Search Results - "Lokhande, Swapnil A."

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  1. 1

    Rank and rigidity of locally nilpotent derivations of affine fibrations by Babu, Janaki Raman, Das, Prosenjit, Lokhande, Swapnil A.

    Published in Communications in algebra (02-12-2021)
    “…In this exposition, we propose a notion of rank and rigidity of locally nilpotent derivations of affine fibrations. We show that the concept is analogous to…”
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  2. 2

    Some K-theoretic properties of the kernel of a locally nilpotent derivation on k[X_1, \dots, X_4] by Bhatwadekar, S. M., Gupta, Neena, Lokhande, Swapnil A.

    “…In this paper we shall demonstrate an explicit k[X_1]-linear fixed point free locally nilpotent derivation D of k[X_1,X_2,X_3, X_4] whose kernel A has an…”
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  3. 3

    Parasitoids of Hesperiidae from peninsular India with description of a new species of Dolichogenidea (Hymenoptera: Braconidae) parasitic on caterpillar of Borbo cinnara (Wallace) (Lepidoptera: Hesperiidae) by Gupta, Ankita, Lokhande, Swapnil A, Soman, Abhay

    Published in Zootaxa (19-08-2013)
    “…Five species of parasitic wasps associated with hesperiids from peninsular India are documented along with the description of a new species of gregarious…”
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  4. 4

    A NOTE ON RIGIDITY AND TRIANGULABILITY OF A DERIVATION by KESHARI, MANOJ K., LOKHANDE, SWAPNIL A.

    Published in Journal of commutative algebra (01-03-2014)
    “…Let 𝐴 be a Q-domain, 𝐾 = frac(𝐴), 𝐵 = 𝐴[𝑛] and 𝐷 ∈ LND 𝐴(𝐵). Assume rank 𝐷 = rank 𝐷𝐾 = 𝑟, where 𝐷𝐾 is the extension of 𝐷 to 𝐾[𝑛]. Then we…”
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  5. 5

    Burning and w-burning of geometric graphs by Gorain, Barun, Gupta, Arya T., Lokhande, Swapnil A., Mondal, Kaushik, Pandit, Supantha

    Published in Discrete Applied Mathematics (15-09-2023)
    “…Graph burning runs on discrete time-steps. The aim is to burn all the vertices in a given graph using a minimum number of time-steps. This number is known to…”
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  6. 6

    SOME 𝐾-THEORETIC PROPERTIES OF THE KERNEL OF A LOCALLY NILPOTENT DERIVATION ON 𝑘[𝑋₁, …, 𝑋₄] by BHATWADEKAR, S. M., GUPTA, NEENA, LOKHANDE, SWAPNIL A.

    “…Let 𝑘 be an algebraically closed field of characteristic zero, 𝐷 a locally nilpotent derivation on the polynomial ring 𝑘[𝑋₁, 𝑋₂, 𝑋₃, 𝑋₄] and 𝐴 the…”
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  7. 7

    A new host record and a new combination in Cotesia Cameron (Hymenoptera: Braconidae) from India by Gupta, Ankita, Lokhande, Swapnil A.

    Published in Journal of threatened taxa (26-02-2013)
    “…Cotesia tiracolae (=Apanteles tiracolae), new combination proposed, is redescribed and illustrated. It is recorded as a larval parasitoid of Phaedyma columella…”
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  8. 8

    Rank and rigidity of locally nilpotent derivations of affine fibrations by Babu, Janaki Raman, Das, Prosenjit, Lokhande, Swapnil A

    Published 19-10-2022
    “…Communications in Algebra, Volume 49, 2021, Issue 12 In this exposition, we propose a notion of rank and rigidity of locally nilpotent derivations of affine…”
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  9. 9

    NP-Completeness Results for Graph Burning on Geometric Graphs by Gupta, Arya Tanmay, Lokhande, Swapnil A, Mondal, Kaushik

    Published 24-10-2020
    “…Graph burning runs on discrete time steps. The aim is to burn all the vertices in a given graph in the least number of time steps. This number is known to be…”
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  10. 10

    Projective modules over overrings of polynomial rings and a question of Quillen by Keshari, M. K, Lokhande, Swapnil A

    Published 12-08-2014
    “…JPAA, vol 218 (2014), 1003-1011 Let $(R,\mm,K)$ be a regular local ring containing a field $k$ such that either char $k=0$ or char $k=p$ and tr-deg…”
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  11. 11

    Some K-theoretic properties of the kernel of a locally nilpotent derivation on k[X_1, \dots, X_4] by Bhatwadekar, S. M, Gupta, Neena, Lokhande, Swapnil A

    Published 07-01-2015
    “…Let k be an algebraically closed field of characteristic zero, D a locally nilpotent derivation on the polynomial ring k[X_1, X_2,X_3,X_4] and A the kernel of…”
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  12. 12

    A note on rigidity and triangulability of a derivation by Keshari, Manoj K, Lokhande, Swapnil A

    Published 28-12-2012
    “…J. of Commutative Algebra, vol 6 (1), (2014), 95-100 Let A be a $\mathfrak Q$-domain, K=frac(A), B=A^{[n]} and D\in \lnd_A(B). Assume rank D= rank D_K=r, where…”
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