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Hirokazu Nishimura
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1990 – 1999
- 1994
- [j19]Hirokazu Nishimura:
Boolean Valued and Stone Algebra Valued Measure Theories. Math. Log. Q. 40: 69-75 (1994) - 1993
- [j18]Hirokazu Nishimura:
On a Duality Between Boolean Valued Analysis and Topological Reduction Theory. Math. Log. Q. 39: 23-32 (1993) - [j17]Hirokazu Nishimura:
A Boolean Transfer Principle from L*-Algebras to AL*-Algebras. Math. Log. Q. 39: 241-250 (1993) - 1991
- [j16]Hirokazu Nishimura:
Boolean Valued Lie Algebras. J. Symb. Log. 56(2): 731-741 (1991) - [j15]Hirokazu Nishimura:
Boolean Valued Dedekind Domains. Math. Log. Q. 37(5-6): 65-76 (1991) - [j14]Hirokazu Nishimura:
Some Boolean Valued Commutative Algebra. Math. Log. Q. 37(23-24): 367-384 (1991) - [j13]Hirokazu Nishimura:
Foundations of Boolean Valued Algebraic Geometry. Math. Log. Q. 37(26-30): 421-438 (1991) - 1990
- [j12]Hirokazu Nishimura:
On the absoluteness of types in boolean valued lattices. Math. Log. Q. 36(3): 241-246 (1990) - [j11]Hirokazu Nishimura:
Some connections between boolean valued analysis and topological reduction theory for C*-algebras. Math. Log. Q. 36(5): 471-479 (1990)
1980 – 1989
- 1983
- [j10]Hirokazu Nishimura:
Hauptsatz for Higher-Order Modal Logic. J. Symb. Log. 48(3): 744-751 (1983) - 1981
- [j9]Hirokazu Nishimura:
The Semantical Characterization of de Dicto in Continuous Modal Model Theory. Math. Log. Q. 27(15): 233-240 (1981) - 1980
- [j8]Hirokazu Nishimura:
Descriptively Complete Process Logic. Acta Informatica 14: 359-369 (1980) - [j7]Hirokazu Nishimura:
Sequential Method in Quantum Logic. J. Symb. Log. 45(2): 339-352 (1980) - [j6]Hirokazu Nishimura:
A Preservation Theorem for Tense Logic. Math. Log. Q. 26(19-21): 331-335 (1980) - [j5]Hirokazu Nishimura:
Saturated and Special Models in Modal Model Theory With Applications to the Modal and DE RE Hierarchies. Math. Log. Q. 26(31): 481-490 (1980)
1970 – 1979
- 1979
- [j4]Hirokazu Nishimura:
Sequential Method in Propositional Dynamic Logic. Acta Informatica 12: 377-400 (1979) - [j3]Hirokazu Nishimura:
Is the semantics of branching structures adequate for chronological modal logics? J. Philos. Log. 8(1): 469-475 (1979) - [j2]Hirokazu Nishimura:
Is the semantics of branching structures adequate for non-metric Ockhamist tense logics? J. Philos. Log. 8(1): 477-478 (1979) - [j1]Hirokazu Nishimura:
On the Completeness of Chronological Logics with Modal Operators. Math. Log. Q. 25(31): 487-496 (1979)
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