RIMS Kôkyûroku Bessatsu
Bx (202x), 000–000

RIMS Kôkyûroku Bessatsu sample
Here is a Dedication
ByFirst Author∗ and Second Author∗∗

Abstract
This is a sample file for the authors of articles which will be submitted to RIMS Kôkyûroku
Bessatsu.

§ 1.

Section Name

The aim of this article is to show how to make a TEX-file for RIMS Kôkyûroku
Bessatsu. We use the class file rims-bessatsu.cls which is based on LATEX2ε. You
can easily make a TEX-file of your article by using this file as a template. Mathmodecan be used as usual:(1.1)

y = f (x)Please use \begin{dfn} and \end{dfn} for definitions.
Definition 1.1.
polynomial.

This is an example of a ‘definition’ element. Let f be a cubic

Please use \begin{thm} and \end{thm} for theorems.
Received April 20, 202x. Revised September 11, 202x.
2020 Mathematics Subject Classification(s):Key Words:
Supported by JAPAN SUPPORT∗ RIMS, Kyoto University, Kyoto 606-8502, Japan.
e-mail: ffffff@kurims.kyoto-u.ac.jp∗∗ RIMS, Kyoto University, Kyoto 606-8502, Japan.
e-mail: xxxxxx@kurims.kyoto-u.ac.jp
c 202x Research Institute for Mathematical Sciences, Kyoto University. All rights reserved.
⃝2Firstname Surname

Theorem 1.2 (Optional argument here [4, p. 999]).
orem’ element.

This is an example of a ‘the-Please use \begin{proof} and \end{proof} for proofs.
Proof. Trivial. These \newtheorem’s are defined in the preamble of this file. If
you want to use diﬀerent counters for Definitions, Theorems, etc., please make contact
with the editors.
Please use \begin{lmm} and \end{lmm} for lemmas.
Lemma 1.3.

This is an example of a lemma.

Please use \begin{crl} and \end{crl} for corollaries.
Corollary 1.4.

This is an example of a corollary.

Please use \begin{prp} and \end{prp} for propositions.
Proposition 1.5.

This is an example of a proposition.

Please use \begin{exa} and \end{exa} for examples.
Example 1.6.

This is an example of an example.
§ 1.1.

Subsection Name

Using of subsection is optional.
Theorem 1.7.
Proof. Trivial.

This is another example of a theorem.

RIMS Kôkyûroku Bessatsu sample

3

1.1.1. Subsubsection Name There will be no vertical space before the first theorem
in this subsubsection:
Theorem 1.8.
There will be a vertical space before the second theorem in this subsubsection:
Theorem 1.9.
1.1.2. Subsubsection Name There will be no vertical space before the next subsubsection:
1.1.3. Subsubsection Name If there is a line breaklike this, there will be a space before the first theorem in this subsubsection:
Theorem 1.10.

4Firstname Surname§ 2.
Proposition 2.1.

Section Name

This is another example of a proposition.

Proof.
Example 2.2.

References[1] Aoki T., Calcul exponentiel des opérateurs microdiﬀérentiels d’ordre infini. I, Ann. Inst.
Fourier (Grenoble), 33 (1983), 227–250.
[2] Brown, B., On a conjecture of Dirichlet, Amer. Math. Soc., Providence, RI, 1993.
[3] DeVore, R. A., Approximation of functions, Proc. Sympos. Appl. Math., vol. 36, Amer.
Math. Soc., Providence, RI, 1986, pp. 34–56.
[4] Kashiwara, M. and Kawai, T., On the boundary value problem for elliptic systems oflinear partial diﬀerential equations I-II, Proc. Japan. Acad., 48 (1971), 712–715; ibid., 49(1972), 164–168.
[5] Kalf. H., Schmincke, U.-W., Walter, J. and Wüst, R., On the spectral theory of Schrödingerand Dirac operators with strongly singular potentials, Proceedings of the Symposium on
Spectral Theory and Diﬀerential Equation, University of Dundee, 1974, Lecture Notes inMath., Springer-Verlag, Berlin, Heidelberg, New York, 448 (1975), 182–226.
[6] Mori, S. and Kollár, J., Birational Geometry of Algebraic Varieties, Cambridge UniversityPress, 1998.
[7] Mori, S. and Keel, S., Quotients by groupoids, Ann. of Math., 145 (1997), 193–213.