31 found
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Hirokazu Nishimura [27]Hiroshi Nishimura [1]H. Nishimura [1]Holly Nishimura [1]
Haruhiko Nishimura [1]
  1.  39
    Sequential method in quantum logic.Hirokazu Nishimura - 1980 - Journal of Symbolic Logic 45 (2):339-352.
  2.  53
    Is the semantics of branching structures adequate for non-metric ockhamist tense logics?Hirokazu Nishimura - 1979 - Journal of Philosophical Logic 8 (1):477 - 478.
  3.  34
    Is the semantics of branching structures adequate for chronological modal logics?Hirokazu Nishimura - 1979 - Journal of Philosophical Logic 8 (1):469 - 475.
  4.  42
    Boolean valued lie algebras.Hirokazu Nishimura - 1991 - Journal of Symbolic Logic 56 (2):731-741.
    In this paper we study a certain class of Lie algebras over commutative von Neumann algebras satisfying a certain finiteness condition. By using Boolean valued methods developed by Takeuti [8]-[11], we will establish the basic structure and representation theorems.
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  5.  37
    A boolean transfer principle from L*‐Algebras to AL*‐Algebras.Hirokazu Nishimura - 1993 - Mathematical Logic Quarterly 39 (1):241-250.
    Just as Kaplansky [4] has introduced the notion of an AW*-module as a generalization of a complex Hilbert space, we introduce the notion of an AL*-algebra, which is a generalization of that of an L*-algebra invented by Schue [9, 10]. By using Boolean valued methods developed by Ozawa [6–8], Takeuti [11–13] and others, we establish its basic properties including a fundamental structure theorem. This paper should be regarded as a continuation or our previous paper [5], the familiarity with which is (...)
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  6.  15
    A Preservation Theorem for Tense Logic.Hirokazu Nishimura - 1980 - Mathematical Logic Quarterly 26 (19‐21):331-335.
  7.  39
    A Preservation Theorem for Tense Logic.Hirokazu Nishimura - 1980 - Mathematical Logic Quarterly 26 (19-21):331-335.
  8.  32
    Boolean Valued and Stone Algebra Valued Measure Theories.Hirokazu Nishimura - 1994 - Mathematical Logic Quarterly 40 (1):69-75.
    In conventional generalization of the main results of classical measure theory to Stone algebra valued measures, the values that measures and functions can take are Booleanized, while the classical notion of a σ-field is retained. The main purpose of this paper is to show by abundace of illustrations that if we agree to Booleanize the notion of a σ-field as well, then all the glorious legacy of classical measure theory is preserved completely.
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  9.  18
    Boolean Valued Dedekind Domains.Hirokazu Nishimura - 1991 - Mathematical Logic Quarterly 37 (5‐6):65-76.
  10.  42
    Boolean Valued Dedekind Domains.Hirokazu Nishimura - 1991 - Mathematical Logic Quarterly 37 (5-6):65-76.
  11.  28
    Foundations of Boolean Valued Algebraic Geometry.Hirokazu Nishimura - 1991 - Mathematical Logic Quarterly 37 (26‐30):421-438.
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  12.  35
    Foundations of Boolean Valued Algebraic Geometry.Hirokazu Nishimura - 1991 - Mathematical Logic Quarterly 37 (26-30):421-438.
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  13.  46
    Hauptsatz for higher-order modal logic.Hirokazu Nishimura - 1983 - Journal of Symbolic Logic 48 (3):744-751.
    In spite of the philosophical significance of higher-order modal logic, the modal logician's main concern has been with sentential logic. In this paper we do not intend to go into philosophical details, but we only remark that higher-order modal logic has a close relationship with Montague's well-known idea of “universal grammar”, which is an ambitious attempt to build a logical theory of natural languages with exact syntax and semantics, comparable with the artificial languages of mathematical logic. For this matter, the (...)
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  14.  37
    Model theory for tense logic: Saturated and special models with applications to the tense hierarchy.Hirokazu Nishimura - 1981 - Studia Logica 40 (2):89 - 98.
