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The Pushpa Publishing House proposes to organize a five day "International Conference on Mathematics of Date" from December 31, 2010 to January 04, 2011 scheduled to be held at Allahabad, India.

 
  JP Journal of Algebra, Number Theory and Applications  
 ISSN: 0972-5555
 
 
 

     JP Journal of Algebra, Number Theory and Applications
    Volume 13, Issue 1, Pages 7 - 15 (February 2009)


A THEOREM ON QA-HOMOMORPHISMS

Daniel Abraham Romano (Bosnia and Herzegovina)

Received December 4, 2008

References:



[1] E. Bishop, Foundation of Constructive Analysis, McGraw-Hill, NY, 1967.

[2] D. Bogdanić, S. Crvenković and D. A. Romano, Another isomorphism theorem on anti-ordered semigroups, Inter. J. Contemp. Math. Sci. 4(5) (2009), 241-245.

[3] D. Jojić and D. A. Romano, Quasi-antiorder relational systems, Inter. J. Contemp. Math. Sci. 3(27) (2008), 1307-1315.

[4] R. Mines, F. Richman and W. Ruitenburg, A Course of Constructive Algebra, Springer-Verlag, New York, 1988.

[5] D. A. Romano, Some relations and subsets of semigroup with apartness generated by the principal consistent subset, Univ. Beograd. Publ. Elektroteh. Fak. Ser. Mat. 13 (2002), 7-25.

[6] D. A. Romano, A note on a family of quasi-antiorder on semigroup, Kragujevac J. Math. 27 (2005), 11-18.

[7] D. A. Romano, A note on quasi-antiorder in semigroup, Novi Sad J. Math. 37(1) (2007), 3-8.

[8] D. A. Romano, On regular anticongruence in anti-ordered semigroups, Publ. Inst. Math. (Beograd) (N.S.) 81(95) (2007), 95-102.

[9] D. A. Romano, The second isomorphism theorem on ordered set under antiorders, Kragujevac J. Math. 30 (2007), 235-242.

[10] D. A. Romano, Isomorphism theorems for QA-mappings, Inter. J. Contemp. Math. Sci. 3(14) (2008), 695-701.

[11] D. A. Romano, An isomorphism theorem for anti-ordered sets, Filomat 22(1) (2008), 145-160.

[12] D. A. Romano, On quasi-antiorder relation on semigroup (to appear).

[13] A. S. Troelstra and D. van Dalen, Constructivism in Mathematics. An Introduction, Volume II, North-Holland, Amsterdam, 1988.

Keywords and phrases: constructive mathematics, semigroup with apartness, antiorder, quasi-antiorder, isotone and reverse isotone homomorphism.

 


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