Nontrivial lower bounds for the least common multiple of some sequences of integers. (Q2573973)

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Nontrivial lower bounds for the least common multiple of some sequences of integers.
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    Nontrivial lower bounds for the least common multiple of some sequences of integers. (English)
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    25 November 2005
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    A method to obtain nontrivial lower bounds for the least common multiple of \(n\) consecutive terms of some sequences of integers, including arithmetic progressions and sequences with general term \(u_n=an(n+t)+b\), where \(a,b,t\) are integers, \(a\geq 5\), \(t\geq 0\), \((a,b)=1\), is presented.
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    least common multiple
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    sequence of integers
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