linear form in logarithms造句

of the general linear form in logarithms which was attacked by Gelfond and then solved by Alan Baker.
Alan Baker also used the method in the 1960s for his work on linear forms in logarithms and ultimately Baker's theorem.
The number of solutions of this equation is finite and the solutions are effectively determined using estimates for linear forms in logarithms as developed in transcendental number theory.
In the 1960s the method of Alan Baker on linear forms in logarithms of algebraic numbers reanimated transcendence theory, with applications to numerous classical problems and diophantine equations.
Practically simultaneously, Alan Baker proved what we now know as Baker's theorem on linear forms in logarithms of algebraic numbers, which resolved the problem by a completely different method.
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