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Piltz divisor problem over number fields à la Voronoï
Proceedings of the American Mathematical Society
◽
10.1090/proc/15324
◽
2020
◽
pp. 1
Author(s):
Soumyarup Banerjee
Keyword(s):
Number Fields
◽
Divisor Problem
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Cited By
References
The Piltz divisor problem in number fields: An improved lower bound by Soundararajan's method
Acta Arithmetica
◽
10.4064/aa117-2-6
◽
2005
◽
Vol 117
(2)
◽
pp. 187-206
◽
Cited By ~ 4
Author(s):
K. Girstmair
◽
M. Kühleitner
◽
W. Müller
◽
W. G. Nowak
Keyword(s):
Lower Bound
◽
Number Fields
◽
Divisor Problem
Download Full-text
Uniform bounds of the Piltz divisor problem over number fields
Pacific Journal of Mathematics
◽
10.2140/pjm.2019.301.601
◽
2019
◽
Vol 301
(2)
◽
pp. 601-616
Author(s):
Wataru Takeda
Keyword(s):
Number Fields
◽
Divisor Problem
◽
Uniform Bounds
Download Full-text
Correction to the article Uniform bounds of the Piltz divisor problem over number fields
Pacific Journal of Mathematics
◽
10.2140/pjm.2021.311.505
◽
2021
◽
Vol 311
(2)
◽
pp. 505-509
Author(s):
Wataru Takeda
Keyword(s):
Number Fields
◽
Divisor Problem
◽
Uniform Bounds
Download Full-text
Dirichlet divisor problem in number fields
Mathematical Notes
◽
10.1007/bf01158919
◽
1988
◽
Vol 44
(4)
◽
pp. 750-757
◽
Cited By ~ 3
Author(s):
E. I. Panteleeva
Keyword(s):
Number Fields
◽
Divisor Problem
◽
Dirichlet Divisor Problem
Download Full-text
On the Piltz divisor problem in algebraic number fields
Acta Arithmetica
◽
10.4064/aa-68-1-41-69
◽
1994
◽
Vol 68
(1)
◽
pp. 41-69
Author(s):
Ulrich Rausch
Keyword(s):
Algebraic Number
◽
Number Fields
◽
Divisor Problem
◽
Algebraic Number Fields
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Foundations of Analysis Over Surreal Number Fields
10.1016/s0304-0208(08)x7160-9
◽
1987
◽
Keyword(s):
Number Fields
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Cutting towers of number fields
Annales mathématiques du Québec
◽
10.1007/s40316-021-00156-8
◽
2021
◽
Author(s):
Farshid Hajir
◽
Christian Maire
◽
Ravi Ramakrishna
Keyword(s):
Number Fields
Download Full-text
Theta series and number fields: theorems and experiments
The Ramanujan Journal
◽
10.1007/s11139-021-00394-y
◽
2021
◽
Author(s):
Adrian Barquero-Sanchez
◽
Guillermo Mantilla-Soler
◽
Nathan C. Ryan
Keyword(s):
Theta Series
◽
Number Fields
Download Full-text
Kummer theory for number fields via entanglement groups
manuscripta mathematica
◽
10.1007/s00229-021-01328-0
◽
2021
◽
Author(s):
Antonella Perucca
◽
Pietro Sgobba
◽
Sebastiano Tronto
Keyword(s):
Number Fields
◽
Kummer Theory
Download Full-text
Finite slope triple product p-adic L-functions over totally real number fields
Journal of Number Theory
◽
10.1016/j.jnt.2020.11.013
◽
2020
◽
Author(s):
Santiago Molina
Keyword(s):
Real Number
◽
Number Fields
◽
Triple Product
◽
Totally Real
◽
Finite Slope
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