A Variation of Takagi's Proof for Quadratic Reciprocity Laws of Jacobi Symbols
スポンサーリンク
概要
著者
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Katayama Shin-ichi
Department Of Mathematical Sciences Faculty Of Integrated Arts And Sciences The University Of Tokush
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Katayama Shin-ichi
Faculty Of Integrated Arts And Sciences The University Of Tokushima
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Katayama Shin-ichi
Department Of Mathematical And Natural Sciences Faculty Of Integrated Arts And Sciences The Universi
-
Katayama Shin-ichi
Department Of Mathematical And Natural Sciences Faculty Of Integrated Arts And Sciences The Universi
-
Katayama Shin-ichi
Department Of Mathematical Sciences Faculty Of Integrated Arts And Sciences The University Of Tokush
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Katayama Shin-ichi
College Of General Education The University Of Tokushima
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Katayama Shin-ichi
Department Of Mathematics College Of General Education Tokushima University
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Kuroki Arata
Tokushima Prefectural Senior High School of Science and Technology
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Katayama Shin-ichi
Department Of Mathematical Sciences Faculty Of Integrated Arts And Sciences The University Of Tokush
-
Katayama Shin-ichi
Tokushima Prefectural Senior High School of Science and Technology
-
Kuroki Arata
Faculty of Integrated Arts and Sciences,The University of Tokushima
関連論文
- On the units and the class numbers of certain composita of two quadratic fields
- On Certain Real Bicyclic Biquadratic Fields with Class Number One and Two
- A Remark on Partitions and Triangles
- On Partitions and k-Polygons
- On Some Formulas for π/2
- On the Structure of the Integer Solutions of z^2=(x^2-1)(y^2-l)+a
- Zeta Functions of Finite Groups and Arithmetically Equivalent Fields
- Unit Groups of Some Quartic Fields
- Several Methods for Solving Simultaneous Fermat-Pell Equations
- A Conjecture on Fundamental Units of Real Quadratic Fields
- Some Infinite Series of Fibonacci Numbers
- A Variation of Takagi's Proof for Quadratic Reciprocity Laws of Jacobi Symbols
- Generalized Goggins’s Formula for Lucas and Companion Lucas Sequences