In this paper, we described our CCLQA system and the evaluation results for the C-C task at NTCIR-8 ACLIA. The system consists of a Question Analysis module, IR module and Answer Extraction module. The Question Analysis module was developed for NTCIR-7 CCLQA, which is based on the Question pattern library and HowNet. The IR module was developed for NTCIR-8 IR4QA task, and the results of KECIR-C...

This paper presents a new approach to genetic algorithm based machine learning. We use genetic algorithms augmented with a case-based memory of past problem solving attempts to obtain better performance over time on sets of similar problems. Rather than starting anew on each problem, we periodically inject a genetic algorithm's population with appropriate intermediate solutions to similar, prev...

Continuing the research on the Banach-Saks and Schur properties started in (cf. [10]) we investigate analogous properties in the module context. As an environment serves the class of Hilbert C∗-modules. Some properties of weak module topologies on Hilbert C∗-modules are described. Natural module analogues of the classical weak Banach-Saks and the classical Schur properties are defined and studi...

Let T be an adjointable operator on a Hilbert $$C^*$$ -module such that has the polar decomposition $$T=U\vert T\vert $$ . For each natural number n, is called $$(n+1)$$ -centered if $$T^k=U^k\vert T^k\vert for $$1\le k\le n+1$$ This paper initiates study of via generalized Aluthge transform and iterative transform. Some new characterizations are provided.

Let F be the category with set of objects N and morphisms given by functions between standard finite sets corresponding cardinalities. Jf:F→Sets(U) obvious functor from this to in a Grothendieck universe U. In paper we construct, for any Jf-relative monad RR left RR-module LM, C-system C(RR,LM) explicitly compute action four B-system operations on its B-sets. introduction explain detail relevan...

In this paper, by using the sequence of adjointable operators from pro-C*-algebra $ mathcal{A} $ into a Hilbert $ mathcal{A} $-module $ E $. We introduce frames with bounds in pro-C*-algebra $ mathcal{A} $. New frames in Hilbert modules over pro-C*-algebras are called standard $ ast $-frames of multipliers. Meanwhile, we study several useful properties of standard $ ast $-frames in Hilbert modu...