (2019)
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Dana Cerná:
Cubic spline wavelets with four vanishing moments on the interval and their applications to option pricing under Kou model. Int. J. Wavelets Multiresolution Inf. Process. 17(1): 1850061:1-1850061:27 (2019)
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Dana Cerná:
Quadratic Spline Wavelets for Sparse Discretization of Jump-Diffusion Models. Symmetry 11(8): 999 (2019)
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Dana Cerná, Laura Rebollo-Neira:
Construction of wavelet dictionaries for ECG modelling. CoRR abs/1909.09890 (2019)
2018
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Dana Cerná:
Postprocessing Galerkin method using quadratic spline wavelets and its efficiency. Comput. Math. Appl. 75(9): 3186-3200 (2018)
2017
[j5]
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  - journals/axioms/CernaF17
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Dana Cerná, Václav Finek:
Sparse Wavelet Representation of Differential Operators with Piecewise Polynomial Coefficients. Axioms 6(1): 4 (2017)
2015
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Dana Cerná, Václav Finek:
Wavelet basis of cubic splines on the hypercube satisfying homogeneous boundary conditions. Int. J. Wavelets Multiresolution Inf. Process. 13(3): 1550014:1-1550014:21 (2015)
2014
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Dana Cerná, Václav Finek:
Cubic spline wavelets with short support for fourth-order problems. Appl. Math. Comput. 243: 44-56 (2014)
2012
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  - journals/amc/CernaF12
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Dana Cerná, Václav Finek:
Cubic spline wavelets with complementary boundary conditions. Appl. Math. Comput. 219(4): 1853-1865 (2012)
2011
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  - journals/adcm/CernaF11
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Dana Cerná, Václav Finek:
Construction of optimally conditioned cubic spline wavelets on the interval. Adv. Comput. Math. 34(2): 219-252 (2011)

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