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A Brief Introduction to $\mathcal{THOTL}$.

Authors :
Hutchison, David
Kanade, Takeo
Kittler, Josef
Kleinberg, Jon M.
Mattern, Friedemann
Mitchell, John C.
Naor, Moni
Nierstrasz, Oscar
Pandu Rangan, C.
Steffen, Bernhard
Sudan, Madhu
Terzopoulos, Demetri
Tygar, Doug
Vardi, Moshe Y.
Weikum, Gerhard
Namjoshi, Kedar S.
Yoneda, Tomohiro
Higashino, Teruo
Okamura, Yoshio
Merayo, Mercedes G.
Source :
Automated Technology for Verification & Analysis (9783540755951); 2007, p501-510, 10p
Publication Year :
2007

Abstract

In this paper we extend $\mathcal{HOTL}$ (Hypotheses and Observations Testing Logic) to provide a formal framework to test timed systems. The main idea underlying $\mathcal{HOTL}$ is to infer whether a set of observations (i.e., results of test applications) allows to claim that the IUT conforms to the specification if a specific set of hypotheses is assumed. In this paper we adapt $\mathcal{HOTL}$ to cope with the inclusion of time issues. In addition, we show the soundness and completeness of the new framework, that we call $\mathcal{THOTL}$, with respect to a general notion of timed conformance. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISBNs :
9783540755951
Database :
Complementary Index
Journal :
Automated Technology for Verification & Analysis (9783540755951)
Publication Type :
Book
Accession number :
33257943
Full Text :
https://doi.org/10.1007/978-3-540-75596-8_35