Reciprocal degree distance and Hamiltonian properties of graphs von Kori, Rajkaran, Prasad, Abhyendra, Upadhyay, Ashish K.

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A direct construction of complete complementary code with zero correlation zone property for prime-power length von Kumar, Nishant, Majhi, Sudhan, Upadhyay, Ashish K.

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Study on negacyclic codes over the ring Zp[u]/<uk+1-u von Bag, Tushar, Upadhyay, Ashish K.

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Cybersecurity Frameworks and Models: Review of the Existing Global Best Practices von Chourasia, Sarang Raj, Yadav, Sandeep Kumar, Sarkar, Manas, Sharma, Preet, Sinha, Ayush, Upadhyay, Ashish K., Kole, Madhusree, Shukla, Sandeep K.

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Constacyclic codes over Fq2[u]/⟨u2-w2⟩ and their application in quantum code construction von Bag, Tushar, Dinh, Hai Q., Abdukhalikov, Kanat, Upadhyay, Ashish K., Yamaka, Woraphon

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On a class of skew constacyclic codes over mixed alphabets and applications in constructing optimal and quantum codes von Dinh, Hai Q., Bag, Tushar, Abdukhalikov, Kanat, Pathak, Sachin, Upadhyay, Ashish K., Bandi, Ramakrishna, Chinnakum, Warattaya

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Application of Constacyclic Codes Over the Semi Local Ring von Bag, Tushar, Dertli, Abdullah, Cengellenmis, Yasemin, Upadhyay, Ashish K.

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Constacyclic codes of length (pr,ps) over mixed alphabets von Dinh, Hai Q., Bag, Tushar, Kewat, Pramod Kumar, Pathak, Sachin, Upadhyay, Ashish K., Chinnakum, Warattaya

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On sufficient condition for t-toughness of a graph in terms of eccentricity-based indices von Kori, Rajkaran, Prasad, Abhyendra, Upadhyay, Ashish K.

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A class of skew cyclic codes and application in quantum codes construction von Dinh, Hai Q., Bag, Tushar, Upadhyay, Ashish K., Bandi, Ramakrishna, Tansuchat, Roengchai

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Study on negacyclic codes over the ring $$\mathbb {Z}_{p}[u]/<u^{k+1}-u$$ Z p [ u ] / < u k + 1 - u von Bag, Tushar, Upadhyay, Ashish K.

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Classes of constacyclic codes of length $$p^s$$ p s over the ring $$F_{p^m}+u F_{p^m}+vF_{p^m}+uvF_{p^m}$$ F p m + u F p m + v F p m + u v F p m von Bag, Tushar, Pathak, Sachin, Upadhyay, Ashish K.

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Constacyclic codes over $${\pmb {\mathbb {F}}}_{q^2}[u]/\langle u^2-w^2 \rangle $$ and their application in quantum code construction von Bag, Tushar, Dinh, Hai Q., Abdukhalikov, Kanat, Upadhyay, Ashish K., Yamaka, Woraphon

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Application of Constacyclic Codes Over the Semi Local Ring $${F_{{p^m}}} + v{F_{{p^m}}} von Bag, Tushar, Dertli, Abdullah, Cengellenmis, Yasemin, Upadhyay, Ashish K.

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Classes of constacyclic codes of length ps over the ring Fpm+uFpm+vFpm+uvFpm von Bag, Tushar, Pathak, Sachin, Upadhyay, Ashish K.

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Classes of constacyclic codes of length p s over the ring F p m + u F p m + v F p m + u v F p m von Bag, Tushar, Pathak, Sachin, Upadhyay, Ashish K

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Quantum codes from skew constacyclic codes over the ring Fq[u,v]∕〈u2−1,v2−1,uv−vu von Bag, Tushar, Dinh, Hai Q., Upadhyay, Ashish K., Bandi, Ramakrishna, Yamaka, Woraphon

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Quantum codes from skew constacyclic codes over the ring F q [ u , v ] ∕ 〈 u 2 − 1 , v 2 − 1 , u v − v u von Bag, Tushar, Dinh, Hai Q., Upadhyay, Ashish K., Bandi, Ramakrishna, Yamaka, Woraphon

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Quantum codes from (1-2u1-2u2-⋯-2um)-skew constacyclic codes over the ring Fq+u1Fq+⋯+u2mFq von Bag, Tushar, Ashraf, Mohammad, Mohammad, Ghulam, Upadhyay, Ashish K.

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Quantum codes from ( 1 - 2 u 1 - 2 u 2 - ⋯ - 2 u m ) -skew constacyclic codes over the ring F q + u 1 F q + ⋯ + u 2 m F q von Bag, Tushar, Ashraf, Mohammad, Mohammad, Ghulam, Upadhyay, Ashish K

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