BIQUADRATIC DIOPHANTINE EQUATIONS WITH INTEGER SOLUTIONS: BIQUADRATIC DIOPHANTINE EQUATIONS

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 The theory of Diophantine equation is an ancient subject that typically

involves solving polynomial equations in integers. It is well known that

a Diophantine equation is an equation with integer coefficient and

multiple variables ( 2) having integer solutions. There is no universal

method available to know whether a Diophantine equation has a

solutions or finding all solutions, if it exists. Proving that even simple

Diophantine equations have no solutions may require very

sophisticated methods and in such cases, a lot of deep and beautiful

mathematics get generated as a result. It is worth to observe that

Diophatine equations are rich in variety. A collection of special

Problems on biquadratic equations in 3,4,5 & 6 variables has been

treated in sections A to D respectively. Different sets of integer solutions

to each of the biquadratic diophatine equations are illustrated.

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 Dr.M.A.Gopalan is currently Professor of Mathematics

at Shrimati Indira Gandhi College, Trichy. He has

taught mathematics for nearly two decades. He is

interested in problem solving in the area of Diophantine

equations and Number Patterns. He serves in the

editorial boards of IJPMS and IJAR. He is a life member

of Kerala Mathematics Association.

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