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ORCIDAlexander Skavantzos
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2010 – 2019
- 2012
[c14]Dimitrios Schinianakis, Alexander Skavantzos, Thanos Stouraitis
:
GF(2n) Montgomery multiplication using Polynomial Residue Arithmetic. ISCAS 2012: 3033-3036- 2010
- [c13]Narendran Narayanaswamy, Alexander Skavantzos, Thanos Stouraitis:
Optimal modulus sets for efficient residue-to-binary conversion using the New Chinese Remainder Theorems. ICECS 2010: 273-276
2000 – 2009
- 2009
- [c12]Alexander Skavantzos, Mohammad Abdallah, Thanos Stouraitis, Dimitrios M. Schinianakis:
Design of a balanced 8-modulus RNS. ICECS 2009: 61-64 - [c11]Dimitrios Schinianakis, Athanasios Kakarountas, Thanos Stouraitis, Alexander Skavantzos:
Elliptic Curve Point Multiplication in GF(2n) using Polynomial Residue Arithmetic. ICECS 2009: 980-983 - 2007
- [j10]Alexander Skavantzos, Mohammad Abdallah, Thanos Stouraitis:
Large Dynamic Range RNS Systems and their Residue to Binary converters. J. Circuits Syst. Comput. 16(2): 267-286 (2007) - 2005
- [j9]Mohammad Abdallah, Alexander Skavantzos:
On MultiModuli residue number systems with moduli of forms ra, rb-1, rc+1. IEEE Trans. Circuits Syst. I Regul. Pap. 52-I(7): 1253-1266 (2005) - 2002
- [c10]Vassilis Paliouras, Alexander Skavantzos, Thanos Stouraitis:
Multi-voltage low power convolvers using the polynomial residue number system. ACM Great Lakes Symposium on VLSI 2002: 7-11
1990 – 1999
- 1999
- [j8]Alexander Skavantzos, Mohammad Abdallah:
Implementation issues of the two-level residue number system with pairs of conjugate moduli. IEEE Trans. Signal Process. 47(3): 826-838 (1999) - [c9]Alexander Skavantzos, Thanos Stouraitis:
Grouped-moduli residue number systems for fast signal processing. ISCAS (3) 1999: 478-483 - 1998
- [c8]Alexander Skavantzos:
An Efficient Residue to Weighted Converter for a New Residue Number System. Great Lakes Symposium on VLSI 1998: 185-191 - 1997
- [j7]Mohammad Abdallah, Alexander Skavantzos:
On the binary quadratic residue system with noncoprime moduli. IEEE Trans. Signal Process. 45(8): 2085-2091 (1997) - 1994
- [j6]Poornachandra B. Rao, Alexander Skavantzos:
ROM based methods for computing the squaring operation in modular rings. J. VLSI Signal Process. 7(3): 199-211 (1994) - 1993
- [c7]Dimitrios Soudris, Vassilis Paliouras, Thanos Stouraitis, Alexander Skavantzos, Constantinos E. Goutis:
Systematic design of full adder-based architectures for convolution. ICASSP (1) 1993: 389-392 - [c6]Seon Wook Kim, Thanos Stouraitis, Alexander Skavantzos:
Full Adder-based Inner Product Step Processors for Residue and Quadratic Residue Number Systems. ISCAS 1993: 1821-1824 - 1992
- [j5]Alexander Skavantzos, Poornachandra B. Rao:
New Multipliers Modulo 2^N - 1. IEEE Trans. Computers 41(8): 957-961 (1992) - [j4]Alexander Skavantzos, Thanos Stouraitis:
Decomposition of Complex Multipliers Using Polynomial Encoding. IEEE Trans. Computers 41(10): 1331-1333 (1992) - [c5]Alexander Skavantzos:
Multiplierless signal processors using table look-ups and residue arithmetic. ICASSP 1992: 349-352 - 1991
- [j3]Alexander Skavantzos, Fred J. Taylor:
On the polynomial residue number system [digital signal processing]. IEEE Trans. Signal Process. 39(2): 376-382 (1991) - [j2]Thanos Stouraitis, Alexander Skavantzos:
Multiplication of complex numbers encoded as polynomials. J. VLSI Signal Process. 3(4): 319-328 (1991) - 1990
- [c4]Zarir B. Sarkari, Alexander Skavantzos:
Linear arrays for residue mappers. ASAP 1990: 309-316
1980 – 1989
- 1989
- [c3]Alexander Skavantzos, Zarir B. Sarkari, Thanos Stouraitis:
A complex DSP processor using polynomial encoding. ICASSP 1989: 1310-1313 - 1988
- [c2]Alexander Skavantzos, Fred J. Taylor:
Parallel decomposition of multipliers modulo (2n±1). ICCD 1988: 502-506 - 1987
- [c1]Alexander Skavantzos, Mike Griffin, Fred J. Taylor:
On the multidimensional RNS and its applications to the design of fast digital systems. ICASSP 1987: 1991-1994 - 1985
- [j1]Fred J. Taylor, George Papadourakis, Alexander Skavantzos, Thanos Stouraitis:
A Radix-4FFT Using Complex RNS Arithmetic. IEEE Trans. Computers 34(6): 573-576 (1985)
Coauthor Index
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