Hanc marginis exiguitas non caperet.



ûü�È—Ï‘¾˜Y�iKOZUMA Rintaro�j

—§–½ŠÙƒAƒWƒA‘¾•½—m‘åŠw�‘�ÛŒo‰cŠw•”�y‹³Žö
rintaro(at)apu.ac.jp
English

Œ¤‹†•ª–ì


�®�”˜_, “Á‚ɑȉ~‹È�ü.


Œ¤‹†˜_•¶


[8] R. Kozuma, Multiplicative independence in iterated prime power root extensions and rank growth of elliptic curves, in preparation, (2026).
[7] R. Kozuma, Algebraic proof for the independence of the 2-power cyclotomic units, Indian Journal of Pure and Applied Mathematics, (2025).
[6] R. Kozuma, An explicit expression of the Lerch zeta function on maximal domains of holomorphy, preprint, (2022).
[5] R. Kozuma, On the rank of elliptic curves in elementary cubic extensions, J. Numbers, Vol. 2015, 1-4, (2015).
[4] R. Kozuma, Formal groups and relative Kummer theory, preprint, (2013).
[3] R. Kozuma, Elliptic curves related to cyclic cubic extensions ‡U, Comment. Math. Univ. St. Pauli, Vol. 62, No. 1, 31-58, (2013).
[2] R. Kozuma, A note on elliptic curves with a rational 3-torsion point, Rocky Mountain J. of Math., Vol. 40, No. 4, 1227-1256, (2010).
[1] R. Kozuma, Elliptic curves related to cyclic cubic extensions, International Journal of Number Theory, Vol. 5, No. 4, 591-623, (2009).


•ñ���W�C‹I—v“™


[3] ûü�È—Ï‘¾˜Y, 3-“¯ŽíŽÊ‘œ‚É•t��‚·‚éƒZƒ‹ƒ}�[ŒQ‚Ì�‚‘¬ŒvŽZƒAƒ‹ƒSƒŠƒYƒ€, ”Ž‘½ƒ��[ƒNƒVƒ‡ƒbƒv�u‘g‚Ý�‡‚킹‚Æ‚»‚̉ž—p�v�i‹ã�B‘åŠwƒ}ƒX�EƒtƒHƒA�EƒCƒ“ƒ_ƒXƒgƒŠŒ¤‹†�Š�j, COE Lecture Note Vol. 48, 114-117, (2013).
[2] ûü�È—Ï‘¾˜Y, Genus one fibrations on norm-trace surfaces, ‘æ‚S‰ñ•Ÿ‰ª�”˜_Œ¤‹†�W‰ï•ñ���W, 61-75, (2009).
[1] ûü�È—Ï‘¾˜Y, Selmer groups of elliptic curves related to cyclic cubic extensions, ‘�ˆî“c‘åŠw�®�”˜_Œ¤‹†�W‰ï2006•ñ���W, 1-10, (2006).


Œ¤‹†�W‰ï


Modular Forms and Multiple Zeta Values �|‹àŽq�¹�M�æ�¶ŠÒ—ï‹L”OŒ¤‹†�W‰ï�| February 17-22, 2025, ‹ß‹E‘åŠw

ƒRƒ“ƒsƒ…�[ƒ^ƒvƒ�ƒOƒ‰ƒ~ƒ“ƒO



—§–½ŠÙƒAƒWƒA‘¾•½—m‘åŠw�@ûü�È—Ï‘¾˜Y