By developing F. Smarandache (algebraic) approach to solving systems of
Diophantine equations we elaborate a set of new computative algorithms and
analytical formulae, which may be used for fmding numerical solutions of some
combinatorial and number-theoretic problems

CHEBRAKOV, Y.V.

ZENODO

NEUROSURGERY ENTHUSIASTIC WOMEN SOCIETY

English

and Keedwell A D Latin Squares: New Developments in the Theory andApplications (North-Holland,

Collected papers (Bucharest, Editura Tempus Romarua SRL,

Different types of fonnulae for the analytical description of Magic squares constructing methods In:

E Amusement in mathematics (London,

Every Classical square of a order n may be decomposed on two orthogonal generalised Latin squares P and R of the order 11. Proof. To prove Proposition 7, it is sufficient to note that a) any integer number

Foundation of the theory of numbers

Magic squares

Magic squares and cubes

Some non-traditional approaches to solving a few data analysis problems In: Integral methods in science and engineering

System analysis methods in experimental inquiry

V Magic squares. Number theory, algebra, combinatorial analysis

V The parameters estimation theory in the measuring experiments

ADVANCE OF SMARANDACHE APPROACH TO SOLVING SYSTEMS OF DIOPHANTlNE EQUATIONS