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2020 – today
- 2025
[j29]Filip Chudy
, Pawel Wozny:
Efficient evaluation of Bernstein-Bézier coefficients of B-spline basis functions over one knot span. Comput. Aided Des. 178: 103804 (2025)- 2024
- [j28]Filip Chudy, Pawel Wozny:
Fast evaluation of derivatives of Bézier curves. Comput. Aided Geom. Des. 109: 102277 (2024) - [i11]Filip Chudy, Pawel Wozny:
Efficient evaluation of Bernstein-Bézier coefficients of B-spline basis functions over one knot span. CoRR abs/2404.10396 (2024) - 2023
- [j27]Filip Chudy, Pawel Wozny:
Linear-Time Algorithm for Computing the Bernstein-Bézier Coefficients of B-spline Basis Functions. Comput. Aided Des. 154: 103434 (2023) - [i10]Filip Chudy, Pawel Wozny:
Fast evaluation of derivatives of Bézier curves. CoRR abs/2305.18874 (2023) - 2022
- [i9]Filip Chudy, Pawel Wozny:
Fast evaluation of B-spline functions and rendering of multiple B-spline curves using linear-time algorithm for computing the Bernstein-Bézier coefficients of B-spline functions. CoRR abs/2204.05002 (2022) - 2021
- [j26]Filip Chudy, Pawel Wozny:
Fast and accurate evaluation of dual Bernstein polynomials. Numer. Algorithms 87(3): 1001-1015 (2021) - 2020
- [j25]Pawel Wozny, Filip Chudy:
Linear-time geometric algorithm for evaluating Bézier curves. Comput. Aided Des. 118 (2020) - [i8]Filip Chudy, Pawel Wozny:
Fast and accurate evaluation of dual Bernstein polynomials. CoRR abs/2004.09801 (2020)
2010 – 2019
- 2018
- [j24]Filip Chudy, Pawel Wozny:
Differential-recurrence properties of dual Bernstein polynomials. Appl. Math. Comput. 338: 537-543 (2018) - [i7]Pawel Wozny:
Linear-time geometric algorithm for evaluating Bézier curves. CoRR abs/1803.06843 (2018) - 2017
- [j23]Stanislaw Lewanowicz, Pawel Keller, Pawel Wozny:
Bézier form of dual bivariate Bernstein polynomials. Adv. Comput. Math. 43(4): 777-793 (2017) - [j22]Przemyslaw Gospodarczyk, Stanislaw Lewanowicz, Pawel Wozny:
Degree reduction of composite Bézier curves. Appl. Math. Comput. 293: 40-48 (2017) - [j21]Stanislaw Lewanowicz, Pawel Keller, Pawel Wozny:
Constrained approximation of rational triangular Bézier surfaces by polynomial triangular Bézier surfaces. Numer. Algorithms 75(1): 93-111 (2017) - [j20]Rafal Nowak, Pawel Wozny:
New properties of a certain method of summation of generalized hypergeometric series. Numer. Algorithms 76(2): 377-391 (2017) - [i6]Przemyslaw Gospodarczyk, Pawel Wozny:
An iterative approximate method of solving boundary value problems using dual Bernstein polynomials. CoRR abs/1709.02162 (2017) - 2016
- [j19]Przemyslaw Gospodarczyk, Pawel Wozny:
Merging of Bézier curves with box constraints. J. Comput. Appl. Math. 296: 265-274 (2016) - [j18]Przemyslaw Gospodarczyk, Stanislaw Lewanowicz, Pawel Wozny:
G k, l -constrained multi-degree reduction of Bézier curves. Numer. Algorithms 71(1): 121-137 (2016) - [i5]Rafal Nowak, Pawel Wozny:
New properties of a certain method of summation of generalized hypergeometric series. CoRR abs/1602.08895 (2016) - [i4]Przemyslaw Gospodarczyk, Stanislaw Lewanowicz, Pawel Wozny:
Degree reduction of composite Bézier curves. CoRR abs/1603.05433 (2016) - 2015
