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S V BHAVE

Biographic Data

ID5237164
NAMES V BHAVE
GIVEN NAMESS V
FAMILY NAMEBHAVE
SIGNATUREBHAVE S V
VERIFIEDNo
TOTAL WORKS3
TOTAL CITATIONS2
WORKS AS AUTHOR3
WORKS AS EDITOR0
FIRST PUBLICATION YEAR1986
LATEST PUBLICATION YEAR1992
H-INDEX1
  • The Liar Paradox and Many-Valued Logic

    S V BHAVE, Shaurya Bhave•ARTICLE•The Philosophical Quarterly•1992

    Journal Article The Liar Paradox and Many-Valued Logic Get access S. V. Bhave S. V. Bhave Pune, India Search for other works by this author on: Oxford Academic Google Scholar The Philosophical Quarterly, Volume 42, Issue 169, October 1992, Pages 465–479, https://doi.org/10.2307/2220287 Published: 01 October 1992

  • Bell's Inequalities and Quantum Non-separability

    S V BHAVE, Shaurya Bhave•ARTICLE•The British Journal for the…•1991•References: 4

    The separable hidden variables theory (Bhave [1986]) of Aspect's [1982] four single channel polarizers is developed further to consider possible modified Aspect's experiment with four double channel polarizers. It is shown that Aspect's commutator is not a truly stochastic commutator, and that until such a truly stochastic commutator is devised, experiments based on Bell's inequalities (like those of Aspect's) cannot be adequate experimental test…

  • Separable Hidden Variables Theory to Explain Einstein-Podolsky-Rosen Paradox

    S V BHAVE, Shaurya Bhave•ARTICLE•The British Journal for the…•1986•Cited by: 2•References: 1

    A realist separable hidden variables theory in conformity with Einstein's principle of causality is developed in this paper to explain the Einstein-Podolsky-Rosen paradox, and the experimental results (including those in Aspect's four polarizers experiment) obtained so far with a view to test the non-separability of quantum mechanics.

  • Separable Hidden Variables Theory to Explain Einstein-Podolsky-Rosen Paradox

    S V BHAVE, Shaurya Bhave•ARTICLE•The British Journal for the…•1986•Cited by: 2•References: 1

    A realist separable hidden variables theory in conformity with Einstein's principle of causality is developed in this paper to explain the Einstein-Podolsky-Rosen paradox, and the experimental results (including those in Aspect's four polarizers experiment) obtained so far with a view to test the non-separability of quantum mechanics.

  • Separable Hidden Variables Theory to Explain Einstein-Podolsky-Rosen Paradox

    S V BHAVE, Shaurya Bhave•ARTICLE•The British Journal for the…•1986•Cited by: 2•References: 1

    A realist separable hidden variables theory in conformity with Einstein's principle of causality is developed in this paper to explain the Einstein-Podolsky-Rosen paradox, and the experimental results (including those in Aspect's four polarizers experiment) obtained so far with a view to test the non-separability of quantum mechanics.

  • Bell's Inequalities and Quantum Non-separability

    S V BHAVE, Shaurya Bhave•ARTICLE•The British Journal for the…•1991•References: 4

    The separable hidden variables theory (Bhave [1986]) of Aspect's [1982] four single channel polarizers is developed further to consider possible modified Aspect's experiment with four double channel polarizers. It is shown that Aspect's commutator is not a truly stochastic commutator, and that until such a truly stochastic commutator is devised, experiments based on Bell's inequalities (like those of Aspect's) cannot be adequate experimental test…

  • The Liar Paradox and Many-Valued Logic

    S V BHAVE, Shaurya Bhave•ARTICLE•The Philosophical Quarterly•1992

    Journal Article The Liar Paradox and Many-Valued Logic Get access S. V. Bhave S. V. Bhave Pune, India Search for other works by this author on: Oxford Academic Google Scholar The Philosophical Quarterly, Volume 42, Issue 169, October 1992, Pages 465–479, https://doi.org/10.2307/2220287 Published: 01 October 1992

Mathematical analysis (2 works) · Mathematics (2 works) · Physics (2 works) · Quantum (2 works) · Quantum entanglement (2 works) · Quantum Information and Cryptography (2 works) · Quantum mechanics (2 works) · Quantum Mechanics and Applications (2 works) · Theoretical physics (2 works) · Algebra over a field (1 work)

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