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Information Journal Paper

Title

DUALLY QUASI-DE MORGAN STONE SEMI-HEYTING ALGEBRAS II. REGULARITY

Author(s)

 SANKAPPANAVAR HANAMANTAGOUDA P. | Issue Writer Certificate 

Pages

  65-82

Abstract

 This paper is the second of a two part series. In this Part, we prove, using the description of SIMPLEs obtained in Part I, that the variety RDQDStSH1 of regular dually quasi-De Morgan Stone semi-Heyting algebras of level 1 is the join of the variety generated by the twenty 3-element RDQDStSH1-chains and the variety of dually quasi-De Morgan Boolean semi-Heyting algebras -the latter is known to be generated by the expansions of the three 4-element Boolean semi-Heyting algebras. As consequences of our main theorem, we present (equational) axiomatizations for several subvarieties of RDQDStSH1. The paper concludes with some open problems for further investigation.

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    APA: Copy

    SANKAPPANAVAR, HANAMANTAGOUDA P.. (2014). DUALLY QUASI-DE MORGAN STONE SEMI-HEYTING ALGEBRAS II. REGULARITY. CATEGORIES AND GENERAL ALGEBRAIC STRUCTURES WITH APPLICATIONS, 2(1), 65-82. SID. https://sid.ir/paper/643336/en

    Vancouver: Copy

    SANKAPPANAVAR HANAMANTAGOUDA P.. DUALLY QUASI-DE MORGAN STONE SEMI-HEYTING ALGEBRAS II. REGULARITY. CATEGORIES AND GENERAL ALGEBRAIC STRUCTURES WITH APPLICATIONS[Internet]. 2014;2(1):65-82. Available from: https://sid.ir/paper/643336/en

    IEEE: Copy

    HANAMANTAGOUDA P. SANKAPPANAVAR, “DUALLY QUASI-DE MORGAN STONE SEMI-HEYTING ALGEBRAS II. REGULARITY,” CATEGORIES AND GENERAL ALGEBRAIC STRUCTURES WITH APPLICATIONS, vol. 2, no. 1, pp. 65–82, 2014, [Online]. Available: https://sid.ir/paper/643336/en

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