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Oscillation of solutions for certain fractional partial differential equations
... A solution u(x, t) of the problem ()-() (or ()-()) is said to be oscillatory in G if it is neither eventually positive nor eventually negative, otherwise it is nonoscillatory. Definition . The Riemann-Liouville ... See full document
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Forced Oscillation of Solutions of a Fractional Neutral Partial Functional Differential Equation
... Forced Oscillation of Solutions of a Fractional Neutral Partial Functional Differential Equation V.. Kavitha* Post Graduate and Research Department of Mathematics, Thiruvalluvar Governme[r] ... See full document
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Oscillation criteria of certain fractional partial differential equations
... the oscillation of the fractional differential equations has been done more and more ...nonoscillatory solutions for fractional neutral differential ...the oscillation of all ... See full document
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Forced oscillation for solutions of boundary value problems of fractional partial difference equations
... the oscillation theory as a part of the qualitative theory of fractional dif- ferential equations and fractional difference equations has been ...the oscillation of ... See full document
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On slow oscillation and nonoscillation in retarded equations
... Oscillation, Nonoscillation and Growth of Solutions of Nonlinear Functional Differential Equations of Arbitrary Order, J.. Asymptotic Properties of Solutions of Functional Differential E[r] ... See full document
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Interval Oscillation Criteria for a Class of Nonlinear Fractional Differential Equations with Nonlinear Damping Term
... on certain variable trans- formation, we apply the known (G’/G) method to seek exact solutions for three fractional partial differential equations: the space fractional ... See full document
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Comparison theorems for fourth order differential equations
... On the Oscillation of Solutions of a Class of Linear Fourth Order Differential Equations, Pacific J.. An Ordering of Oscillation Types for Anal.[r] ... See full document
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On the oscillation of Hadamard fractional differential equations
... Hadamard fractional derivatives are nonlocal fractional derivatives with singular logarithmic kernel with memory, and hence they are suitable to describe complex ...the oscillation of ... See full document
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Interval criteria for oscillation of second-order impulsive delaydifferential equation with mixed nonlinearities
... impulsive differential equations is an important branch of differential ...the oscillation theory of impulsive differential equations emerging as an important area of research, ... See full document
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Comments and Suggestions on Defining and Using P-Values and Null Hypothesis Tests
... the oscillation of solutions of vector differential equations, where H is a unit vector in R n ...ordinary differential equations and [8, 15, 17, 25] for vector partial ... See full document
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Interval Oscillation Criteria for Fractional Partial Differential Equations with Damping Term
... of fractional differential equations, we refer the monographs and journals in the literature ...of oscillation and other asymptotic properties of solutions of fractional order ... See full document
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Oscillation for a Class of Fractional Differential Equation
... The oscillation theory as a part of the qualitative theory of differential equa- tions has been developed rapidly in the last decades, and there has been a great deal of works on the oscillatory behavior of ... See full document
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Oscillation criteria for a class of fractional delay differential equations
... both fractional derivative and time delay, the topic of fractional- order delay differential equations (FDDEs) is enjoying growing interest among mathe- maticians and ...of solutions of FDDEs ... See full document
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Oscillation criteria for fractional differential equations with mixed nonlinearities
... By a solution of equation () we mean a function x(t) which is defined for t ≥ a and satisfies equation (). Such a solution is said to be oscillatory if it has arbitrarily large zeros on [a, ∞); otherwise, it is called ... See full document
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On the oscillation and asymptotic behavior for a kind of fractional differential equations
... the fractional differential equation ...the oscillation of the fractional differential equation involving the Riemann-Liouville derivative by the method of the Riccati transformation ...its ... See full document
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Forced oscillation of certain fractional differential equations
... Differential equations of fractional order have recently proved to be valuable tools in the modeling of many phenomena in various fields of science and ...and partial differential equations ... See full document
10
Oscillation in neutral equations with an integrally small coefficient
... YU YUAN--HONG, Oscillation of solutions of neutral delay differential equations,Acta.. On the existence of positive solutions of neutral delay differential equations,Scientia Sinica Seri[r] ... See full document
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Exact and approximate solutions of fractional partial differential equations for water movement in soils
... symmetrical fractional derivatives include the backward and forward fractional derivatives with the former representing the wandering process of soil water ...backward fractional derivative accounts ... See full document
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Jacobi Elliptic Function Solutions For Fractional Partial Differential Equations
... exact solutions for fractional partial differential ...the fractional complex transforma- tion used here for ξ plays the most important role in the solving ...exact solutions in ... See full document
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Exact solutions for fractional partial differential equations by a new fractional sub equation method
... second fractional complex transformations for ...nonlinear fractional complex transformations, it is worth to investigate the applications of other algebraic methods to fractional partial ... See full document
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