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A01=Santanu Saha Ray
A01=Subhadarshan Sahoo
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Author_Santanu Saha Ray
Author_Subhadarshan Sahoo
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Generalized Fractional Order Differential Equations Arising in Physical Models

English

By (author): Santanu Saha Ray Subhadarshan Sahoo

This book analyzes the various semi-analytical and analytical methods for finding approximate and exact solutions of fractional order partial differential equations. It explores approximate and exact solutions obtained by various analytical methods for fractional order partial differential equations arising in physical models. See more
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A01=Santanu Saha RayA01=Subhadarshan SahooAge Group_UncategorizedAuthor_Santanu Saha RayAuthor_Subhadarshan Sahooautomatic-updateCategory1=Non-FictionCategory=PBKJCategory=PHCategory=TBCCOP=United KingdomDelivery_Delivery within 10-20 working daysLanguage_EnglishPA=AvailablePrice_€100 and abovePS=Activesoftlaunch
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Product Details
  • Weight: 793g
  • Dimensions: 178 x 254mm
  • Publication Date: 20 Nov 2018
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: United Kingdom
  • Language: English
  • ISBN13: 9781138366817

About Santanu Saha RaySubhadarshan Sahoo

Dr. S. Saha Ray is currently a Professor at the Department of Mathematics National Institute of Technology Rourkela India. Dr. Saha Ray completed his Ph.D. in 2008 from Jadavpur University Kolkata India. He received his M.C.A. degree in 2001 from Indian Institute of Engineering Science and Technology (IIEST) erstwhile Bengal Engineering College Shibpur India. He completed a masters degree in applied mathematics at the Calcutta University Kolkata India in 1998 and a bachelors (honors) degree in mathematics at St. Xaviers College(currently known as St. Xaviers University Kolkata) Kolkata India in 1996. Dr. Saha Ray has about Seventeen years of teaching experience at the undergraduate and postgraduate levels in glorious Institutes like National Institute of Technology Rourkela and two renowned private Engineering Institutes in Kolkata West Bengal. He has also about Sixteen years of research experience in various fields of Applied Mathematics. He has published many peer reviewed research papers in numerous fields and various international SCI journals of repute like Applied Mathematics and Computation Communication in Nonlinear Science and Numerical Simulation Nonlinear Dynamics Transaction ASME Journal of Applied Mechanics Journal of Computational and Nonlinear Dynamics Computers and Mathematics with Applications Journal of Computational and Applied Mathematics Mathematical Methods in the Applied Sciences Computers & Fluids Physica Scripta Communications in Theoretical Physics Nuclear Engineering and Design International Journal of Nonlinear Science and Numerical Simulation Annals of Nuclear Energy and Journal of Mathematical Chemistry etc. For a detail citation overview the reader may be referred to Scopus. To date he has more than 149 research papers published in journals of international repute including more than 119 SCI journal papers. Dr. S. Sahoo is currently an Assistant Professor in the Department of Mathematics Kalinga Institute of Industrial Technology (KIIT) Bhubaneswar India. He has done Ph. D. under the supervision of Prof. S. Saha Ray in department of Mathematics of National Institute of Technology Rourkela Odisha India. He has been working on the BRNS research project entitled Application of analytical methods for the solutions of generalized fractional and continuous order differential equations with the implementation in computer simulation funded by the BRNS BARC Department of Atomic Energy (DAE) Govt. of India under the supervision of Prof. S. Saha Ray who was the Principal Investigator of the aforesaid BRNS Project. Also he has awarded senior research fellowship (SRF) funded by CSIR. Furthermore he has pursued M.Sc. in applied mathematics from National Institute of Technology Rourkela Odisha India and B.Sc. from Government Autonomous College Rourkela Odisha India. His current research interest includes the analytical methods for the solution of Partial and fractional differential equations.  

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