Vembu Ananthaswamy
I am Dr. V. Ananthaswamy, working as Assistant Professor of Mathematics, The Madura College (Autonomous), Madurai, Tamil Nadu, India. My research areas are Differential Equations: especially solving non-linear initial and boundary value problems in Physical, Chemical and Biological Sciences, Numerical Analysis, Asymptotic methods, Mathematical Biology. I have published more than 115 articles including Scpous and UGC Approved and International Journals with high impact factors. Currently there are 7 Ph.D., research scholars are working under my guidance. I have produced more than 28 M. Phil Scholars under my guidance. Currently I am Editor/Editori-in-chief/Advisory Board Member/Editorial Board Member/Reviewer in more than 400 reputed National and International Journals including SCOPUS and SCI Journals.
Phone: (0) 8903550705
Address: Dr. V. Ananthaswamy
Assistant Professor
Department of Mathematics
The Madura College (Autonomous)
Madurai, Tamil Nadu, India
Phone: (0) 8903550705
Address: Dr. V. Ananthaswamy
Assistant Professor
Department of Mathematics
The Madura College (Autonomous)
Madurai, Tamil Nadu, India
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Papers by Vembu Ananthaswamy
steadily through a cylindrical pipe. In this model, it is assumed that due to Newton’s cooling law heat is exchanged with
the ambient and the viscosity model varies as an inverse linear function of temperature. The analytical expressions for fluid
velocity and temperature are derived using Homotopy Analysis method and entropy generation rate, total entropy
generated and the Bejan number for various parametric values are determined. Our results are compared with the previous work and found to be in good agreement.
polymer modified electrode is discussed. The approximate analytical expressions of the steady state concentration and current of
the species for all values of the dimensionless rate constants have been derived using the Homotopy perturbation method. Our
analytical results are compared with the previous work and a satisfactory agreement is note. The present approach is less
computational and is applicable for solving other strongly non-linear initial and boundary value problems in chemical and biological sciences.
steadily through a cylindrical pipe. In this model, it is assumed that due to Newton’s cooling law heat is exchanged with
the ambient and the viscosity model varies as an inverse linear function of temperature. The analytical expressions for fluid
velocity and temperature are derived using Homotopy Analysis method and entropy generation rate, total entropy
generated and the Bejan number for various parametric values are determined. Our results are compared with the previous work and found to be in good agreement.
polymer modified electrode is discussed. The approximate analytical expressions of the steady state concentration and current of
the species for all values of the dimensionless rate constants have been derived using the Homotopy perturbation method. Our
analytical results are compared with the previous work and a satisfactory agreement is note. The present approach is less
computational and is applicable for solving other strongly non-linear initial and boundary value problems in chemical and biological sciences.