Searching for "On the Approximability of the L(h" – sorted by Relevance.
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The Large Discretization Step Method for Time-Dependent Partial Differential Equations
- well approximates L h , (@ t \Gamma L H ) 2 u h (@ t \Gamma L H )u h (2:7) i.e., 1
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An O(Nm²) plane solver for the compressible Navier-Stokes equations
- and the current approximation, u h = u h exact + e h , then Eq. #27# can be written L h d ##e h # = ,L h
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On a General Solution for Eddy Viscosity in the Surface Layer and Implications to the Diabatic Wind Profile
- . (1971) \Phi (\Gammai ) \Gamma1=4 , and the length scale approximates l h z (\Gammai ) \Gamma1
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A Defect Correction Method for the Retrieval of Acoustics Waves
- . Finally, to obtain the approximate solution u, one only needs to solve Lu = 0. Expanding L(u + u) = 0
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Morphological Residual Representations of Signals
- ). Generally, an exact solution does not exist and the best solution that approximates L and H must be selected
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DNA Sequence Alignment and Critical Phenomena
- approximate the l.h.s. by its value in the random fluctuation regime, F �� exp(\GammaC(fl )=U(p; e p
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Fourier-Laplace Analysis of Multigrid Waveform Relaxation Method for Hyperbolic Equations
- 1 ; ff 2 ) 0; 8 can be approximated by ~ CG(`; z) 11 1 \Gamma z + L h (ff) z + LH (2ff) 7
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Fast Multigrid Solution of the Advection Problem with Closed Characteristics
- ). Let L h denote a first-order accurate discrete approximation to the advection operator. Then, by a
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Computing Approximating Automata for a Class of Hybrid Systems
- that L(H) ` L(A). Hence we call A an outer approximation of H. The number of strings in L
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Why multigrid methods are so efficient
- . This is the system that we must approximate on the coarser grid. We write it more concisely as L h e h = r h . Once
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