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1.

電子ブック
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1. Number Theory : Structures, Examples, and Problems
by Dorin Andrica, Titu Andreescu
出版情報: Boston : Birkhäuser Boston, 2009
オンライン: http://dx.doi.org/10.1007/b11856
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2.

電子ブック
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2. An Introduction to Diophantine Equations : A Problem-Based Approach
by Titu Andreescu, Dorin Andrica, Ion Cucurezeanu
出版情報: Boston : Springer Science+Business Media, LLC, 2010
オンライン: http://dx.doi.org/10.1007/978-0-8176-4549-6
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3.

電子ブック
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3. Quadratic Diophantine Equations
by Titu Andreescu, Dorin Andrica
出版情報: New York, NY : Springer New York : Imprint: Springer, 2015
シリーズ名: Developments in Mathematics ; 40
オンライン: http://dx.doi.org/10.1007/978-0-387-54109-9
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目次情報: 続きを見る
Why Quadratic Diophantine Equations?
Continued Fractions, Diophantine Approximation and Quadratic Rings
Pell's Equation
General Pell's Equation
Equations Reducible to Pell's Type Equations
Diophantine Representations of Some Sequences
Other Applications
Why Quadratic Diophantine Equations?
Continued Fractions, Diophantine Approximation and Quadratic Rings
Pell's Equation
4.

電子ブック
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4. 104 Number Theory Problems : From the Training of the USA IMO Team
by Titu Andreescu, Dorin Andrica, Zuming Feng
出版情報: Boston, MA : Birkhäuser Boston, 2007
オンライン: http://dx.doi.org/10.1007/978-0-8176-4561-8
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電子ブック
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5. Recurrent Sequences : Key Results, Applications, and Problems. 1st ed. 2020
by Dorin Andrica, Ovidiu Bagdasar
出版情報: Cham : Springer International Publishing : Imprint: Springer, 2020
シリーズ名: Problem Books in Mathematics ;
オンライン: https://doi.org/10.1007/978-3-030-51502-7
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目次情報: 続きを見る
1. Introduction to Recurrence Relations
2. Basic Recurrent Sequences
3. Arithmetic and Trigonometric Properties of Some Classical Recurrent Sequences
4. Generated Functions
5. More Second Order Linear Recurrent Sequences
6. Higher Order Linear Recurrent Sequences
7. Recurrences in Olympiad Training
8. Solutions to Proposed Problems
Appendix A. Complex Geometry anhd Number Theory
Appendix B
References
Index
1. Introduction to Recurrence Relations
2. Basic Recurrent Sequences
3. Arithmetic and Trigonometric Properties of Some Classical Recurrent Sequences