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1A variety of interesting problems arise in the study of finite automata that move about in a two dimensional space. The model proposed by H.Muller [4] is used here to construct new automaton which can explore any labyrinth and escape through the moving or dynamic obstacles inside over the grid. The earlier results were shown for static obstacles distributed over integer grid and the automaton in this case was constructed to interact on the rectangular grid location endowed with four neighborhood directional states. In this paper we allow obstacles moving in discrete steps and verify that the finite automaton with just five printing symbols can escape or find the exit.

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<p>The Poisson equation is used to analyze and measure the waveguide in quick and exact calculation of Green's capacity. For this reason, Green's capacity is composed as far as Jacobian elliptic capacities including complex contentions. Another calculation for the quick and precise assessment of such Green's capacity is definite. The principle advantage of this calculation is effectively appeared inside the casing of the Limit Integral Resonant Mode Expansion technique, where a generous decrease of the computational exertion identified with the assessment of the referred to Green's capacity is gotten.</p>