KCIC Phase I Training Program will accommodate 500 Participants from the total HR needs of PT 1,452 people. The focus is on increasing competence Operation System, Passenger Service, and Maintenance divided into 21 Posts, most participants came Fresh Graduates who entered Entry Level. Required Competence Levels ability to apply knowledge skill High Speed Railway Technology. technical executive ...

Quantum-dot cellular automaton (QCA) is a novel nanotechnology with a very different computational method in compared with CMOS, whereas placement of electrons in cells indicates digital information. This nanotechnology with specifications such as fast speed, high parallel processing, small area, low power consumption and higher switching frequency becomes a promising candidate for CMOS tec...

Fast Fourier Transform (FFT) processors employed with pipeline architecture consist of series of Processing Elements (PE) or Butterfly Units (BU). BU or PE of FFT performs multiplication and addition on complex numbers. This paper proposes a single BU to compute radix-2, 8 point FFT in the time domain as well as frequency domain by replacing a series of PEs. This BU comprises of fused floating ...

This research addresses system reliability analysis using weakest t-norm based approximate intuitionistic fuzzy arithmetic operations, where failure probabilities of all components are represented by different types of intuitionistic fuzzy numbers. Due to the incomplete, imprecise, vague and conflicting information about the component of system, the present study evaluates the reliability of sy...

In most arithmetic systems the speed is limited by the nature of the building block which makes logic decisions and by the extent to which decisions of low order numeric significance can affect results of higher significance. In this contribution, an improved DNA representation [A. Fujiwara, K. Matsumoto, W. Chen, Procedures for logic and arithmetic operations with DNA molecules, Int. J. Found....

The use of floating-point calculations limits the accuracy of solutions obtained by standard LP software. We present a simplex-based algorithm that returns exact rational solutions, taking advantage of the speed of floating-point calculations and attempting to minimize the operations performed in rational arithmetic. Extensive computational results are presented.

This paper discusses the representation of a nite eld with characteristic 2, and proposes arithmetic operations over the eld using a successive extension of the eld. We develop a fast inversion algorithm, and compare its speed with the previous algorithms, and consider their applications. We con rm that our algorithm is e ective and suitable for software implementation.