Results 231 to 240 of about 6,545,148 (269)

Stability of Partial Functional Integro-Differential Equations

Journal of Dynamical and Control Systems, 2006
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Agarwal, R. P., Domoshnitsky, A., Goltser, Ya.   +2 more
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On Certain Functional and Partial Differential Equations

form, 2005
Abstract We describe entire solutions for certain functional and partial differential equations related to the Fermat varieties in ℂ 2 .
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Hypergeometric Functions and Parabolic Partial Differential Equations

Journal of Dynamical and Control Systems, 2005
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Partial Hyperbolic Functional Differential Equations

2012
In this chapter, we shall present existence results for some classes of IVP for partial hyperbolic differential equations with fractional order.
Saïd Abbas, Mouffak Benchohra, Gaston M. N’Guérékata   +2 more
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Partial averaging of functional differential equations

Proceedings of the 38th IEEE Conference on Decision and Control (Cat. No.99CH36304), 2003
Develops a framework for averaging functional differential equations (FDEs) with two time scales. Averaging is performed on the fast time system, while slow time is 'frozen.' This creates an averaged equation which is slowly time-varying, hence the terminology of partial averaging.
B. Lehman, S.P. Weibel
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Oscillation of partial functional differential equations.

MATHEMATICS JOURNAL OF TOYAMA UNIVERSITY, 1997
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Function Spaces and Partial Differential Equations

2015
AbstractThis book presents a comprehensive treatment of aspects of classical and modern analysis relating to theory of ‘partial differential equations’ and the associated ‘function spaces’. It begins with a quick review of basic properties of harmonic functions and Poisson integrals and then moves into a detailed study of Hardy spaces.
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Green’s Functions for Partial Differential Equations

1985
So far, we have considered Green’s functions only for ordinary differential equations, i.e., in one-dimensional problems. However, Green’s functions are useful for multidimensional spaces and general curvilinear coordinates as well as Cartesian coordinates.
Richard Bellman, George Adomian
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Functional Analysis and Partial Differential Equations

2000
Workshop ...
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Stochastic Functional (Partial) Differential Equations

2013
In this chapter we investigate Harnack/shift Harnack inequalities and derivative formulas for stochastic functional differential equations. In this case, the strong or mild solution is no longer Markovian. These inequalities and formulas are therefore established for the semigroup associated with the functional (or segment) solutions.
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