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  1. The classic Kalman filtering equations for independent and correlated white noises are ordinary differential equations (deterministic or stochastic) with the respective initial conditions. Changing the noise p...

    Authors: Agamirza Bashirov, Zeka Mazhar and Sinem Ertürk
    Citation: Boundary Value Problems 2008 2008:279410
  2. Some multiplicity results for solutions of an impulsive boundary value problem are obtained under the condition of non-well-ordered upper and lower solutions. The main ideas of this paper are to associate a Le...

    Authors: Xu Xian, Donal O'Regan and RP Agarwal
    Citation: Boundary Value Problems 2008 2008:197205
  3. By mixed monotone method, the existence and uniqueness are established for singular higher-order continuous and discrete boundary value problems. The theorems obtained are very general and complement previous ...

    Authors: Chengjun Yuan, Daqing Jiang and You Zhang
    Citation: Boundary Value Problems 2008 2008:123823
  4. We study the problem of finding a Hermitian monogenic function with a given jump on a given hypersurface in http://static-content.springer.com/image/art%3A10.1155%2FBVP%2F2008%2F385874/MediaObjects/13661_2007_Article_800_IEq1_HTML.gif . Necessary and sufficient condition...

    Authors: RicardoAbreu Blaya, JuanBory Reyes, DixanPeña Peña and Frank Sommen
    Citation: Boundary Value Problems 2007 2008:385874
  5. We consider the existence of minimal and maximal solutions of periodic boundary value problems for first-order impulsive integrodifferential equations of mixed-type on time scales by establishing a comparison ...

    Authors: Yongkun Li and Hongtao Zhang
    Citation: Boundary Value Problems 2007 2007:073176
  6. We prove a linear and a nonlinear generalization of the Lax-Milgram theorem. In particular, we give sufficient conditions for a real-valued function defined on the product of a reflexive Banach space and a nor...

    Authors: Dimosthenis Drivaliaris and Nikos Yannakakis
    Citation: Boundary Value Problems 2007 2007:087104

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