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Subalgebra extensions of partial monounary algebras

Danica Jakubíková-Studenovská — 2006

Czechoslovak Mathematical Journal

For a subalgebra of a partial monounary algebra 𝒜 we define the quotient partial monounary algebra 𝒜 / . Let , 𝒞 be partial monounary algebras. In this paper we give a construction of all partial monounary algebras 𝒜 such that is a subalgebra of 𝒜 and 𝒞 𝒜 / .

On ideal extensions of partial monounary algebras

Danica Jakubíková-Studenovská — 2008

Czechoslovak Mathematical Journal

In the present paper we introduce the notion of an ideal of a partial monounary algebra. Further, for an ideal ( I , f I ) of a partial monounary algebra ( A , f A ) we define the quotient partial monounary algebra ( A , f A ) / ( I , f I ) . Let ( X , f X ) , ( Y , f Y ) be partial monounary algebras. We describe all partial monounary algebras ( P , f P ) such that ( X , f X ) is an ideal of ( P , f P ) and ( P , f P ) / ( X , f X ) is isomorphic to ( Y , f Y ) .

Partially-2-homogeneous monounary algebras

Danica Jakubíková-Studenovská — 2003

Czechoslovak Mathematical Journal

This paper is a continuation of [5], where k -homogeneous and k -set-homogeneous algebras were defined. The definitions are analogous to those introduced by Fraïssé [2] and Droste, Giraudet, Macpherson, Sauer [1] for relational structures. In [5] we found all 2-homogeneous and all 2-set-homogeneous monounary algebras when the homogenity is considered with respect to subalgebras, to connected subalgebras and with respect to connected partial subalgebras, respectively. The results of [3], where all...

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