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- W4244953204 abstract "Publisher SummaryThis chapter focuses on equations of degree > 3. Several general classes of equations of degree > 3 have only a finite number of integer solutions. The chapter also presents several theorems associated with these equations. If f(x, y) be a polynomial of degree n with integer coefficients which is irreducible in the rational field Q, and suppose that the homogeneous part fn(x, y) of degree n of f (x, y) is reducible in Q but is not a constant multiple of a power of an irreducible polynomial, then the equation f(x, y) = 0 has only a finite number of integer solutions." @default.
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- W4244953204 date "1969-01-01" @default.
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- W4244953204 title "Chapter 28 Some Equations of Degree > 3" @default.
- W4244953204 doi "https://doi.org/10.1016/s0079-8169(08)60029-x" @default.
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