4 papers · 1 filter
Looking for good Hofmeister and Braunschadel bases
Michael Farinton Challis
A_k = (1, a_2, ... a_k} is an h-basis for n if every positive integer not exceeding n can be expressed as the sum of no more than h values a_i. An "extremal" h-basis A_k is one for…
Notes on "Symmetric Bases with large 2-range"
Michael Farinton Challis
A_k = {1, a_2, ... a_k} is an h-basis for n if every positive integer not exceeding n can be expressed as the sum of no more than h values a_i. An extremal h-basis A_k is one for w…
Notes on Symmetric Bases
Michael Farinton Challis
A_k = {1, a_2, ... a_k} is an h-basis for n if every positive integer not exceeding n can be expressed as the sum of no more than h values a_i. An extremal h-basis A_k is one for w…
A note on m_h(A_k)
Michael Farinton Challis
A_k = {1, a_2, ..., a_k} is an h-basis for n if every positive integer not exceeding n can be expressed as the sum of no more than h values a_i; we write n = n_h(A_k). An extremal…