Name:
Ken Mano
Current Position:
Senior Researcher
Research Interest:
Term rewriting systems, process algebras.
Biography:
1987.3 B.E. in Applied Physics from Nagoya Univ.
1989.3 M.E. in Information Engineering from Nagota Univ.
1989.4 Joined NTT, researcher at Basic Research Labs.
1991.7 Joined Communication Science Labs.
Society Membership:
The Institute of Electrics, Information and Communication Engineers
Japan Society for Software Science and Technology
Publications:
- Mano, K. and Ogawa, M. (NTT Basic Research Labs.):
A new proof of Chew's theorem, Proc. of RIMS workshop on theory
of rewriting systems and its applications, research report
918, RIMS, Kyoyo Univ., pp. 160-177 (1996).
- Horita, E. and Mano, K.:
Nepi: a network prgramming language based on the pi-calculus,
in Proc. of the 1st International Conference on Coodination
Models, Languages and Application (Coodination'96), LNCS 1061,
pp. 424--427 (1996).
- Horita, E. and Mano, K.:
A metric semantics for the pi-calculus extended with external
events, Proc. of RIMS Workshop in Computing: Concurrency Theory
and Appllcations, research report 996, RIMS, Kyoto Univ. (1996).
- Horita, E. and Mano, K.:
Self-interpretation in an extension of CCS with parametric channels,
Proc. of Joint Sympisium on Parallel Processing 1996 (JSPP'96),
pp. 203--210 (1996).
- Horita, E. and Mano, K.:
Self-interpretation in an extension of CCS with parametric channels,
Proc. of the 12th Conference on the Mathematical Foundations of
Programming Semantics (MFPS XII) (1996).
- Mano, K. and Ogawa, M. (NTT Basic Research Labs.):
Unique normal form property of higher-order rewriting systems,
Proc. of the 5th International Conference on Algebraic and Logic
Programming (ALP'96), LNCS 1139, pp. 269--283 (1996).
- Mano, K. and Ogawa, M. (NTT Basic Research Labs.):
Unique normal form property of higher-order rewriting systems,
IEICE Trans. D-I, Vol. J80-D-I, pp. 258--268 (1997), (in Japanese).
- Horita, E. (NTT Software Labs.) and Mano, K.:
Nepi^2: a two-level calculus for network programming based
on the pi-calculus, Proc. of the 3rd Asian Computing Science
Conference (ASIAN'97), LNCS 1345, pp. 377--378 (1997).
- Horita, E. (NTT Software Labs.) and Mano, K.:
The Nepi2 programming System: A pi-Calculus Based Approach to
Agent-Based Programming, the first Goddard Workshop on Formal
Approaches to Agent Based Programming (FAABS '00), pp. 90-102,
LNAI 1871 (2000).
- T. Araragi, P. Attie, I. Keidar, K. Kogure, V. Luchangco, N. Lynch, and K. Mano:
On Formal Modeling of Agent Computations, the first Goddard
Workshop on Formal Approaches to Agent Based Programming
(FAABS '00), pp. 48-62, LNAI 1871 (2000).
- K. Mano and Y. Kawabe:
Nepi: Syntax, Semantics and Implementation, World
Multiconference on Systemics, Cybernetics and Informatics 2001
(SCI 2001), Volume XIV, (2001).
- Y. Kawabe and K. Mano:
Executing Coded pi-Calculus Processes, the second
International Conference on Software Engineering, Networking &
Parallel/Distributed Computing (SNPD '01) (2001).
- Mano, K. and Ogawa, M. (NTT Basic Research Labs.):
Unique normal form property of compatible term rewriting systems
- A new proof of Chew's theorem -, Theoretical Computer Science,
Vol.258 (2001).
- Y. Kawabe, K. Mano, E. Horita, K. Kogure
Name creation implements restriction in the pi-calculus, IEICE Volume J85-DI,
No. 3 (2002). In Japanese.
- Y. Kawabe, K. Mano:
Formal verification of Nepi network programming system, Computer Software
Vol. 20, pp. 46-57 (2003). In Japanese.
- K. Mano and Y. Kawabe:
The Nepi network programming system: a programming environment
for distributed systems, 3rd IEEE international symposium on
network computing and application (IEEE NCA04), pp. 287 - 292
(2004).
- Y. Kawabe, K. Mano:
Verifying trace equevalence of a shared-memory-style communication system,
Trans. IEICE, Vol. 36, No. 2, pp. 78-91 (2005).
- Y. Kawamoto, K. Mano, H. Sakurada, M. Hagiya:
Partial Knowledge of Functions and Verification of Anonymity, Transaction of
JSIAM Vol. 17, No.4, pp. 559 - 576 (2007).
- Y. Kawabe, K. Mano, H. Sakurada and Y. Tsukada:
Theorem-proving anonymity of infinite state systems", Information
Processing Letters, Vol. 101, No. 1, pp. 46 - 51 (2007).