Midterm Exam (221B), due Mar 23, 4pm 1. Use Thomas–Fermi model of atoms to answer the following questions. (a) Solve the differential equation numerically and obtain a plot of Thomas–Fermi function χ(x) for x < 20.

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Automatic wave equation migration velocity analysis by differential semblance optimization Peng Shen, Christiaan Stolk, William W. Symes The Rice Inversion Project Rice University

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In: Neural Information Processing, ICONIP2001 Proceedings, Fudan University Press, Shanghai 2001, Vol 2, ppA framework for solving functional equations with neural networks Lars Kindermann1

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Hilbert Space Methods for Partial Differential Equations R. E. Showalter Electronic Journal of Differential Equations Monograph 01, 1994.

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Doctoral Forum of Mathematics between Fudan and Kyoto Universities Date: December 8-12, 2012 Place: Faculty of Science Bldg. No. 3 Room 110 Invited Speakers Shu Kawaguchi (Kyoto University) Zhi Lu (Fudan University)

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DFG-Schwerpunktprogramm 1324 Extraktion quantifizierbarer Information aus komplexen Systemen” ” A Parameter Identification Problem for a Nonlinear Parabolic Differential Equation

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• Discontinuous Galerkin method
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ESCAPING NASH INFLATION IN-KOO CHO, NOAH WILLIAMS, AND THOMAS J. SARGENT A BSTRACT. An ordinary differential equation (ODE) gives the mean dynamics that govern the convergence to self-confirming equilibria of self-refere

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DELFT UNIVERSITY OF TECHNOLOGY REPORTStability analysis for a peri-implant osseointegration model P.A. Prokharau, F.J. Vermolen

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