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Artur Gramacki
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2020 – today
- 2021
- [j3]Marek Kowal
, Marcin Skobel, Artur Gramacki, Józef Korbicz:
Breast cancer nuclei segmentation and classification based on a deep learning approach. Int. J. Appl. Math. Comput. Sci. 31(1): 85-106 (2021)
2010 – 2019
- 2017
- [j2]Artur Gramacki
, Jaroslaw Gramacki
:
FFT-based fast bandwidth selector for multivariate kernel density estimation. Comput. Stat. Data Anal. 106: 27-45 (2017) - [c6]Jaroslaw Gramacki
, Artur Gramacki
:
A Complete Efficient FFT-Based Algorithm for Nonparametric Kernel Density Estimation. ICAISC (2) 2017: 62-73 - 2015
- [i2]Witold Andrzejewski, Artur Gramacki, Jaroslaw Gramacki:
Density Estimations for Approximate Query Processing on SIMD Architectures. CoRR abs/1505.01998 (2015) - [i1]Artur Gramacki, Marek Sawerwain, Jaroslaw Gramacki:
FPGA-Based Design of Numerical Algorithms for Kernel Density Estimation Using High Level Synthesis Approach. CoRR abs/1505.02100 (2015) - 2013
- [j1]Witold Andrzejewski
, Artur Gramacki, Jaroslaw Gramacki:
Graphics processing units in acceleration of bandwidth selection for kernel density estimation. Int. J. Appl. Math. Comput. Sci. 23(4): 869-885 (2013)
2000 – 2009
- 2005
- [c5]Jaroslaw Gramacki, Artur Gramacki, Krzysztof Galkowski, Eric Rogers:
Java based toolbox for linear repetitive processesn. ICINCO 2005: 182-187 - 2004
- [c4]Blazej Cichy, Krzysztof Galkowski, Artur Gramacki, Jaroslaw Gramacki, Gerhard Jank:
Stability Analysis and Simulations of a Class of Continuous Linear 2D Systems. ICINCO (3) 2004: 282-290 - 2001
- [c3]Jaroslaw Gramacki, Artur Gramacki, Krzysztof Galkowski, Eric Rogers, David H. Owens:
On some aspects of discrete equivalents of differential linear repetitive processes. CDC 2001: 1205-1210 - 2000
- [c2]Krzysztof Galkowski, Eric Rogers, Artur Gramacki, Jaroslaw Gramacki, David H. Owens:
Strong practical stability for a class of 2D linear systems. ISCAS 2000: 403-406
1990 – 1999
- 1999
- [c1]Eric Rogers, Jaroslaw Gramacki, Artur Gramacki, Krzysztof Galkowski
, David H. Owens:
Lyapunov stability theory for linear repetitive processes - The 1D equation approach. ECC 1999: 4774-4779
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