Solving an abstract nonlinear eigenvalue problem by the inverse iteration method
Let $\left( X,\left\Vert \cdot\right\Vert_{X}\right) $ and $\left( Y,\left\Vert \cdot\right\Vert_{Y}\right) $ be Banach spaces over $\mathbb{R},$ with $X$ uniformly convex and compactly embedded into $Y.$ The inverse iteration method is applied to solve ...
Ercole, Grey
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Primal dual mixed finite element methods for indefinite advection--diffusion equations [PDF]
We consider primal-dual mixed finite element methods for the advection--diffusion equation. For the primal variable we use standard continuous finite element space and for the flux we use the Raviart-Thomas space.
Burman, Erik, He, Cuiyu
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Numerical solution of the inverse algebraic eigenvalue problem [PDF]
Z. Bohte
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Solving Sturm-Liouville problems by piecewise perturbation methods, revisited [PDF]
Ledoux, Veerle, Van Daele, Marnix
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Forward and inverse optimality problems of bone adaptation at the homogenised RVE level. [PDF]
Zysset PK.
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Design parallel and sequential quantum algorithms via spectral element method on distributed quantum architectures. [PDF]
Shayegan AHS.
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Nonlinear Stability in a Free Boundary Model of Active Locomotion. [PDF]
Berlyand L, Safsten CA, Truskinovsky L.
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Closed-form spin-relativistic corrections from the Dirac equation enabling a modified Schrödinger solver. [PDF]
Amaro MB, Nazeef, Dussech CJ, Qi C.
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Stability analysis and numerical simulation of nonlocal extended epidemic models using positivity-preserving scheme. [PDF]
Yousuf M, Alshakhoury N.
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Stabilized Radial Basis Function Finite Difference Schemes with Mass Conservation for the Cahn-Hilliard Equation on Surfaces. [PDF]
Qiao J, Qiao Y, He Y.
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