Dr. Hamid Ganie Afzal
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Dr. Hamid Ganie Afzal

Assistant Professor
SSM College of Engineering and Technology, India


Highest Degree
Ph.D. in Functional Analysis from National Institute of Technology, India

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Area of Interest:

Mathematics
100%
Fuzzy Mathematics
62%
Numerical Methods
90%
Functional Analysis
75%
Discrete Mathematics
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
0
Abstracts
0

Selected Publications

  1. Ganie, A.H., N.A. Sheikh, M. Ahmad and Afroza, 2016. Some matrix mappings of O-means. Asian J. Math. Comput. Res., 13: 119-124.
  2. Ganie, A.H., M. Ahmad, N.A. Sheikh, T. Jalal and S.A. Gupkari, 2016. Some new type of difference sequence space of non-absolute type. Int. J. Mod. Math. Sci., 14: 116-122.
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  3. Ganie, A.H., B.C. Tripathy, N.A. Sheikh and M. Sen, 2016. Invariant means and matrix transformations, functional analysis: Theory. Methods Applic., 2: 28-33.
  4. Ganie, A.H., 2016. Some new difference sequence space of non-absolute type. Int. J. Math. Comput. Methods, 1: 48-57.
  5. Ganie, A.H., N.A. Sheikh and T. Jalal, 2015. On some new spaces of invariant means with respect to modulus function. Int. J. Mod. Math. Sci., 13: 210-216.
  6. Ganie, A.H., N. Ahmad and T. Jalal, 2015. Matrix transformations of some sequence spaces over non-archmedian fields. J. Applied Comput. Math., Vol. 4. 10.4172/2168-9679.1000 220.
    CrossRef  |  
  7. Ganie, A.H., M. Ahmad and N.A. Sheikh, 2015. Generalized difference paranormed sequence space with respect to modulus function and almost convergence. J. Global Res. Comput. Sci., 6: 23-26.
  8. Ganie, A.H. and N.A. Sheikh, 2015. Infinite matrices and almost convergence. Filomat, 29: 1183-1188.
  9. Ganie, A.H. and M.A. Syed, 2015. On some new generalized difference sequence space of fuzzy numbers and statistical convergence. J. Applied Comput. Math., Vol. 4. 10.4172/2168-9679.1000 273.
    CrossRef  |  
  10. Mursaleen, M., A.H. Ganie and N.A. Sheikh, 2014. New type of difference sequence space and matrix transformation. Filomat, 28: 1381-1392.
  11. Ganie, A.H., N.A. Sheikh and T. Jalal, 2014. New type of sequence spaces and matrix transformations. Int. J. Mod. Math. Sci. USA., 10: 125-129.
  12. Ganie, A.H. and N.A. Sheikh, 2014. Infinite matrices and almost bounded sequences. Vietnam J. Math., 42: 153-157.
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  13. Sheikh, N.A., T. Jalal and A.H. Ganie, 2013. New type of sequence spaces of non-absolute type and some matrix transformations. WSEAS Trans. J. Maths., 8: 852-859.
  14. Sheikh, N.A., T. Jalal and A.H. Ganie, 2013. New type of sequence spaces of non-absolute type and some matrix transformations. Acta Math. Acad. Paedagogicae Nyiregyhaziensis, 29: 51-66.
  15. Sheikh, N.A. and A.H. Ganie, 2013. Some new generalized difference sequence of Fuzzy numbers. Int. J. Mod. Math. Sci. USA., 7: 218-226.
  16. Sheikh, N.A. and A.H. Ganie, 2013. Some matrix transformations and almost convergence. Kathmandu Univ. J. Sci. Eng. Technol., 8: 89-92.
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  17. Sheikh, N.A. and A.H. Ganie, 2013. On the space of/I-convergent sequence and almost convergence. Thai J. Math., 2: 393-398.
  18. Sheikh, N.A. and A.H. Ganie, 2013. On the sequence space l (p, s) and some matrix transformations, Nonlinear func. Anal. Applied, 18: 253-258.
  19. Ganie, A.H., N.A. Sheikh and M. Sen, 2013. The difference sequence space defined by Orlicz functions. Int. J. Mod. Mat. Sci., 6: 151-159.
  20. Ganie, A.H., 2013. Sigma bounded sequence and some matrix transformations. Algebra Lett., 3: 1-7.
  21. Ganie, A.H. and N.A. Sheikh, 2013. On some new sequence spaces of non-absolute type and matrix transformations. J. Egypt. Math. Soc., 21: 108-114.
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  22. Ganie, A.H. and N.A. Sheikh, 2013. New type of generalized difference sequences of Fuzzy numbers. Nonlinear Functional Analysis Applic., 18: 515-522.
  23. Ganie, A.H. and N.A. Sheikh, 2013. Generalized difference sequence spaces of fuzzy numbers. New York J. Math., 19: 431-438.
    Direct Link  |  
  24. Ganie, A.H. and N.A. Sheikh, 2013. A history of zero. IIM-SAC J., 1: 33-37.
  25. Sheikh, N.A. and A.H. Ganie, 2012. A new paranormed sequence space and some matrix transformations. Acta Math. Acad. Paedagogicae Nyregy, 28: 47-58.
  26. Jalal, T., S.A. Gupkari and A.H. Ganie, 2012. Infinite matrices and sigma convergent sequences. Southeast Asian Bull. Math., 36: 825-830.
  27. Ganie, A.H., 2012. Lacunary strong convergence of difference sequences with respect to modulus function. Int. J. Applied Math. Applic., 4: 9-13.
  28. Ganie, A.H. and N.A. Sheikh, 2012. Some new paranormed sequence spaces of non-absolute type and matrix transformations. Adv. Dev. Math. Sci., 1-2: 1-14.
  29. Ganie, A.H. and N.A. Sheikh, 2012. Some new difference sequence spaces defined on Orlicz function. Nonlinear Funct. Anal. Applied, 17: 397-404.
  30. Ganie, A.H. and N.A. Sheikh, 2012. Matrix transformation into a new sequence space related to invariant means. Chamchuri J. Math., 4: 71-72.
  31. Ganie, A.H. and N.A. Sheikh, 2012. A note on almost convergence and some matrix transformations. Int. J. Mod. Math. Sci., 4: 126-132.
  32. Jalal, T. and A.H. Ganie, 2009. Almost convergence and some matrix transformation. Int. J. Math., 1: 133-138.