Mar 25, 2019 · Abstract. Let h(n) denote the largest product of primes whose sum is ⩽ n, and g(n) denote the Landau function, which is the largest product ...
In this article, several properties of h(n) are given and compared to similar properties of g(n). Special attention is paid to the behavior of the largest prime ...
Jul 3, 2012 · Abstract:If n is a positive integer, let h(n) denote the maximal value of the product of distinct primes whose sum does not exceed n.
In this article, several properties of h(n) are given and compared to similar properties of g(n). Special attention is paid to the behavior of the largest prime ...
Several properties of h(n) are given and compared to similar properties of g(n), which is the largest product of powers of primes whose sum is 6 n.
In this article, several properties of h(n) are given and compared to similar properties of g(n). Special attention is paid to the behavior of the largest prime ...
If n is a positive integer, let h(n) denote the maximal value of the product of distinct primes whose sum does not exceed n. We give some properties of this ...
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Aug 31, 2014 · I have a reference request related to the result : ∑xn=2P(n) ~ π212x2log(x) as x→∞. where P(n) is the largest prime factor of the positive ...
Sep 21, 2022 · I'm trying to generalize the Theorem 2.7.1 in [1] where they prove: ∑p≤xf(p)=∫x2f(t)logtdt+ϵ(x)f(x)−∫x2ϵ(t)f′(t)dt. where ϵ(x)=o(tlogt).
Sep 12, 2022 � It is almost certain that there is no such largest prime number. All primes other than 2 are odd, because all higher even numbers are divisible by 2.