    The aims of this paper are: (1) to present tense-logical versions of such classical notions as saturated and special models; (2) to establish several fundamental existence theorems about these notions; (3) to apply these powerful techniques to tense complexity.In this paper we are concerned exclusively with quantifiedK 1 (for linear time) with constant domain. Our present research owes much to Bowen [2], Fine [5] and Gabbay [6].
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  15.  21
    On a duality between Boolean valued analysis and topological Reduction Theory.Hirokazu Nishimura - 1993 - Mathematical Logic Quarterly 39 (1):23-32.
    By creating an unbounded topological reduction theory for complex Hilbert spaces over Stonean spaces, we can give a category-theoretic duality between Boolean valued analysis and topological reduction theory for complex Hilbert spaces. MSC: 03C90, 03E40, 06E15, 46M99.
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  16.  22
    On the absoluteness of types in boolean valued lattices.Hirokazu Nishimura - 1990 - Mathematical Logic Quarterly 36 (3):241-246.
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  17.  32
    On the absoluteness of types in boolean valued lattices.Hirokazu Nishimura - 1990 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 36 (3):241-246.
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  18.  16
    On the Completeness of Chronological Logics with Modal Operators.Hirokazu Nishimura - 1979 - Mathematical Logic Quarterly 25 (31):487-496.
  19.  29
    On the Completeness of Chronological Logics with Modal Operators.Hirokazu Nishimura - 1979 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 25 (31):487-496.
  20.  11
    Saturated and Special Models in Modal Model Theory With Applications to the Modal and DE RE Hierarchies.Hirokazu Nishimura - 1980 - Mathematical Logic Quarterly 26 (31):481-490.
  21.  28
    Saturated and Special Models in Modal Model Theory With Applications to the Modal and DE RE Hierarchies.Hirokazu Nishimura - 1980 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 26 (31):481-490.
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  22.  17
    Some Boolean Valued Commutative Algebra.Hirokazu Nishimura - 1991 - Mathematical Logic Quarterly 37 (23‐24):367-384.
  23.  32
    Some Boolean Valued Commutative Algebra.Hirokazu Nishimura - 1991 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 37 (23-24):367-384.
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  24.  11
    Some connections between boolean valued analysis and topological reduction theory for C*‐algebras.Hirokazu Nishimura - 1990 - Mathematical Logic Quarterly 36 (5):471-479.
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  25.  34
    Some connections between boolean valued analysis and topological reduction theory for C*-algebras.Hirokazu Nishimura - 1990 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 36 (5):471-479.
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  26. Sei no kōzō riron to kyōikugaku.Hiroshi Nishimura - 1968
     
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  27.  13
    The Semantical Characterization of de Dicto in Continuous Modal Model Theory.Hirokazu Nishimura - 1981 - Mathematical Logic Quarterly 27 (15):233-240.
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  28.  35
    The Semantical Characterization of de Dicto in Continuous Modal Model Theory.Hirokazu Nishimura - 1981 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 27 (15):233-240.
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  29.  13
    High Phase Synchronization in Alpha Band Activity in Older Subjects With High Creativity.Sou Nobukawa, Teruya Yamanishi, Kanji Ueno, Kimiko Mizukami, Haruhiko Nishimura & Tetsuya Takahashi - 2020 - Frontiers in Human Neuroscience 14.
  30.  25
    Reframing HIV Stigma and Fear.Caitlyn D. Placek, Holly Nishimura, Natalie Hudanick, Dionne Stephens & Purnima Madhivanan - 2019 - Human Nature 30 (1):1-22.
    HIV stigma and fears surrounding the disease pose a challenge for public health interventions, particularly those that target pregnant women. In order to reduce stigma and improve the lives of vulnerable populations, researchers have recognized a need to integrate different types of support at various levels. To better inform HIV interventions, the current study draws on social-ecological and evolutionary theories of reproduction to predict stigma and fear of contracting HIV among pregnant women in South India. The aims of this study (...)
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  31.  15
    High-resolution transmission electron microscopy and computational analyses of atomic structures of [0001] symmetric tilt grain boundaries of Al2O3with equivalent grain-boundary planes. [REVIEW]K. Matsunaga, H. Nishimura, T. Saito, T. Yamamoto & Y. Ikuhara - 2003 - Philosophical Magazine 83 (36):4071-4082.
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