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We find modular equations of degree 3 to evaluate some new values of the cubic continued fraction G(e p n) and G(e p n) for n = 2 4m 3 , 1 3 4m , and 2 3 4m , where m = 1, 2, 3, or 4.
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참고문헌 (9)
참고문헌 신청
B.C. Berndt / 2006 / Number theory in the spirit of Ramanujan
B.C. Berndt / 1991 / Ramanujan's notebooks, Part III / Springer-Verlag
B.C. Berndt / 1995 / Ramanujan's class invariants and cubic continued fraction / Acta Arith. 73:67~85
H.H. Chan / 1995 / On Ramanujan's cubic continued fraction / Acta Arith. 73:343~355
백대현 / 2013 / On some modular equations and their applications II / 대한수학회보 50(4):1221~1233
B.C. Berndt / 1991 / Ramanujan's notebooks, Part III / Springer-Verlag
B.C. Berndt / 1995 / Ramanujan's class invariants and cubic continued fraction / Acta Arith. 73:67~85
H.H. Chan / 1995 / On Ramanujan's cubic continued fraction / Acta Arith. 73:343~355
백대현 / 2013 / On some modular equations and their applications II / 대한수학회보 50(4):1221~1233
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