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ORCIDBalbir Kumar
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2010 – 2019
- 2012
[j16]Rohini Deshpande, Balbir Kumar, Shail Bala Jain:
On the design of multi notch filters. Int. J. Circuit Theory Appl. 40(4): 313-327 (2012)- 2010
- [j15]Rohini Deshpande, Balbir Kumar, Shail Bala Jain:
Highly narrow rejection bandwidth finite impulse response notch filters for communication. IET Commun. 4(18): 2208-2216 (2010) - [j14]Priyanka Jain, Balbir Kumar, Shail Bala Jain:
Fast computation of the discrete Hartley transform. Int. J. Circuit Theory Appl. 38(4): 409-417 (2010) - [c2]Rohini Deshpande, Balbir Kumar, Shail Bala Jain:
FIR bi notch filters as harmonics eliminators. ICWET 2010: 1014
2000 – 2009
- 2009
- [c1]Rohini Deshpande, Balbir Kumar, Shail Bala Jain:
Special FIR and IIR BI Notch Filters. ARTCom 2009: 657-660 - 2008
- [j13]Priyanka Jain, Balbir Kumar, Shail Bala Jain:
Discrete sine transform and its inverse - realization through recursive algorithms. Int. J. Circuit Theory Appl. 36(4): 441-449 (2008) - [j12]Rohini Deshpande, Shail Bala Jain, Balbir Kumar:
Design of maximally flat linear phase FIR notch filter with controlled null width. Signal Process. 88(10): 2584-2592 (2008)
1990 – 1999
- 1999
- [j11]Balbir Kumar, Ashwani Kumar:
Design of efficient FIR filters for the amplitude response: |1/ω| by using universal weights. IEEE Trans. Signal Process. 47(2): 559-563 (1999) - [j10]Balbir Kumar, Ashwani Kumar:
FIR linear-phase approximations of frequency response 1/(jω) for maximal flatness at an arbitrary frequency ω0, 0<ω0<π. IEEE Trans. Signal Process. 47(6): 1772-1775 (1999) - 1997
- [j9]Shail Bala Jain, Balbir Kumar, S. C. Dutta Roy:
Letter to the editor: Design of FIR notch filters by using Bernstein polynomials. Int. J. Circuit Theory Appl. 25(2): 135-139 (1997) - [j8]Shail Bala Jain, Balbir Kumar, S. C. Dutta Roy:
Semi-analytic method for the design of digital FIR filters with specified notch frequency. Signal Process. 59(2): 235-241 (1997) - 1996
- [j7]Balbir Kumar, D. Roy Choudhury, Ashwani Kumar:
On the design of linear phase, FIR integrators for midband frequencies. IEEE Trans. Signal Process. 44(10): 2391-2395 (1996) - 1994
- [j6]Balbir Kumar, S. C. Dutta Roy:
Design of efficient fir digital differentiators of second and higher degrees by using universal weights. Int. J. Circuit Theory Appl. 22(1): 25-49 (1994) - [j5]Balbir Kumar, S. C. Dutta Roy, Sangeeta Sabharwal:
Interrelations between the coefficients of FIR digital differentiators and other FIR filters and a versatile multifunction configuration. Signal Process. 39(3): 247-262 (1994) - 1993
- [j4]Shailey Minocha, S. C. Dutta Roy, Balbir Kumar:
A note on the fir approximation of a fractional sample delay. Int. J. Circuit Theory Appl. 21(3): 265-274 (1993) - [p1]S. C. Dutta Roy, Balbir Kumar:
Digital differentiators. Signal Processing and its Applications 1993: 159-205 - 1992
- [j3]Hitendra Shah, S. C. Dutta Roy, Balbir Kumar:
On the design of efficient second and higher degree FIR digital differentiators at the frequency π/(any integer). Signal Process. 27(2): 117-124 (1992) - [j2]Balbir Kumar, S. C. Dutta Roy, Hitendra Shah:
On the design of FIR digital differentiators which are maximally linear at the frequency π/p, p ∈ {positive integers}. IEEE Trans. Signal Process. 40(9): 2334-2338 (1992)
1980 – 1989
- 1988
- [j1]Balbir Kumar, S. C. Dutta Roy:
Design of digital differentiators for low frequencies. Proc. IEEE 76(3): 287-289 (1988)
Coauthor Index
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