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We investigate the eigenvalue problem for such systems and the correspondingD-module when the eigenvalues are in generic position.
      
We investigate such normal affine algebras in the case of a locally trivial action on a factorial variety.
      
We investigate holomorphic self-maps of complex manifolds of the formG/Γ whereG is a complex Lie group and Γ a lattice.
      
We investigate the sets C(S) of such x for various orbits S and their relations with each other.
      
In this paper we investigate the ring of Siegel modular forms of genus two and level 3.
      
We investigate the $L_p$-error of approximation to a function $f\in L_p({\Bbb T}^d)$ by a linear combination $\sum_{k}c_ke_k$ of $n$
      
We investigate conditions on kernel operators in order to provide prescribed orders of approximation in the Triebel-Lizorkin spaces.
      
In this article we investigate the asymptotic behavior of and using the dynamical system techniques: the pressure function and the variational principle.
      
In this paper we investigate the pointwise Fourier decay of some selfsimilar random measures.
      
Finally, we consider the spline of order 2; we investigate numerically the region of the time-frequency plane where it generates a frame and we compute the dual function for some values of the parameters.
      
Further we investigate under which conditions one can replace the discrete model of the finite section method by the periodic discrete model, which is used in many numerical procedures.
      
We investigate the connections between continuous and discrete wavelet transforms on the basis of algebraic arguments.
      
We show that several such actions may be considered, and investigate those which may be written as deformations of the canonical one.
      
We investigate biorthogonal Wilson bases generated by cardinal B-splines.
      
We consider irreducible subrepresentations of the unitary representation of G realized naturally on L2(N), and investigate the wavelet transforms associated to them.
      
In search of lower dimensional nonspectral tiles we were led to investigate the Universal Spectrum Conjecture (USC) of Lagarias and Wang [14].
      
In this article we investigate the computational aspects of some recently proposed iterative methods for approximating the canonical tight and canonical dual window of a Gabor frame (g, a, b).
      
This is used to investigate subspaces of the RKHS generated by a set of fundamental functions.
      
The aim of this study was to investigate the effect of cough-cold drugs on the uptake of ascorbic acid using 99mTc-ascorbic acid (99mTc-AA) in male albino Wistar rats.
      
In this paper, we investigate the complex oscillation of the differential equationf"+B1f'+B0f=F, whereB0,B1,F≠0 are finite order meromorphic functions having only finitely many poles and the order ofB1 is larger than that ofB0.
      
 

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