12 research outputs found

    Hot Electron Spectra in Plain, Cone and Integrated Targets for FIREX-I using Electron Spectrometer

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    The traditional fast ignition scheme is that a compressed core created by an imploding laser is auxiliary heated and ignited by the hot electrons (produced by a short pulse laser guided through the cone). Here, the most suitable target design for fast ignition can be searched for by comparison of the spectra between varied targets using an electron spectrometer

    Introducing Types into Elementary Formal Systems

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    The elementary formal systems (EFS\u27s for short) work as a theoretical basis in the various fields of computer science such as formal language theory, programming semantics, machine learning and so on. In this paper, we first define proof figures which illustrate proofs of EFS and show standard proof figures for ground atoms which are distinctive in the usage of inference rules. Then we formalize typed EFS, which is a natural extension of EFS obtained by replacing variables by typed variables and show some basic properties as a logic programming language. Finally, we illustrate the first order logic in term of our typed EFS\u27s

    INTRODUCING TYPES INTO ELEMENTARY FORMAL SYSTEMS

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    The elementary formal systems (EFS\u27s for short) work as a theoretical basis in the various fields of computer science such as formal language theory, programming semantics, machine learning and so on. In this paper, we first define proof figures which illustrate proofs of EFS and show standard proof figures for ground atoms which are distinctive in the usage of inference rules. Then we formalize typed EFS, which is a natural extension of EFS obtained by replacing variables by typed variables and show some basic properties as a logic programming language. Finally, we illustrate the first order logic in term of our typed EFS\u27s

    INTRODUCING TYPES INTO ELEMENTARY FORMAL SYSTEMS

    No full text
    The elementary formal systems (EFS's for short) work as a theoretical basis in the various fields of computer science such as formal language theory, programming semantics, machine learning and so on. In this paper, we first define proof figures which illustrate proofs of EFS and show standard proof figures for ground atoms which are distinctive in the usage of inference rules. Then we formalize typed EFS, which is a natural extension of EFS obtained by replacing variables by typed variables and show some basic properties as a logic programming language. Finally, we illustrate the first order logic in term of our typed EFS's

    Introducing Types into Elementary Formal Systems

    No full text
    The elementary formal systems (EFS's for short) work as a theoretical basis in the various fields of computer science such as formal language theory, programming semantics, machine learning and so on. In this paper, we first define proof figures which illustrate proofs of EFS and show standard proof figures for ground atoms which are distinctive in the usage of inference rules. Then we formalize typed EFS, which is a natural extension of EFS obtained by replacing variables by typed variables and show some basic properties as a logic programming language. Finally, we illustrate the first order logic in term of our typed EFS's
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