Hasil penelitian kami tentang sebua

Hasil penelitian kami tentang sebuah keluarga pemetaan dua dimensi yang diturunkan dari sebuah persamaan generalized ∆∆-sine Gordon sebagaimana tersebut di atas, memberikan kami kesimpulan; yang pertama sifat-sifat (integrable mapping, measure preserving mapping, reversible mapping, dan symmetry mapping) pada pemetaan semula setelah dilakukan pertukaran parameter μ yang ada dalam sistem dan yang ada dalam integralnya memberikan sifat yang sama. Ini berarti sistem semula tidak mengalami perubahan sifat setelah dipertukarkan parameternya; Dan yang kedua, sistem baru dan sistem lama masing-masing memiliki dua buah titik tetap dan dua buah titik 2-periodik yang mana mereka dapat memiliki tipe center (stabil) atau memiliki tipe sadle (tidak stabil).

Hasil (Inggris) 1:

The results of our research on a family of two dimensional mapping derived from a generalized equation of ∆ ∆-sine Gordon as aforesaid, give us the conclusion; the first trait (integrable mapping, measure preserving mapping, mapping, and a reversible symmetry mapping) on the original mapping having done the Exchange parameter μ that exists in the system and that is in the integralnya give the same properties. This means the original system did not experience a change of nature after the exchanged parameters; And the second, the new system and the old system each have two fixed point and two point 2-periodic where they can have the type of center (stable) or have type sadle (unstable).

Hasil (Inggris) 2:

Our results about a family of two-dimensional mapping derived from a generalized equation ΔΔ-sine Gordon as mentioned above, give us a conclusion; The first properties (integrable mapping, measure preserving mapping, reversible mapping, and symmetry mapping) on ​​the original mapping after an exchange of parameter μ in the system and is in its integral gives the same properties. This means the original system did not change after the interchangeable nature of its parameters; And second, a new system and the old system each have two fixed points and two 2-periodic point where they can have the type of center (stable) or have type sadle (unstable).