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    Publisher: Asian Network for Scientific Information
   
  Journal of Applied Sciences seeks to promote and disseminate the knowledge by publishing original research findings, review articles and short communications in the broad field of applied sciences. Scope of the journal includes: biology, chemistry, physics, environmental, business and economics, finance, mathematics and statistics, geology, engineering, computer science, social sciences, natural and technological sciences, linguistics, medicine, and architecture.

Submit your best paper to Journal of Applied Sciences via online submission system.
  Editor-in-Chief:  Gazi Mahabubul Alam
 
 
Prajapati, J.C. and A.K. Shukla, 2006. Generalization of a class of polynomials and its connection with Mittag-Leffler function. Proc. Int. Conf. Soc. Special Funct. Appl., 7: 121-129.
Prajapati, J.C. and A.K. Shukla, 2007. Some explicit representations and integral transforms of general class of polynomials. Proc. Int. Conf. Soc. Special Funct. Appl., 8: 213-219.
Prajapati, J.C. and A.K. Shukla, 2007. Some integral transforms of general class of polynomials. Acta Ciencia Indica Int. J., 4: 1779-1783.
Prajapati, J.C. and N.K. Ajudia, 2011. Certain generalized properties of hermite polynomials. Math. Today, 27: 36-41.
Prajapati, J.C., 2009. Characteristics of Laguerre polynomials as functions. Math. Today, 25: 13-18.
Prajapati, J.C., 2010. On cauchy type functional equations. Math. Today, 26: 68-71.
Prajapati, J.C., A.D. Patel and A.K. Shukla, 2010. On Laguerre type polynomials. Int. J. Contem. Math. Sci., 5: 1599-1608.
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Prajapati, J.C., A.K. Shukla and S.K. Meher, 2010. A note on boas-buck theory for m-variable. Math. Sci. Res. J., 14: 221-229.
Prajapati, J.C., A.K. Shukla and S.K. Meher, 2010. A note on general class of polynomials Aqn(α,β,γ,θ) (x;a,k,s). Acta Ciencia Indica Int. J., 1: 99-110.
Prajapati, J.C., A.K. Shukla and S.K. Meher, 2010. A note on general class of polynomials Aqn(α,β,γ,θ) (x;a,k,s). Proceedings of the Modern Methods in Analysis and its Applications, (MMAA'10), Anamaya Publishers, New Delhi, India, pp: 346-357.
Prajapati, J.C., B. Nathwani and B.I. Dave, 2009. Some applications of Hermite's formula. Proceedings of the National Women's Conference on Exploring Potentialities of Women in Engineering, July 3-4, Changa, India, pp: 302-312.
Prajapati, J.C., R. Shah and B.I. Dave, 2009. Certain properties of generalized bessel polynomials. Proceedings of National Women's Conference on Exploring Potentialities of Women in Engineering, July 3-4, Changa, India, pp: 313-321.
Prajapati, J.C., V. Nandurbarkar and P. Deasi, 2010. Applications of statistical techniques to study employee satisfaction: A quality management aspect of academic HRM. J. Manage. Res., 4: 1-11.
Shukla, A. and J. Prajapati, 2007. Generalization of a class of polynomials. Demonstratio Math., 40: 819-826.
Shukla, A.K. and J.C. Prajapati, 2007. On a generalization of mittag-leffler function and its properties. J. Math. Anal. Appl., 336: 797-811.
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Shukla, A.K. and J.C. Prajapati, 2007. On some properties of a class of polynomials suggested by mittal. Proyecciones J. Math., 26: 145-156.
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Shukla, A.K. and J.C. Prajapati, 2008. A general class of polynomials associated with generalized Mittag-Leffler function. Integral Transforms Special Funct., 19: 23-34.
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Shukla, A.K. and J.C. Prajapati, 2008. On bilateral generating relation for a sequence of functions. Int. J. Math. Anal., 2: 383-389.
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Shukla, A.K. and J.C. Prajapati, 2008. On generalized Mittag-Leffler type function and generated integral operator. Math. Sci. Res. J., 12: 283-290.
Shukla, A.K. and J.C. Prajapati, 2009. On a Recurrence relation of generalized Mittag-Leffler function. Surveys Math. Appl., 4: 133-138.
Shukla, A.K. and J.C. Prajapati, 2009. Some remarks on generalized Mittag-Leffler function. Proyecciones J. Math., 28: 27-34.
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Shukla, A.K., I.A. Salehbhai and J.C. Prajapati, 2009. On the Laguerre transform in two variables. Integral Transforms Special Funct., 20: 459-470.
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Shukla, A.K., J.C. Prajapati and I.A. Salehbhai, 2009. On a set of polynomials suggested by the family of Konhauser polynomials. Int. J. Math. Anal., 3: 637-643.
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