In the middle of the twentieth century, Albert and Bruck introduced the theory of isotopisms of non-associative algebras and quasigroups as a generalization of the classical theory of isomorphisms in order to study and classify such structures according to more general symmetries. Since then, a wide range of applications have arisen in the literature concerning the classification and enumeration of different algebraic and combinatorial structures according to their isotopism classes. In spite of that, there does not exist any contribution dealing with the origin and development of such a theory. This paper is a first approach in this regard
This paper deals with those partial groups that contain a given Santilli isotopism in their autotopi...
Due to a mathematical necessity, it has been proved that it is convenient to give a new interpretati...
The aim is to study the identities of the isotopes and homotopes in the (-1.1)-algebras. It has been...
In the middle of the twentieth century, Albert and Bruck introduced the theory of isotopisms of non-...
In the middle of the twentieth century, Albert and Bruck introduced the theory of isotopisms of non-...
The distribution of algebras into equivalence classes is usually done according to the concept of is...
The concept of Smarandache isotopy is introduced and its study is explored for Smarandache: groupoid...
The concept of Smarandache isotopy is introduced and its study is explored for Smarandache: groupoid...
The structure group of an alternative algebra and various canonical subgroups are defined and invest...
The isotopic invariance or universality of types and varieties of quasigroups and loops described by...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
The isotopic invariance or universality of types and varieties of quasigroups and loops described by...
Since the introduction of the concept of isotopism of algebras by Albert in 1942, a prolific literat...
This paper deals with those partial groups that contain a given Santilli isotopism in their autotopi...
Due to a mathematical necessity, it has been proved that it is convenient to give a new interpretati...
The aim is to study the identities of the isotopes and homotopes in the (-1.1)-algebras. It has been...
In the middle of the twentieth century, Albert and Bruck introduced the theory of isotopisms of non-...
In the middle of the twentieth century, Albert and Bruck introduced the theory of isotopisms of non-...
The distribution of algebras into equivalence classes is usually done according to the concept of is...
The concept of Smarandache isotopy is introduced and its study is explored for Smarandache: groupoid...
The concept of Smarandache isotopy is introduced and its study is explored for Smarandache: groupoid...
The structure group of an alternative algebra and various canonical subgroups are defined and invest...
The isotopic invariance or universality of types and varieties of quasigroups and loops described by...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
summary:According to S. Krstić, there are only four quadratic varieties which are closed under isoto...
The isotopic invariance or universality of types and varieties of quasigroups and loops described by...
Since the introduction of the concept of isotopism of algebras by Albert in 1942, a prolific literat...
This paper deals with those partial groups that contain a given Santilli isotopism in their autotopi...
Due to a mathematical necessity, it has been proved that it is convenient to give a new interpretati...
The aim is to study the identities of the isotopes and homotopes in the (-1.1)-algebras. It has been...