Evolutionary Differential Based on Poincaré Section
Ali Sanayei · International journal of mathematics and computation · 2009
Most mathematicians believe that the primary target in differential equations is studying the of the median universe, and nothing except transformation is constant. [1] Has this target practically resulted? Are classical differential equations (raised by Newton and Leibniz) fully efficient to recognize and review the natural systems? Differential means comparative transformation, comparative means motion, and motion means evolution. Evolution means creation of information to get more adaptable. Classical differential in not defined in discrete, whereas the creation of information occurs in discrete. Whatever is placed in Nature's essence is uncertainty, and uncertainty is an attribute of information [2,3], not matter and energy. For reviewing the natural systems in this paper, evolutionary differential based on Poincare section [type one] has been replaced instead of the classical differential and we have stated some practical examples with their results.