Results 81 to 90 of about 560 (182)
We study the boundary-value problem for a linear system of differential equations written in the form of differential-operator equations $$ aD_t u(t)+bBu(t)=f(t) $$ with nonlocal boundary conditions at $t$.
Dmitriy V Kornienko
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Research on fractional symmetry based on Riesz derivative
The variational problem, Noether symmetry and conserved quantity, and Lie symmetry and conserved quantity of singular systems are investigated on the basis of Riesz derivatives.
Cai Wang, Chuan-Jing Song
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Structure and asymptotic expansion of eigenvalues of an integral-type nonlocal problem
We study the structure of eigenvalues of second-order differential equations with nonlocal integral boundary conditions. Moreover, we consider the asymptotic expansion of the eigenvalues and the corresponding eigenfunctions, which shows that the ...
Zhong-Cheng Zhou, Fang-Fang Liao
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Two-channel sampling in wavelet subspaces
We develop two-channel sampling theory in the wavelet subspace V1 from the multi resolution analysis {Vj}j∈𝕫. Extending earlier results by G. G. Walter [11], W. Chen and S. Itoh [2] and Y. M.
Kim J.M., Kwon K.H.
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On the relation of the frame-related operators of fusion frame systems. [PDF]
Köhldorfer L, Balazs P.
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Riesz basis of exponentials for a union of cubes in R^{d}
18 pages, 1 ...
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A topology optimization algorithm for magnetic structures based on a hybrid FEM-BEM method utilizing the adjoint approach. [PDF]
Wautischer G +4 more
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Riesz basis of Coifman and Meyer's local sine and cosine type
The author finds a Riesz basis for \(L^2(\mathbb{R})\) of the form \(\{b_{I_k}(x) \sin \lambda_k x\}\), with \(b_{I_k}(x)\) Bell functions, by perturbing the local sine and cosine orthonormal bases of Coifman and Meyer.
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On sufficient density conditions for lattice orbits of relative discrete series. [PDF]
Enstad U, van Velthoven JT.
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On one non-local problem for axisymmetric Helmholtz equation
Non-local boundary problem for the axisymmetric Helmholtz equation is explored. The uniqueness of the solution is proved by the spectral method. The conditions of solvability are found.
Anton A Abashkin
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