• 検索結果がありません。

専修大学学術機関リポジトリ:SI-Box

N/A
N/A
Protected

Academic year: 2021

シェア "専修大学学術機関リポジトリ:SI-Box"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

SENSHU KEIZAIGAKU RONSHU

(Economic Bulletin of Senshu University )

dJJJJ-dJJJl-dJJJJ-lJnI-dJhJ-〉dJb-dJJJJJ-JJdJ)1-llJJJI-dJbJ-.JJJJJ-JJJJJIJ-dJJb.-IIJhJJ- IJnl-IIJJh-dJJJJ.-JJJLJJJ-IJnl-dlllI-LIJIIJJ-JJJLJJJ-IJnl-dlbl-lllJII-LIIllI-L仙l-

ll"[1-1Ilnt-.仙-llnLl-Ⅵ)1.42 No.2 December 2007 (the 98th lssue)

Articles

Financlng Structure and Bank Loan Access of

SMEs in China: An EmplrlCal Analysュs

Marx and Justice

Distortionary Taxes and Ricardian Equivalence in

Ramsey Growlng Economy Model

The R)rmation of Business group in China

Masanori Okura ( 1 )

Satoshi Matsui (33)

Iwao Nakajima (91)

XuDeMing (123)

Published by

SENSHU DAIGAKU KEIZAI GAKKAI

(The Economics Society of Senshu University)

参照

関連したドキュメント

Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A

Definition An embeddable tiled surface is a tiled surface which is actually achieved as the graph of singular leaves of some embedded orientable surface with closed braid

The advection-diffusion equation approximation to the dispersion in the pipe has generated a considera- bly more ill-posed inverse problem than the corre- sponding

[Mag3] , Painlev´ e-type differential equations for the recurrence coefficients of semi- classical orthogonal polynomials, J. Zaslavsky , Asymptotic expansions of ratios of

Hugh Woodin pointed out to us that the Embedding Theorem can be derived from Theorem 3.4 of [FM], which in turn follows from the Embedding Theorem for higher models of determinacy

In the operator formalism, we study how to make noncommutative instantons by using the ADHM method, and we review the relation between topological charges and noncommutativity.. In

• The Business Succession Guidelines (formulated by the Study Group for Revitalization of Business Focusing on Business Succession in March 2015) will be revised during FY2019 to

[r]