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Jan L. Cieslinski
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2020 – today
- 2023
- [j18]Jan L. Cieslinski, Maciej Jurgielewicz:
On Geometric Interpretations of Euler's Substitutions. Symmetry 15(10): 1932 (2023) - 2022
- [j17]Artur Kobus, Jan L. Cieslinski:
Para-Hamiltonian form for General Autonomous ODE Systems: Introductory Results. Entropy 24(3): 338 (2022) - [j16]Jerzy A. Przeszowski, Elzbieta Dzimida-Chmielewska, Jan L. Cieslinski:
Fourier Transform for Locally Integrable Functions with Rotational and Dilation Symmetry. Symmetry 14(2): 241 (2022) - [j15]Jan L. Cieslinski, Dzianis Zhalukevich:
Spectral Parameter as a Group Parameter. Symmetry 14(12): 2577 (2022) - 2021
- [j14]Cezary J. Walczyk, Leonid V. Moroz, Jan L. Cieslinski:
Improving the Accuracy of the Fast Inverse Square Root by Modifying Newton-Raphson Corrections. Entropy 23(1): 86 (2021) - [j13]Jan L. Cieslinski, Zbigniew Hasiewicz:
Iterated Darboux Transformation for Isothermic Surfaces in Terms of Clifford Numbers. Symmetry 13(1): 148 (2021) - [j12]Jan L. Cieslinski, Artur Kobus:
Group Structure and Geometric Interpretation of the Embedded Scator Space. Symmetry 13(8): 1504 (2021) - 2020
- [j11]Jan L. Cieslinski, Artur Kobus:
On the Product Rule for the Hyperbolic Scator Algebra. Axioms 9(2): 55 (2020) - [j10]Zbigniew Hasiewicz, Jan L. Cieslinski:
BRST Cohomologies of Mixed and Second Class Constraints. Symmetry 12(3): 428 (2020) - [j9]Jan L. Cieslinski, Dzianis Zhalukevich:
Explicit Formulas for All Scator Holomorphic Functions in the (1+2)-Dimensional Case. Symmetry 12(9): 1550 (2020) - [j8]Artur Kobus, Jan L. Cieslinski:
Geometric and Differential Features of Scators as Induced by Fundamental Embedding. Symmetry 12(11): 1880 (2020) - [i12]Robert D. Skeel, Jan L. Cieslinski:
On the famous unpublished preprint "Methods of integration which preserve the contact transformation property of the Hamilton equations" by René De Vogelaere. CoRR abs/2003.12268 (2020)
2010 – 2019
- 2019
- [j7]Cezary J. Walczyk, Leonid V. Moroz, Jan L. Cieslinski:
A Modification of the Fast Inverse Square Root Algorithm. Comput. 7(3): 41 (2019) - 2018
- [j6]Leonid V. Moroz, Cezary J. Walczyk, Andriy Hrynchyshyn, Vijay Holimath, Jan L. Cieslinski:
Fast calculation of inverse square root with the use of magic constant - analytical approach. Appl. Math. Comput. 316: 245-255 (2018) - [i11]Cezary J. Walczyk, Leonid V. Moroz, Jan L. Cieslinski:
Improving the accuracy of the fast inverse square root algorithm. CoRR abs/1802.06302 (2018) - 2016
- [i10]Leonid V. Moroz, Cezary J. Walczyk, Andriy Hrynchyshyn, Vijay Holimath, Jan L. Cieslinski:
Fast calculation of inverse square root with the use of magic constant - analytical approach. CoRR abs/1603.04483 (2016) - 2015
- [j5]Jan L. Cieslinski, Leonid V. Moroz, Cezary J. Walczyk:
Fast exact digital differential analyzer for circle generation. Appl. Math. Comput. 271: 68-79 (2015) - 2014
- [j4]Jan L. Cieslinski:
Improving the accuracy of the AVF method. J. Comput. Appl. Math. 259: 233-243 (2014) - 2013
- [j3]Jan L. Cieslinski:
Locally exact modifications of numerical schemes. Comput. Math. Appl. 65(12): 1920-1938 (2013) - [i9]Jan L. Cieslinski:
Locally exact modifications of numerical schemes. CoRR abs/1304.2695 (2013) - [i8]Jan L. Cieslinski, Leonid V. Moroz:
Fast exact digital differential analyzer for circle generation. CoRR abs/1304.4974 (2013) - [i7]Jan L. Cieslinski:
Locally exact modifications of discrete gradient schemes. CoRR abs/1304.6533 (2013) - 2012
- [j2]Jan L. Cieslinski, Boguslaw Ratkiewicz:
Discrete gradient algorithms of high order for one-dimensional systems. Comput. Phys. Commun. 183(3): 617-627 (2012) - 2011
- [j1]Jan L. Cieslinski:
Improved q-exponential and q-trigonometric functions. Appl. Math. Lett. 24(12): 2110-2114 (2011) - [i6]Jan L. Cieslinski:
Locally exact modifications of numerical integrators. CoRR abs/1101.0578 (2011) - 2010
- [i5]Jan L. Cieslinski, Boguslaw Ratkiewicz:
Discrete gradient algorithms of high order for one-dimensional systems. CoRR abs/1008.3895 (2010) - [i4]Jan L. Cieslinski, Boguslaw Ratkiewicz:
Energy-preserving numerical schemes of high accuracy for one-dimensional Hamiltonian systems. CoRR abs/1009.2738 (2010)
2000 – 2009
- 2009
- [i3]Jan L. Cieslinski, Boguslaw Ratkiewicz:
How to improve the accuracy of the discrete gradient method in the one-dimensional case. CoRR abs/0901.1906 (2009) - [i2]Jan L. Cieslinski:
On the exact discretization of the classical harmonic oscillator equation. CoRR abs/0911.3672 (2009) - [i1]Jan L. Cieslinski:
Comment on 'conservative discretizations of the Kepler motion'. CoRR abs/0911.5425 (2009)
Coauthor Index
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