1,723,531 research outputs found

    Protocol optimizations for the CRL distributed shared memory system

    Full text link
    Thesis (M.S.)--Massachusetts Institute of Technology, Dept. of Mechanical Engineering, 1996.Includes bibliographical references (p. 173-175).by Sandeep K. Gupta.M.S

    Cylindrical symmetry of extremals of a Hardy-Sobolev inequality,

    No full text
    In this note we discuss simmetry properties of a weigheted Hardy-Sobolev inequalities due to M. Badiale e G. Tarantell

    Cylindrical symmetry of extremals of a Hardy-Sobolev inequality. Ann. Mat. Pura Appl. (4) 183 (2004), no. 2, 165--172

    No full text
    In this note we discuss symmetry properties of the extremals of a weighted Hardy– Sobolev inequality due to M. Badiale and G. Tarantello

    sj-docx-1-nnr-10.1177_15459683221146996 – Supplemental material for A Systematic Review on the Effects of Acute Aerobic Exercise on Neurophysiological, Molecular, and Behavioral Measures in Chronic Stroke

    No full text
    Supplemental material, sj-docx-1-nnr-10.1177_15459683221146996 for A Systematic Review on the Effects of Acute Aerobic Exercise on Neurophysiological, Molecular, and Behavioral Measures in Chronic Stroke by Anjali Sivaramakrishnan and Sandeep K. Subramanian in Neurorehabilitation and Neural Repair</p

    Classification of solutions of a critical Hardy-Sobolev operator. J. Differential Equations 224 (2006), no. 2, 258--276

    No full text
    In this article we classify all positive finite energy solutions of the equation −u=u n n−2 |y| in Rn where Rn=Rk ×Rn−k, n>k2 and a point x ∈ Rn is denoted as x=(y, z) ∈ Rk ×Rn−k. As a consequence we obtain the best constant and extremals of a related Hardy–Sobolev inequality

    CCDC 1024709: Experimental Crystal Structure Determination

    No full text
    Related Article: Sandeep K. Gupta, Subramaniam Kuppuswamy, James P. S. Walsh, Eric J. L. McInnes, Ramaswamy Murugavel|2015|Dalton Trans.|44|5587|doi:10.1039/C4DT03379
    corecore