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ORCIDPramod Kumar Kewat
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2020 – today
- 2024
[j15]Hai Q. Dinh, Pramod Kumar Kewat, Nilay Kumar Mondal
:
Symbol-pair distance of some repeated-root constacyclic codes of length ps over the Galois ring ${{\, \mathrm{GR}\, }}(p^a, m)$. Appl. Algebra Eng. Commun. Comput. 35(2): 195-205 (2024)- [j14]Hai Q. Dinh, Pramod Kumar Kewat, Nilay Kumar Mondal:
Maximum distance separable repeated-root constacyclic codes over $\mathbb {F}_{2^m}+u\mathbb {F}_{2^m}$ with respect to the Lee distance. Appl. Algebra Eng. Commun. Comput. 35(4): 557-571 (2024) - 2023
- [j13]Ankur, Pramod Kumar Kewat:
Binary self-dual codes and Jacobi forms over a totally real subfield of ${\mathbb {Q}}(\zeta _8)$. Appl. Algebra Eng. Commun. Comput. 34(3): 377-392 (2023) - [j12]Pramod Kumar Kewat, Nilay Kumar Mondal:
Two classes of few-Lee weight Z2[u]-linear codes using simplicial complexes and minimal codes via Gray map. Discret. Math. 346(12): 113650 (2023) - [c1]Varsha Tiwari, Pramod Kumar Kewat:
CSS codes and QSCs from Whiteman's Generalized Cyclotomy of order four. ISIT 2023: 619-624 - 2022
- [j11]Hai Q. Dinh, Pramod Kumar Kewat, Sarika Kushwaha, Woraphon Yamaka:
Self-dual constacyclic codes of length $$2^s$$ over the ring $$\mathbb {F}_{2^m}[u,v]/\langle u^2, v^2, uv-vu \rangle $$. J. Appl. Math. Comput. 68(1): 431-459 (2022) - [j10]Hai Q. Dinh, Pramod Kumar Kewat, Nilay Kumar Mondal:
Lee distance distribution of repeated-root constacyclic codes over $$\hbox {GR}\left( 2^e,m\right) $$ and related MDS codes. J. Appl. Math. Comput. 68(6): 3861-3872 (2022) - [i7]Pramod Kumar Kewat, Nilay Kumar Mondal:
A class of few-Lee weight Z2[u]-linear codes using simplicial complexes and minimal codes via Gray map. CoRR abs/2205.06470 (2022) - 2021
- [j9]Ankur, Pramod Kumar Kewat:
Self-dual codes over ${\mathbb {F}}_2[u]/\langle u^4 \rangle $ and Jacobi forms over a totally real subfield of ${\mathbb {Q}}(\zeta _8)$. Des. Codes Cryptogr. 89(5): 1091-1109 (2021) - [j8]Hai Q. Dinh, Pramod Kumar Kewat, Nilay Kumar Mondal:
Lee distance of cyclic and (1 + uγ)-constacyclic codes of length 2s over F2m+uF2m. Discret. Math. 344(11): 112551 (2021) - [j7]Hai Q. Dinh, Pramod Kumar Kewat, Nilay Kumar Mondal:
Lee Distance of (4z - 1)-Constacyclic Codes of Length 2s Over the Galois Ring GR(2a, m). IEEE Commun. Lett. 25(7): 2114-2117 (2021) - [j6]Hai Q. Dinh, Tushar Bag, Pramod Kumar Kewat, Sachin Pathak, Ashish Kumar Upadhyay, Warattaya Chinnakum:
Constacyclic codes of length $$(p^r,p^s)$$ over mixed alphabets. J. Appl. Math. Comput. 67(1-2): 807-832 (2021) - 2020
- [j5]Hai Q. Dinh, Pramod Kumar Kewat, Sarika Kushwaha, Woraphon Yamaka:
On constacyclic codes of length ps over Fpm[u, v]∕〈u2, v2, uv-vu〉. Discret. Math. 343(8): 111890 (2020)
2010 – 2019
- 2019
- [j4]Priti Kumari, Pramod Kumar Kewat:
2-Adic and Linear Complexities of a Class of Whiteman's Generalized Cyclotomic Sequences of Order Four. Int. J. Found. Comput. Sci. 30(5): 759-779 (2019) - 2017
- [j3]Pramod Kumar Kewat, Priti Kumari:
Cyclic codes from the second class two-prime Whiteman's generalized cyclotomic sequence with order 6. Cryptogr. Commun. 9(4): 475-499 (2017) - 2015
- [j2]Abhay Kumar Singh, Pramod Kumar Kewat:
On cyclic codes over the ring Zp[u] / 〈uk〉. Des. Codes Cryptogr. 74(1): 1-13 (2015) - [j1]Pramod Kumar Kewat, Bappaditya Ghosh, Sukhamoy Pattanayak:
Cyclic codes over the ring Zp[u, v]/〈u2, v2, uv-vu〉. Finite Fields Their Appl. 34: 161-175 (2015) - [i6]Pramod Kumar Kewat, Priti Kumari:
Cyclic codes from the second class two-prime Whiteman's generalized cyclotomic sequence with order 6. CoRR abs/1507.05506 (2015) - [i5]Bappaditya Ghosh, Pramod Kumar Kewat:
Cyclic codes over the ring 𝔽p[u, v] / 〈uk, v2, uv-vu〉. CoRR abs/1508.07034 (2015) - [i4]Pramod Kumar Kewat, Sarika Kushwaha:
Cyclic codes over the ring $\mathbb{F}_p[u, v, w]/\langle u^2, v^2, w^2, uv-vu, vw-wv, uw-wu \rangle$. CoRR abs/1509.04221 (2015) - [i3]Pramod Kumar Kewat, Priti Kumari:
Cyclic codes from the first class two-prime Whiteman's generalized cyclotomic sequence with order 6. CoRR abs/1509.07714 (2015) - 2014
- [i2]Pramod Kumar Kewat, Bappaditya Ghosh, Sukhamoy Pattanayak:
Cyclic codes over the ring $ \Z_p[u, v]/\langle u^2, v^2, uv-vu\rangle$. CoRR abs/1405.5981 (2014) - 2012
- [i1]Abhay Kumar Singh, Pramod Kumar Kewat:
On cyclic codes over the ring $Z_p + uZ_p + ... + u^{k-1}Z_p$. CoRR abs/1205.4148 (2012)
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