J. Kannan
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About
Mathematics and Statistics is inevitable to make business successful and I am highly motivated to take up real-time challenges and drive solutions using my knowledge.
Dr. J. Kannan completed his Doctoral of Philosophy in Mathematics (2018), Master of Philosophy in Mathematics (2015), Master of Science in Mathematics (2014), and Bachelor of Science in Mathematics (2012) from Bharathidasan University, Trichy, Tamil Nadu, India. Over 3 years of academic and research experience with 35 research articles published in National and International Peer-reviewed Journals, and also Published 3 Book Chapters. Three students are pursuing their M.Sc., Project and ten students completed their M.Sc., Project in their masters degree under his supervision. His research interest includes Number Theory, Linear Algebra, Differential Equations and Mathematical Analysis. He has delivered a number of invited talks on many national platforms of repute. He has worked as an Expert Member in various committees in the institutions and member of different professional bodies like Ramanujan Mathematical Society, Board of Studies Member in Department of Mathematics, Anjac, Sivakasi.
Skills & Expertise
Python
SPSS
Microsoft Office
Matlab
Adobe Photoshop
Geogebra
R
C/C++
LATEX
Mathematica
BioPython
SageMath
Research Interests
Number Theory
MATHEMATICS
Diophantine Analysis and Mathematical Analysis
Connect With Me
Experience
Assistant Professor
Part Time - Trainer (Quantitative Reasoning)
Full Time Ph.D. Scholar
Education
National College (Autonomous), Trichy
National College (Autonomous), Trichy
Bharathidasan University, Tiruchirappalli
Venus International College of Technology (VICT)
Government Boys Higher Secondary School, Shillong
Jawahar Higher Secondary School, Tirunelveli
Conferences & Seminars (15)
Integral Solutions of x2=4y2+5z2
The Simultaneous Diophantine equations 2 y25x2=3 and 5 z213y2=8
Exponential Diophantine Equation Two and Three Variables
Exponential Diophantine Equation in Three Variables
Pells Equation arising from a Triple of Triangular Numbers
On a Class of Solutions for a Diophantine Equation of Second Degree
On the Positive Integer solutions for a Diophantine Equation
Construction of a Parametric Family of Diophantine Triples in Integers
Yen Kanitha Mahabharatham
On the Gaussian Integer Solution for an Elliptic Diophantine Equation
On A Class of Gaussian integer solution for an Elliptic curve
Integer Solutions of a Ternary Cubic Diophantine Equation
Extendibility of Diophantine Pairs Involving Linear Polynomials
Solutions of Negative Pells Equation Involving Proth Prime
Exponential Diophantine Equations Involving Opposite Parity Prime
Certificates & Licenses (6)
Diploma in Computer Application
Typewriting English (Junior and Senior Grade)
Video Editing
Python 3.4.3
LATEX Training
Research Gears using Linux, LaTeX, R, Python and Biopython Programming
Awards & Achievements (7)
🏆 Over All Winner
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🏆 Best Aptitude Teacher and Trainer
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🏆 Best Teacher - JEE Course
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🏆 State Eligibility Test for Assistant Professor
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🏆 Dedicated Service Award
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🏆 Research Excellence Award
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🏆 Young Researcher Award
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Thesis Guided (3)
Riesz Markov Representation Theorem
Institution: Bharathidasan University
A Survey On Bipolar Fuzzy Graphs
Institution: National College (Autonomous)
A Quest on the Integral solutions of Astounding Diophantine Equations
Institution: National College (Autonomous)
Professional Memberships (3)
Board of Studies Member in Both UG and PG Department of Mathematics, ANJAC
Country: India
Institute of Scholars (InSc)
Ramanujan Mathematical Society
Publications (38)
In this manuscript, we look for non-trivial integer solution to the equation x2 = 29y2 - 7', t = N for the singular choices of particular by (i) i = 1, (ii) t = 3, (iii) i = 5, (iv)...
Let P:=P(x) be a polynomial in Z(x). In this manuscript, we think about the integral points of a bilinear Diophantine equation: DE: a^2-90b^2-10a-1260b=4401. We as well get hold of a few formulae and...
The ternary homogeneous equation instead of an infinite cone given by x^2+y^2-6x+10y=34(z^2-1) is analyzed for its non zero distinctive integer points. Few dissimilar patterns of integer points satisf...
In this manuscript, we demonstrate with the purpose of the given two singular Exponential Diophantine equation 23^x+24^y=z^2 and 62^x+63^y=z^2 has a unique solution in N*. the solution (x,y,z) are (0,...
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