Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems
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Published By The Mathematical Society Of Japan

9784931469501

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Chapter 2. Introduction to Part 1 and Part 2

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c020 ◽

2008 ◽

pp. 63-64

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Chapter 2. Part 2. Full $G_{\mathfrak p}$-subfields over algebraic number fields

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c02-20 ◽

2008 ◽

pp. 83-105

Keyword(s):

Algebraic Number ◽

Number Fields ◽

Algebraic Number Fields

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Chapter 1. Part 1. The group $\Gamma$ and its $\zeta$-function

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c01-10 ◽

2008 ◽

pp. 1-27

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Supplements

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c060 ◽

2008 ◽

pp. 207-214

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Chapter 5. Part 1. Elliptic modular functions mod $p$ and $\Gamma = PSL_{2}(\mathbf{Z}^{(p)})$

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c05-10 ◽

2008 ◽

pp. 159-167

Keyword(s):

Modular Functions ◽

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Chapter 3. Part 1. Some properties of $\Gamma$

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c03-10 ◽

2008 ◽

pp. 137-152

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Chapter 2. Part 3A. The canonical $S$-operator and the canonical class of linear differential equations of second order on algebraic function field $L$ of one variable over $\mathbf{C}$, and their algebraic characterizations when $L$ is "arithmetic"

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c02-3a0 ◽

2008 ◽

pp. 109-125

Keyword(s):

Differential Equations ◽

Function Field ◽

Algebraic Function ◽

Second Order ◽

Linear Differential Equations ◽

Algebraic Function Field ◽

Canonical Class ◽

Field L ◽

Linear Differential

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Chapter 2. Introduction to Part 3A and Part 3B

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c02-30 ◽

2008 ◽

pp. 106-108

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Chapter 5. Part 2. Non-abelian classfields attached to subgroups of $\Gamma = PSL_{2}(\mathbf{Z}^{(p)})$ with finite indices

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c05-20 ◽

2008 ◽

pp. 168-206

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Chapter 1. Part 2. Detailed study of elements of $\Gamma$ with parabolic and elliptic real parts; the general formula for $\zeta_{\Gamma}(u)$

Mathematical Society of Japan Memoirs - On Congruence Monodromy Problems ◽

10.2969/msjmemoirs/01801c01-20 ◽

2008 ◽

pp. 28-61

Keyword(s):

General Formula

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