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State observation and sensor selection for nonlinear networks. [PDF]
Haber A, Molnar F, Motter AE.
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Grid-based Methods in Relativistic Hydrodynamics and Magnetohydrodynamics. [PDF]
Martí JM, Müller E.
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Numerical Hydrodynamics in Special Relativity. [PDF]
Martí JM, Müller E.
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Event and Apparent Horizon Finders for 3 + 1 Numerical Relativity. [PDF]
Thornburg J.
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Numerical Hydrodynamics in Special Relativity. [PDF]
Martí JM, Müller E.
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Computer-Assisted Proofs of Hopf Bubbles and Degenerate Hopf Bifurcations. [PDF]
Church K, Queirolo E.
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ON THE NEWTON–KANTOROVICH THEOREM
Analysis and Applications, 2012The Newton–Kantorovich theorem enjoys a special status, as it is both a fundamental result in Numerical Analysis, e.g., for providing an iterative method for computing the zeros of polynomials or of systems of nonlinear equations, and a fundamental result in Nonlinear Functional Analysis, e.g., for establishing that a nonlinear equation in an infinite-
Ciarlet, Philippe G., Mardare, Cristinel
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