[1] AhmadS,NakaharaT,HameedA,,2016,On certain pure sextic fields related to a problem of Hasse,International Journal of Algebra and Computation,,577,563
[2] AhmadS,NakaharaT,HusnineSM,,2014,Power integral bases for certain pure sextic fields,International Journal of Number Theory (Singapore),10,2257,2265
[3] OtaK.,,2013,On power bases for ring of integers of relative Galois extensions,Bull London Math Soc,45,447,452
[4] ,1878,Über die Zusammenhang zwischen der Theorie der Ideals und der Theorie der höhren Kongruenzen,Abh Akad Wiss Göttingen Math-Phys Kl,23,1,23
[5] GaálI.,,2002,Diophantine equations and power integral bases, new computational methods,,,,
[6] Gras M-N
, Tanoé
F,,,Corps biquadratiques monogènes,,,4612,
[7] Györy K. Discriminant form and index form equations,
Algebraic Number Theory and Diophantine Analysis (F. Halter-Koch and R. F. Tichy. Eds.), Walter de Gruyter, Berlin-
New York, 2000; 191-214.
[8] Hameed A, Nakahara T. Integral basis and relative
monogenity of pure octic fields. Bull Math Soc Sci Math
Roumani 2015; 58-4: 419-433.
[9] Hameed A, Nakahara T, Husnine S, Ahmad S. On existing of
canonical number system in certain class of pure algebraic
number fields Journal of Prime Research in Mathematics
2011; 7: 19-24.
[10] Katayama S-I. On the Class Numbers of Real Quadratic
Fields of Richaud-Degest Type. J Math Tokushima Univ
1997; 31: 1-6.
[11] Khan N, Nakahara T, Katayama S-I, Uehara T. Monogenity
of totally real algebraic extension fields over a cyclotomic
field. Journal of Number Theory 2016; 158: 348-355.
[12] Katayama S-I. On the Class Numbers of Real Quadratic
Fields of Richaud-Degest Type. J Math Tokushima Univ
1997; 31: 1-6.
[13] Khan N, Nakahara T, Katayama S-I, Uehara T. Monogenity
of totally real algebraic extension fields over a cyclotomic
field. Journal of Number Theory 2016; 158: 348-355.
[14] Montgomery L, Weinberger P. Real Quadratic Fields with
Large Class Number. Math Ann 1977; 225: 173-176.
[15] Motoda Y. Notes on quartic fields. Rep Fac Sci Engrg Saga
U Math 2003; 32-1: 1-19. Appendix and Crrigenda to "Notes
on Quartic Fields," ibid, 37-1 (2008) 1-8.
[16] Motoda Y, Nakahara T. Power integral basis in algebraic
number fields whose galois groups are 2-elementry abelian.
Arch Math (Basel) 2004; 83: 309-316.
[17] Motoda Y, Nakahara T, Shah SIA. On a problem of Hasse for
certain imaginary abelian fields. J Number Theory 2002; 96:
326-334.
[18] Motoda Y, Nakahara T, Shah SIA, Uehara T. On a problem
of Hasse, RIMS kokyuroku Bessatsu. Kyoto Univ B 2009; 12:
209-221.
[19] Nagell T. Zur Arithmetik der Polynome. Abh Math Sem
Hamburg 1922; 1: 180-194.
[20] Nakahara T. On cyclic biquadratic fields related to a problem
of Hasse. Mh Math 1982; 94: 125-132.
[21] Narkiewicz W. Elementary and Analytic Theory of Algebraic
Numbers, Springer-Verlag, 1st ed. 1974, 3rd ed. Berlin-
Heidelberg-New York; PWM-Polish Scientific Publishers,
Warszawa 2007.
[22] Ricci G. Ricerche arithmetiche sur polinome. Rend Circ Mat
Palermo 1933; 57: 433-475.
[23] Shanks D. The simplest cubic fields. Mathematics of
Computation 1974; 28-128: 1137-1152.
[24] Sultan M, Nakahara T. On certain octic biquartic fields
related to a problem of Hasse. Monatshefte für Mathmatik
2014; 174(4): 153-162.
[25] Sultan M, Nakahara T. Monogenity of biquadratic fields
related to Dedekind-Hasse’s problem. Punjab University
Journal of Mathematics 2015; 47(2): 77-82.
[26] Washington LC. Introduction to cyclotomic fields, Graduate
texts in mathematics, 2nd ed., Springer-Verlag, New York-
Heidelberg-Berlin 1995; 83.