- [j17]Pawel Wozny, Przemyslaw Gospodarczyk, Stanislaw Lewanowicz:
Efficient merging of multiple segments of Bézier curves. Appl. Math. Comput. 268: 354-363 (2015) - [i3]Przemyslaw Gospodarczyk, Stanislaw Lewanowicz, Pawel Wozny:
$G^{k, l}$-constrained multi-degree reduction of Bézier curves. CoRR abs/1501.03032 (2015) - [i2]Przemyslaw Gospodarczyk, Pawel Wozny:
A new property of dual bases and its application. CoRR abs/1511.08264 (2015) - 2014
- [j16]Pawel Wozny:
Construction of dual B-spline functions. J. Comput. Appl. Math. 260: 301-311 (2014) - [i1]Przemyslaw Gospodarczyk, Pawel Wozny:
Merging of Bézier curves with box constraints. CoRR abs/1412.3841 (2014) - 2013
- [j15]Stanislaw Lewanowicz, Pawel Wozny, Rafal Nowak:
Structure relations for the bivariate big q-Jacobi polynomials. Appl. Math. Comput. 219(16): 8790-8802 (2013) - [j14]Pawel Wozny:
A short note on Jacobi-Bernstein connection coefficients. Appl. Math. Comput. 222: 53-57 (2013) - [j13]Pawel Wozny:
Construction of dual bases. J. Comput. Appl. Math. 245: 75-85 (2013) - 2012
- [j12]Pawel Wozny:
Simple algorithms for computing the Bézier coefficients of the constrained dual Bernstein polynomials. Appl. Math. Comput. 219(5): 2521-2525 (2012) - [j11]Stanislaw Lewanowicz, Pawel Wozny, Pawel Keller:
Polynomial approximation of rational Bézier curves with constraints. Numer. Algorithms 59(4): 607-622 (2012) - 2011
- [j10]Stanislaw Lewanowicz, Pawel Wozny:
Multi-degree reduction of tensor product Bézier surfaces with general boundary constraints. Appl. Math. Comput. 217(9): 4596-4611 (2011) - [j9]Stanislaw Lewanowicz, Pawel Wozny:
Bézier representation of the constrained dual Bernstein polynomials. Appl. Math. Comput. 218(8): 4580-4586 (2011) - 2010
- [j8]Pawel Keller, Pawel Wozny:
On the convergence of the method for indefinite integration of oscillatory and singular functions. Appl. Math. Comput. 216(3): 989-998 (2010) - [j7]Stanislaw Lewanowicz, Pawel Wozny:
Two-variable orthogonal polynomials of big q-Jacobi type. J. Comput. Appl. Math. 233(6): 1554-1561 (2010) - [j6]Pawel Wozny, Stanislaw Lewanowicz:
Constrained multi-degree reduction of triangular Bézier surfaces using dual Bernstein polynomials. J. Comput. Appl. Math. 235(3): 785-804 (2010)
2000 – 2009
- 2009
- [j5]Pawel Wozny, Rafal Nowak:
Method of summation of some slowly convergent series. Appl. Math. Comput. 215(4): 1622-1645 (2009) - [j4]Pawel Wozny, Stanislaw Lewanowicz:
Multi-degree reduction of Bézier curves with constraints, using dual Bernstein basis polynomials. Comput. Aided Geom. Des. 26(5): 566-579 (2009) - 2008
- [j3]Stanislaw Lewanowicz, Pawel Wozny, Iván Area, Eduardo Godoy:
Multivariate generalized Bernstein polynomials: identities for orthogonal polynomials of two variables. Numer. Algorithms 49(1-4): 199-220 (2008) - 2006
- [j2]Stanislaw Lewanowicz, Pawel Wozny:
Dual generalized Bernstein basis. J. Approx. Theory 138(2): 129-150 (2006) - 2004
- [j1]Stanislaw Lewanowicz, Pawel Wozny:
Recurrence Relations for the Coefficients in Series Expansions with Respect to Semi-Classical Orthogonal Polynomials. Numer. Algorithms 35(1): 61-79 (2004)
Coauthor Index
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