Math2022 T о Periodicity On Time Scales And Masseraвђ S Theorem Turkish journal of mathematics studies on scientific developments in geometry, algebra, and applied mathematics(t, λ) periodicity on time scales and masser. Equations by using a generalized periodicity notion, namely (t,λ) periodicity, on time scales. to achieve this task, first we define a new boundedness concept so calledλ boundedness, and then we establish a linkage between the existence of λ bounded solutions and (t,λ) periodic solutions of dynamic equations in both linear and nonlinear cases.
Bond Equivalent Yield When Using To Calculate Forward Rates We In this paper, based on the theory of calculus on time scales, by using a multiple fixed point theorem in cones, some criteria are established for the existence and multiplicity of positive. Halis can koyuncuoglu; (t, λ) periodicity, on time scales. to achieve this task, first we define a new boundedness concept so called λ boundedness, and then we establish a linkage between. Assume that the dynamical behavior in figure 1 4 corresponds to a solution x(t) of a dynamic equation on the hybrid time scales with the initial point (t 0 , x(t 0 )), where t 0 = 0 ∈ t 1. Koyuncuoğlu, halis can unified massera type theorems for dynamic equations on time scales filomat.
Comments are closed.